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յrPQ5e؇3 +)r2bԍnhMb%qIT^\NTc¹5 ׿v҅Euӛ9Go{23b%|2zӁc}%'G-s  Y:3očدq,1!f[LN3i4A,3!:I Ҧ9ZV2򍦅^m}/6/{D #]SzWV=[^ma2tkQX&YgHFR:oCc덹4t2!:sdR; .804t] l& rl+L& C,ԮyFQ&#dƝ雓͓EV-WHE=3wӶXk"ϛɨr_CJgplJ;Ef#t8*, rnvi2O$ےmny}`dm&VW{U7Y\2HlYlxT6r3MG׿,&_6dR .tC.C;MY46//$|IWvIC+- w4TѤd\EW]fOqr۷򙐲$% G(j#)Ox3vϮc'2a>s|~{&x]l8u"j0tqc^nHWnHfD7#y] jH!C>ި!<'e%D%P?gwO /UAZI.9z5!BհTm 9:[\ ֋QV&_%8vZQtrZP!HBr>G yƔ4R6?kU5XM3K+&9a.նDg:ke e͌gk'̱GAgt<&p7?[Ckqր U ߥ0 Dm4_c{숓Qrw {H ^ 4X}{VVMqУX&BTw݉sfz>Y|X)Ń>v+~SڂP__݌JIYذr6ܤ5S L.̀'\'PoyB [vm{m$j)PVx6cp~k x@]K<=ࠪfʦWM++nc N!c;~x-e(Xf`˯mm{G%~mOegy/*ˊEwy$R:h"\08U٫l#6wUy?ļyr hYp<J[.ԱFaVu'`q%)׭Λ>ĒAД3 -b)g啅0x2o8Cº/r_UeϹV܇ߐiNmy?Roh<5l?(@̑Spq@[5k-3z&A'=&ˮ>:FVeNgG,9zz)(] H]ғ;xsmxߵ(0\#(IENDB` {\displaystyle x_{1},\dots ,x_{n}} {\displaystyle \oint _{\gamma }f(z)\,dz=0.} {\displaystyle {\boldsymbol {\bar {v}}}={v_{1}+v_{2}+v_{3}+\dots +v_{n} \over n}} {\displaystyle n=2} {\displaystyle \scriptstyle \pi /2} {\displaystyle A=\oint _{C}(f\,dx+g\,dy).} {\displaystyle e^{ix}=\cos x+i\sin x\,} {\displaystyle {1 \over x}-{1 \over y}={y-x \over xy}} {\displaystyle \ell _{4}(x)={x-x_{0} \over x_{4}-x_{0}}\cdot {x-x_{1} \over x_{4}-x_{1}}\cdot {x-x_{2} \over x_{4}-x_{2}}\cdot {x-x_{3} \over x_{4}-x_{3}}={1 \over 243}x(2x+3)(4x-3)(4x+3)} {\displaystyle {\text{Ci}}(x)=-\int _{x}^{\infty }{\frac {{\text{cos}}t}{t}}dt} {\displaystyle \emptyset } {\displaystyle 0} {\displaystyle n\times a\,} {\displaystyle \sin(\alpha +\beta )=\sin \alpha \cos \beta +\sin \beta \cos \alpha } {\displaystyle y={\sqrt {a}}+{\frac {1}{2{\sqrt {a}}}}(x-a)} {\displaystyle {{\sqrt {1+\tan ^{2}\theta }} \over \tan \theta }} {\displaystyle yM(xy)+xN(xy)\,{\frac {dy}{dx}}=0\,\!} {\displaystyle \sum _{n=1}^{\infty }a_{n}} {\displaystyle \arcsin(1/x)\,=\operatorname {arccsc} x\,} {\displaystyle G\land F} {\displaystyle \int _{0}^{1}{\sqrt {1-x^{2}}}dx} {\displaystyle u'\approx u-v\ .} {\displaystyle (1+x)^{r}\geq 1+rx\!} {\displaystyle {\frac {4A}{2\pi }}+\sum _{n\,\mathrm {even} }{\frac {-4A}{\pi }}{\frac {1}{1-n^{2}}}\cos({\frac {2\pi n}{T}}x)} {\displaystyle y_{n+1}=y_{n}+{\frac {h}{12}}(23f_{n}-16f_{n-1}+5f_{n-2})} {\displaystyle {\omega }} {\displaystyle a_{31}} {\displaystyle |s_{n+p}-s_{n}|=|a_{n+1}+a_{n+2}+\cdots +a_{n+p}|<\varepsilon .} {\displaystyle {\frac {1}{\zeta (2)}}} {\displaystyle \int {\frac {1}{x(ax+b)}}dx} {\displaystyle \sum _{n=s}^{t}f(n)=\sum _{n=s+p}^{t+p}f(n-p)} {\displaystyle {\frac {12}{k}}} {\displaystyle Ax^{2}+Bxy+Cy^{2}+1=0} {\displaystyle f(x)=(2x+8)^{3}\,\!} {\displaystyle \oint _{C}M\,dx+N\,dy=\int _{S}\left({\frac {\partial N}{\partial x}}-{\frac {\partial M}{\partial y}}\right)\,dx\,dy} {\displaystyle (x+y)^{p}<x^{p}+y^{p}.\,} {\displaystyle (1+i)(1-i)} {\displaystyle y={\frac {\begin{vmatrix}3&9\\2&13\end{vmatrix}}{\begin{vmatrix}3&1\\2&3\end{vmatrix}}}={3*13-9*2 \over 3*3-1*2}=3} {\displaystyle {\dot {\lambda }}(t)=-{\frac {(p-\lambda (t))^{2}}{4}}} {\displaystyle {\frac {\partial g}{\partial x}}-{\frac {\partial f}{\partial y}}=1} {\displaystyle f(x)=\tan(x)} {\displaystyle M_{-\infty }} {\displaystyle q(x)=x^{2}+2x-3=(x+3)(x-1)} {\displaystyle \Delta f=\nabla ^{2}f=\nabla \cdot \nabla f} {\displaystyle \mathbf {A} +(\mathbf {B} +\mathbf {C} )=(\mathbf {A} +\mathbf {B} )+\mathbf {C} } {\textstyle A\subseteq B} {\displaystyle \otimes \!\,} {\displaystyle {\sin[\omega (M+1)/2] \over \sin(\omega /2)}\,e^{-i\omega M/2}} {\displaystyle x_{1,2}\;=\;-{\frac {p}{2}}\pm {\sqrt {\left({\frac {p}{2}}\right)^{2}-q}}} {\displaystyle f_{a}=1\,\!} {\displaystyle {\boldsymbol {F}}=kD_{t}{\boldsymbol {p}}} {\displaystyle e-1=[1;0,1,1,2,1,1,4,1,1,6,1,1,8,1,1,10,\ldots ]} {\displaystyle (A\triangle B)\cap C=(A\cap C)\triangle (B\cap C)} {\displaystyle \sin \left({\frac {\pi }{10}}\right)=\sin 18^{\circ }={{\sqrt {5}}-1 \over 4}={\varphi -1 \over 2}={1 \over 2\varphi }} {\displaystyle a_{0}f_{0}+a_{1}f_{1}+a_{2}f_{2}+\cdots =0,\,} {\displaystyle \cos \theta =} {\displaystyle \tanh x=\sum _{n=1}^{\infty }{\frac {B_{2n}4^{n}(4^{n}-1)}{(2n)!}}x^{2n-1}=x-{\frac {1}{3}}x^{3}+{\frac {2}{15}}x^{5}-{\frac {17}{315}}x^{7}+\cdots \quad {\text{ for }}|x|<{\frac {\pi }{2}}\!} {\displaystyle x+3\,} {\displaystyle \sigma _{n}^{2}={\frac {Q_{n}}{n}}.} {\displaystyle \mathbf {P} \!\,} {\displaystyle ={\frac {1}{2\pi }}\int _{-\pi }^{\pi }X(\omega )\cdot e^{i\omega n}\,d\omega } {\displaystyle \mathbf {\hat {u}} } {\displaystyle A\setminus (B\cap C)=(A\setminus B)\cup (A\setminus C)} {\displaystyle x^{\nu }=(x^{0},x^{1},x^{2},x^{3})=(ct,x,y,z).} {\displaystyle x^{2}+3xy-4y^{2}+1=0\,} {\displaystyle h\perp AB\&h'\perp AC.} {\displaystyle \iff -9\leq x-3\leq 9} {\displaystyle c_{n}=\sum _{k=0}^{n}a_{k}b_{n-k}.} {\displaystyle f(x)=\sum _{n=0}^{\infty }a_{n}\left(x-c\right)^{n}=a_{0}+a_{1}(x-c)^{1}} {\displaystyle {\displaystyle V_{1}},V_{2}} {\displaystyle {\dot {y}}=f(t,y),\quad y(t_{0})=y_{0}.} {\displaystyle (x^{2}+y^{2})^{3}-4x^{2}y^{2}=0} {\displaystyle x\approx 0.75192639869405948026865366345020738740978383913037835\ldots } {\displaystyle y(x)=\phi (\ln(x))=\phi (t).\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{2}}}={\frac {\pi ^{2}}{6}}} {\displaystyle \int \cos ax\;\mathrm {d} x={\frac {1}{a}}\sin ax+C\,\!} {\displaystyle \sec(x)-1} {\displaystyle {di_{1}(t) \over dt}+5i_{1}(t)+40i(t)=110} {\displaystyle W\cdot \operatorname {sinc} ^{2}(Wn)\,} {\displaystyle {\vec {\omega }}={\dot {\psi }}{\vec {\mathbf {u} }}_{1}+{\dot {\theta }}{\vec {\mathbf {u} }}_{2}+{\dot {\phi }}{\vec {\mathbf {u} }}_{3}} {\displaystyle y^{3}+y^{2}+5xy+x^{2}+x+y=0\,} {\displaystyle \vartheta _{00}[\exp(-{\sqrt {2}}\,\pi )]=2^{-1/8}\pi ^{1/2}\Gamma ({\tfrac {3}{4}})^{-1/2}\Gamma ({\tfrac {5}{8}})^{-1}} {\displaystyle \int \ln(ax)\,dx=x\ln(ax)-x} {\displaystyle {\begin{matrix}x_{1}\geq 0\\x_{2}\geq 0\end{matrix}}} {\displaystyle -{\frac {2}{2ax+b}}\qquad {\mbox{(for }}4ac-b^{2}=0{\mbox{)}}} {\displaystyle ={\frac {1}{a}}\arctan {\frac {x}{a}}\,\!} {\displaystyle s_{n}=a_{0}+(a_{0}+d)+(a_{0}+2d)+\dotsb +(a_{0}+(n-1)d)+(a_{0}+nd)=\sum _{i=0}^{n}(a_{0}+id)} {\displaystyle x={\frac {S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{2}-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }}{S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{2}}}\times } {\displaystyle q'''_{1}(x_{1})=q'''_{2}(x_{1})\Rightarrow {\frac {1}{\Delta x_{1}^{2}}}k_{0}+\left({\frac {1}{\Delta x_{1}^{2}}}-{\frac {1}{\Delta x_{2}^{2}}}\right)k_{1}-{\frac {1}{\Delta x_{2}^{2}}}k_{2}=2\left({\frac {\Delta y_{1}}{\Delta x_{1}^{3}}}-{\frac {\Delta y_{2}}{\Delta x_{2}^{3}}}\right),} {\displaystyle J_{n}(x)={\frac {1}{2\pi }}\int _{-\pi }^{\pi }e^{-\mathrm {i} \,(n\tau -x\sin \tau )}\,\mathrm {d} \tau .} {\displaystyle {AE \over AC}={BD \over CD}} {\displaystyle {\sqrt {\ }}\!\,} {\displaystyle {\begin{array}{ll}\Delta x'=x'_{2}-x'_{1}\,&\Delta x=x_{2}-x_{1}\,\\\Delta t'=t'_{2}-t'_{1}\,&\Delta t=t_{2}-t_{1}\,\\\end{array}}} {\displaystyle [M\cdot L^{-1}\cdot T^{-2}]} {\displaystyle \cup } {\displaystyle i=1,2,\ldots ,n} {\displaystyle \sec(y)=x\ \Leftrightarrow \ y=\operatorname {arcsec}(x)+2k\pi {\text{ or }}y=2\pi -\operatorname {arcsec}(x)+2k\pi } {\displaystyle \log _{b}a={\frac {\log _{d}a}{\log _{d}b}}} {\displaystyle F\land E} {\displaystyle max(0,n-k)} {\displaystyle \int {\frac {\mathrm {d} x}{\sin ^{n}ax}}={\frac {\cos ax}{a(1-n)\sin ^{n-1}ax}}+{\frac {n-2}{n-1}}\int {\frac {\mathrm {d} x}{\sin ^{n-2}ax}}\qquad {\mbox{(for }}n>1{\mbox{)}}\,\!} {\displaystyle {\begin{vmatrix}x&y&1\\x_{1}&y_{1}&1\\x_{2}&y_{2}&1\end{vmatrix}}=0} {\displaystyle \vartheta _{00}[\exp(-\pi )]=\pi ^{1/4}\Gamma ({\tfrac {3}{4}})^{-1}} {\displaystyle {\begin{matrix}d\mathbf {S} =&dy\,dz\,\mathbf {\hat {x}} +\\&dx\,dz\,\mathbf {\hat {y}} +\\&dx\,dy\,\mathbf {\hat {z}} \end{matrix}}} {\displaystyle \operatorname {arcsin} \ 0=0} {\displaystyle 2x+3y=13\,} {\displaystyle {\frac {2}{2{\sqrt {2x-1}}}}={\frac {1}{\sqrt {2x-1}}}} {\displaystyle \int _{0}^{1}{\frac {\ln x}{1+x}}\,dx=-{\frac {\pi ^{2}}{12}}} {\displaystyle \delta \mathbf {r} _{i}} {\displaystyle a_{i}x_{i-1}+b_{i}x_{i}+c_{i}x_{i+1}=d_{i},\quad \quad i=2,\ldots ,n-1\,\!} {\displaystyle \nabla \cdot (\nabla \times \mathbf {A} )=0} {\displaystyle aX(e^{i\omega })+bY(e^{i\omega })\!} {\displaystyle (x_{i})} {\displaystyle 2^{\left({2^{3}}\right)}=2^{8}=256} {\displaystyle J_{n}} {\displaystyle a^{2}+b^{2}-2ab\cos {\theta }=c^{2},\,} {\displaystyle \scriptstyle \mathbb {R} } {\displaystyle x_{n+1}=x_{n}\left({\frac {x_{n}^{3}+2a}{2x_{n}^{3}+a}}\right).} {\displaystyle \sigma _{\{X1\cup \dots \cup XM\}}={\sqrt {\frac {\sum _{i=1}^{M}{((N_{Xi}-1)\sigma _{Xi}^{2}+N_{Xi}\mu _{Xi}^{2})-(\sum _{i=1}^{M}{N_{Xi}})\mu _{\{X1\cup \dots \cup XM\}}^{2}}}{\sum _{i=1}^{M}{N_{Xi}-1}}}}\,\!} {\displaystyle \cos(x)=x^{3}} {\displaystyle \int \cos ^{2}{ax}\;\mathrm {d} x={\frac {x}{2}}+{\frac {1}{4a}}\sin 2ax+C={\frac {x}{2}}+{\frac {1}{2a}}\sin ax\cos ax+C\!} {\displaystyle \mathbf {F} ={\mathrm {d} \mathbf {p} \over \mathrm {d} t}={\mathrm {d} (m\mathbf {v} ) \over \mathrm {d} t}.} {\displaystyle C\approx \pi \left[3(a+b)-{\sqrt {(3a+b)(a+3b)}}\right]=\pi (3(a+b)-{\sqrt {10ab+3(a^{2}+b^{2})}})} {\displaystyle \oint \!\,} {\displaystyle \log _{2}3={\frac {m}{n}}} {\displaystyle \sum _{i=1}^{n}\log(i)^{c}\cdot i^{d}\cdot b^{i}=\Theta (n^{d}\cdot \log(n)^{c}\cdot b^{n})} {\displaystyle i^{0}=1} {\displaystyle \cdot \!\,} {\displaystyle \mathbf {\hat {u}} ={\frac {\mathbf {u} }{\|\mathbf {u} \|}}} {\displaystyle r_{E}={a \over {\sqrt {6}}}\,} {\displaystyle \varepsilon >0} {\displaystyle =3(x^{2}+1)^{2}(2x)\,} {\displaystyle H_{n}=1+{\frac {1}{2}}+{\frac {1}{3}}+\cdots +{\frac {1}{n}}=\sum _{k=1}^{n}{\frac {1}{k}}.} {\displaystyle {\overline {z\cdot w}}={\bar {z}}\cdot {\bar {w}}} {\displaystyle \lceil np\rceil } {\displaystyle \chi ^{2}(k)\!} {\displaystyle \zeta (s)=\prod _{p{\text{ prime}}}{\frac {1}{1-p^{-s}}}={\frac {1}{1-2^{-s}}}\cdot {\frac {1}{1-3^{-s}}}\cdot {\frac {1}{1-5^{-s}}}\cdot {\frac {1}{1-7^{-s}}}\cdots {\frac {1}{1-p^{-s}}}\cdots } {\displaystyle {\bar {z}}} {\displaystyle 14_{11}\ } {\displaystyle |AB|:|AC|=|BD|:|CD|} {\displaystyle x^{\frac {1}{2}}} {\displaystyle \mathbb {P} ^{2}} {\displaystyle (1-e^{-\alpha t})\cdot u(t)\ } {\displaystyle 1/2} {\displaystyle \int {\frac {\mathrm {d} x}{\csc {x}-1}}={\frac {2\sin {\frac {x}{2}}}{\cos {\frac {x}{2}}-\sin {\frac {x}{2}}}}-x+C} {\displaystyle v_{/g}={\frac {d\omega (k)}{dk}}} {\displaystyle \int \limits _{0}^{\infty }{\underset {Para\;x>2}{{\frac {f(x)}{x^{2}}}dx}}=\int \limits _{0}^{1}e^{Li(n)}dn\quad \scriptstyle {\text{Li: Logarithmic integral}}} {\displaystyle s\,=\,{\frac {a+b+c+d}{2}}} {\displaystyle {\begin{bmatrix}a&b&c\\d&e&f\\g&h&i\end{bmatrix}}{\begin{bmatrix}{\color {blue}x}\\{\color {blue}y}\\{\color {blue}z}\end{bmatrix}}={\begin{bmatrix}{\color {red}j}\\{\color {red}k}\\{\color {red}l}\end{bmatrix}}} {\displaystyle \int _{0}^{a}x^{m}(a^{n}-x^{n})^{p}\,dx={\frac {a^{m+1+np}\Gamma [(m+1)/n]\Gamma (p+1)}{n\Gamma [((m+1)/n)+p+1]}}} {\displaystyle \sin {\varphi }+\sin {(\varphi +\alpha )}+\sin {(\varphi +2\alpha )}+\cdots +\sin {(\varphi +n\alpha )}={\frac {\sin {\left({\frac {(n+1)\alpha }{2}}\right)}\cdot \sin {(\varphi +{\frac {n\alpha }{2}})}}{\sin {\frac {\alpha }{2}}}}.} {\displaystyle X(z^{k})\ } {\displaystyle T={\frac {1}{2}}ab\sin(\alpha +\beta )={\frac {1}{2}}bc\sin(\beta +\gamma )={\frac {1}{2}}ca\sin(\gamma +\alpha ).} {\displaystyle \int {\frac {\sin ^{n}ax\;\mathrm {d} x}{\cos ax}}=-{\frac {\sin ^{n-1}ax}{a(n-1)}}+\int {\frac {\sin ^{n-2}ax\;\mathrm {d} x}{\cos ax}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \Delta =0} {\displaystyle 6a^{2}\,} {\displaystyle {\frac {1-6pq}{npq}}} {\displaystyle i^{-3}=i} {\displaystyle {\frac {\vartheta _{01}[\exp(-3\pi )]}{\vartheta _{01}[\exp(-\pi )]}}=3^{-3/8}{\sqrt {{\sqrt {2}}+{\sqrt[{4}]{3}}}}} {\displaystyle 2.0003} {\displaystyle \int _{0}^{2\pi }{\frac {dx}{1-2a\cos x+a^{2}}}={\frac {2\pi }{1-a^{2}}}\ \ \,\ 0<a<1} {\displaystyle s^{2}\,\!} {\displaystyle x^{2}+y^{2}-1=0} {\displaystyle X(e^{i\omega })\!} {\displaystyle \cos \left({\frac {2\pi }{21}}\right)\,+\,\cos \left(2\cdot {\frac {2\pi }{21}}\right)\,+\,\cos \left(4\cdot {\frac {2\pi }{21}}\right)} {\displaystyle {\frac {\vartheta _{01}[\exp(-5\pi )]}{\vartheta _{01}[\exp(-\pi )]}}=5^{-1/2}{\sqrt {3+2{\sqrt[{4}]{5}}}}} {\textstyle \mathbf {R} =\mathbf {Q} \cup \mathbf {T} } {\displaystyle {e^{-\tau s} \over s}} {\displaystyle x^{\star }(W(x^{\star })-1)^{2}/W(x^{\star })} {\displaystyle |s_{m}-s_{n}|<\varepsilon } {\displaystyle x^{5}+5x=4} {\displaystyle a\in \mathbb {R} } {\displaystyle {\boldsymbol {\sigma }}} {\displaystyle {\frac {\sin \theta }{\sqrt {1-\sin ^{2}\theta }}}} {\displaystyle \int {\frac {1}{x^{2}(ax+b)^{2}}}dx} {\displaystyle \zeta ={\frac {c}{2{\sqrt {km}}}}} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{\cos ax-\sin ax}}=-{\frac {x}{2}}-{\frac {1}{2a}}\ln \left|\sin ax-\cos ax\right|+C} {\displaystyle \lambda ={\frac {h}{p}}={\frac {h}{mv}}} {\displaystyle \lim _{x\to 0}x^{x}=1} {\displaystyle {\frac {2}{\sqrt {4ac-b^{2}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\mbox{(for }}4ac-b^{2}>0{\mbox{)}}} {\displaystyle \Theta (t)e^{-\gamma t}} {\displaystyle \Leftrightarrow \!\,} {\displaystyle \cos(x)} {\displaystyle z=re^{i\phi }} {\displaystyle \int _{-\infty }^{x}H(x-a)dx={\mbox{ramp}}(x-a)\,} {\displaystyle \scriptstyle \cos \theta \,=\,-{\sqrt {3}}/2} {\displaystyle S'(0)=2} {\displaystyle P={\dot {W}}={\vec {F}}\cdot {\frac {\mathrm {d} {\vec {s}}}{\mathrm {d} t}}={\vec {F}}\cdot {\vec {v}}} {\displaystyle N(zw)=N(z)N(w),} {\displaystyle n^{\underline {k}}=n\cdot (n-1)\cdot (n-2)\cdots (n-k+1),} {\displaystyle \mathbf {\theta } } {\displaystyle {\frac {dy}{dx}}={\frac {du}{dx}}+{\frac {dv}{dx}}} {\displaystyle x\in S,} {\displaystyle \{a,e,i,o,u}\} {\displaystyle {\Gamma ({\frac {1}{n}}+1) \over s^{{\frac {1}{n}}+1}}} {\displaystyle a_{k}-a_{k+1}} {\displaystyle \int _{0}^{\infty }\sin ax^{n}={\frac {1}{na^{1/n}}}\Gamma (1/n)\sin {\frac {\pi }{2n}}\quad ,n>1} {\displaystyle \arccos x=2\arctan {\frac {\sqrt {1-x^{2}}}{1+x}},{\text{ if }}-1<x\leq +1} {\displaystyle k_{4}=-0,100503778338} {\displaystyle ={\frac {9{,}94}{5}}=1{,}988} {\displaystyle c_{1}={\frac {2+1}{2}}=1.5} {\displaystyle \lim _{x\to 0}{\frac {1}{|x|}}=\infty } {\displaystyle S(t)=P_{2}(t){\mbox{, }}t_{1}\leq t<t_{2},} {\displaystyle \rho _{xy}[n]=x[-n]^{*}*y[n]\!} {\displaystyle 2} {\displaystyle f(x)+g(x)} {\displaystyle 2^{8}=2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2=256} {\textstyle \phi ={1+{\sqrt {5}} \over 2}} {\displaystyle {\frac {\sin x}{x}}} {\displaystyle [M\cdot L^{2}\cdot T^{-3}]} {\displaystyle a\cdot \operatorname {dom} f^{\star }} {\displaystyle {\begin{matrix}s\cos \phi &=&\sigma \tau \\s\sin \phi &=&{\frac {1}{2}}\left(\tau ^{2}-\sigma ^{2}\right)\\z&=&z\end{matrix}}} {\displaystyle ={\sqrt {\frac {(p-a)(p-b)(p-c)}{p}}}} {\displaystyle {\mbox{all }}z\,} {\displaystyle R_{x_{1},x_{2}}(z)=X_{1}^{*}(1/z^{*})X_{2}(z)\ } {\displaystyle \cos(nx)} {\displaystyle \Theta (t)\left({\frac {1}{4\pi kt}}\right)e^{-\rho ^{2}/4kt}} {\displaystyle 0+1+2+\cdots +n={\frac {n(n+1)}{2}}\,.} {\displaystyle e^{ix},\operatorname {cis} (x)} {\displaystyle f(x)=\sin(x^{2}),\,} {\displaystyle |z|=0\,} {\displaystyle f(tx+(1-t)y)\leq tf(x)+(1-t)f(y).} {\displaystyle \mathbf {A} ={\begin{bmatrix}-1.3&0.6\\20.4&5.5\\9.7&-6.2\end{bmatrix}}} {\displaystyle \prod _{k=1}^{4}(k+2)} {\displaystyle :\;\mathbb {N} } {\displaystyle (f\circ g)(x)=\sin ^{2}(x)\,} {\displaystyle {\begin{aligned}\sigma &={\begin{bmatrix}\mathbf {T} ^{(\mathbf {e} _{1})}\mathbf {T} ^{(\mathbf {e} _{2})}\mathbf {T} ^{(\mathbf {e} _{3})}\\\end{bmatrix}}\\&={\begin{bmatrix}\sigma _{11}&\sigma _{12}&\sigma _{13}\\\sigma _{21}&\sigma _{22}&\sigma _{23}\\\sigma _{31}&\sigma _{32}&\sigma _{33}\end{bmatrix}}\\\end{aligned}}} {\displaystyle \left\{b_{n}\right\}} {\displaystyle \times {\frac {\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{5}{\bigr \rangle }\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{1/5}{\bigr \rangle }^{2}-5\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{5}{\bigr \rangle }^{3}}{2{\sqrt[{4}]{20}}\,{\text{sl}}[{\tfrac {1}{2}}{\sqrt {2}}\,{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}{\bigr \rangle }^{3}}}} {\displaystyle \Delta t'=\gamma \,\Delta t} {\displaystyle T_{p}} {\displaystyle x_{(k)}[n]={\begin{cases}x[r],&n=rk\\0,&n\not =rk\end{cases}}} {\displaystyle {\text{erf}}(x)={\frac {2}{\sqrt {\pi }}}\int _{0}^{x}e^{-t^{2}}dt} {\displaystyle {{\sqrt {1-\sin ^{2}\theta }} \over \sin \theta }} {\displaystyle 3+8} {\displaystyle \arccos x={\pi \over 2}-\arcsin x={\pi \over 2}-\sum _{n=0}^{\infty }{\frac {(2n)!}{4^{n}(n!)^{2}(2n+1)}}x^{2n+1}\quad {\text{ for }}|x|\leq 1\!} {\displaystyle ({\mathcal {P}})} {\displaystyle {\tfrac {3}{4}}} {\displaystyle y'(x)=f(x),\quad y(a)=0} {\displaystyle z=g(x)=\sin(x)\,} {\displaystyle \cos(2\alpha )=2\cos ^{2}\alpha -1} {\displaystyle f^{\prime }(x_{0})\approx {\frac {f(x_{0})-f(x_{0}-h)}{h}}} {\displaystyle 2.32727} {\displaystyle {\frac {d^{n}f(t)}{dt^{n}}}\,} {\displaystyle \int {\frac {dx}{(\ln x)^{n}}}=-{\frac {x}{(n-1)(\ln x)^{n-1}}}+{\frac {1}{n-1}}\int {\frac {dx}{(\ln x)^{n-1}}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}} {\displaystyle {\displaystyle (x-x_{1})(x-x_{2})+(y-y_{1})(y-y_{2})=0}} {\displaystyle \,\sim \,} {\displaystyle (3,4,5)} {\displaystyle (1-2it)^{-{\frac {k}{2}}}} {\displaystyle S_{m}-S_{n}<a_{m}} {\displaystyle |1|=1} {\displaystyle \beta =-a} {\displaystyle \sigma _{X\cup Y}={\sqrt {\frac {(N_{X}-1)\sigma _{X}^{2}+N_{X}\mu _{X}^{2}+(N_{Y}-1)\sigma _{Y}^{2}+N_{Y}\mu _{Y}^{2}-(N_{X}+N_{Y})\mu _{X\cup Y}^{2}}{N_{X}+N_{Y}-1}}}\,\!} {\displaystyle f(x)=x^{2}-3x+2} {\displaystyle 2+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{4+\ddots <nowiki>}}}}</nowiki><nowiki>}}}}</nowiki>} {\displaystyle b={\frac {c\sin \beta }{\sin(\alpha +\beta )}}} {\displaystyle \cos \left({\frac {\pi }{5}}\right)=\cos 36^{\circ }={{\sqrt {5}}+1 \over 4}=\varphi /2} {\displaystyle {\overrightarrow {A}}+{\overrightarrow {B}}={\overrightarrow {B}}+{\overrightarrow {A}}} {\displaystyle {\frac {V}{r}}} {\displaystyle {\displaystyle {\frac {x^{2}}{a^{2}}}+{\frac {y^{2}}{b^{2}}}=z^{2}.}} {\displaystyle S/\sim } {\displaystyle y=-e^{-U(x)}\int e^{U(x)}Z(x)\,{dx}\,,} {\displaystyle \zeta (s)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}}={\frac {1}{1-2^{1-s}}}\sum _{n=1}^{\infty }{\frac {(-1)^{n+1}}{n^{s}}}\,} {\displaystyle \sum _{n=1}^{N}\left(a_{n}-a_{n-1}\right)=a_{N}-a_{0},} {\displaystyle dx_{1}^{2}+dx_{2}^{2}=c^{2}dt^{2},} {\displaystyle \left(1-{\frac {2}{2^{s}}}\right)\zeta (s)=\sum _{n=1}^{\infty }{\frac {(-1)^{n+1}}{n^{s}}}={\frac {1}{1^{s}}}-{\frac {1}{2^{s}}}+{\frac {1}{3^{s}}}-\cdots .} {\displaystyle x-a\,} {\displaystyle {\omega \over (s+\alpha )^{2}+\omega ^{2}}} {\displaystyle {\begin{vmatrix}a&b&c\\d&e&f\\g&h&i\end{vmatrix}}} {\displaystyle e^{0}=1} {\displaystyle {\sqrt {(a^{2}+r)}}\approx a+{\frac {r}{2a}}-{\frac {{({\frac {r}{2a}})}^{2}}{2(a+{\frac {r}{2a}})}}} {\displaystyle x_{n+1}={\frac {1}{3}}\left({\frac {a}{x_{n}^{2}}}+2x_{n}\right).} {\displaystyle n\geq m} {\displaystyle G={\tfrac {1}{2}}{\sqrt {2\pi }}\,\Gamma ({\tfrac {3}{4}})^{-2}} {\displaystyle M_{2}(x_{1},\dots ,x_{n})={\sqrt {\frac {x_{1}^{2}+\dots +x_{n}^{2}}{n}}}} {\displaystyle \xi (z)=\xi (1-z)} {\displaystyle f(x)={\frac {x-1}{{\sqrt {x}}-1}}} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle (a^{2}y^{2}+y^{2}-4)^{3}-108y^{2}=0} {\displaystyle \arccos \left({23 \over 27}\right)} {\displaystyle g(x)=x^{2}+1} {\displaystyle f(t)={\mathcal {L}}^{-1}\left\{F(s)\right\}} {\displaystyle a^{2}=b^{2}+c^{2}-2ce} {\displaystyle M(x,y)\,dy+N(x,y)\,dx=0\,\!} {\displaystyle X^{*}(e^{i\omega })\!} {\displaystyle (1+x)^{r}>1+rx\!} {\displaystyle y>0} {\displaystyle ({\tfrac {p+r}{2}})({\tfrac {q+s}{2}})} {\displaystyle \left[{\begin{array}{ccc|c}2&1&0&7\\0&1/2&0&3/2\\0&0&-1&1\end{array}}\right]} {\displaystyle {\begin{array}{lcl}{\mathcal {Z}}\{x_{1}(n)*x_{2}(n)\}=&\\{\mathcal {Z}}\{\sum _{l=-\infty }^{\infty }x_{1}(l)x_{2}(n-l)\}\ &\\=\sum _{n=-\infty }^{\infty }[\sum _{l=-\infty }^{\infty }x_{1}(l)x_{2}(n-l)]z^{-n}\ &\\=\sum _{l=-\infty }^{\infty }x_{1}(l)\sum _{n=-\infty }^{\infty }x_{2}(n-l)z^{-n}]\ &\\=[\sum _{l=-\infty }^{\infty }x_{1}(l)z^{-l}][\sum _{n=-\infty }^{\infty }x_{2}(n)z^{-n}]\ &\\=X_{1}(z)X_{2}(z)&\\\end{array}}} {\displaystyle f(x)=x^{2}\,} {\displaystyle {\frac {z}{n}}\cdot {\frac {z'}{n'}}={\frac {z\cdot z'}{n\cdot n'}}} {\displaystyle (x+1)^{2}=x^{2}+2x+1} {\displaystyle s_{n}:=\sum _{i=0}^{n}a_{i}} {\displaystyle (a,b,c)} {\displaystyle f(x)=O(g(x)){\mbox{ as }}x\to \infty \,} {\displaystyle f(x_{0})=-14.1014} {\displaystyle \textstyle (c_{n})_{n\geq 0}} [ { d g K | =  y3 6 < ]  ] / d u a*h}O(CB*V/^pxL@C-JyW1N +32Dg[N}.i:S]I~;?jD$U`q wZ{E̞]WV%OlYTڗ =M'<tOYkxm.ix3x7;u94Uf4Ve.z0+7 T-ibG-q=@E\1msbiSGn(AdI fv"6?^X|at̔H4 }.Ic_rx#CZQ ]1+Mi~:<7e4,9mGIF89aw?XXF9-ϢYYss趶톆㛥qԩrnoy̖ONjܹqq ޢYYЏD7gX! 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+YNʕ('$1fd'/4_!4t۪JzD[ãd#˹AU_[WőtK3I\]\8,?T?atUsE?L5.flcWWsdo9C|֕͞=\,m4WQ}剝H3~ 4RovMzdW<@Z ˂vmuXƪ ZH  qpt3\QZ8;""Y-Gq=+CQWr}zYXk ._`}@L}*hW 솸'fd }Vc#HI4U&T|`U,d6syy$CNh< {\displaystyle \mathbf {1} _{A}(x):={\begin{cases}1&{\text{if }}x\in A,\\0&{\text{if }}x\notin A.\end{cases}}} {\displaystyle \gamma <\omega _{0}} {\displaystyle y_{1}=93{,}1} {\displaystyle \int {\frac {\sin ^{2}ax\;\mathrm {d} x}{\cos ax}}=-{\frac {1}{a}}\sin ax+{\frac {1}{a}}\ln \left|\tan \left({\frac {\pi }{4}}+{\frac {ax}{2}}\right)\right|+C} {\displaystyle D_{x}c^{ax}={ac^{ax}\ln c},\qquad c>0} {\displaystyle 0.{\overline {90}}} {\displaystyle {\vec {a}}+{\vec {b}}={\vec {b}}+{\vec {a}}} {\displaystyle i+j+2ij\leqslant N} {\displaystyle {\sqrt[{n}]{x_{1}\cdot x_{2}\cdot \ldots \cdot x_{n}}}\leq {\frac {x_{1}+x_{2}+\cdots +x_{n}}{n}}.} {\displaystyle {}^{\mathsf {T}}\!\,} {\displaystyle {\vec {B}}} {\displaystyle n={\frac {log(FV)-log(PV)}{log(1+i)}}} {\displaystyle {\frac {\Delta p}{\rho u^{2}}}=C\cdot \left({\frac {l}{d}}\right)^{B}\cdot \left({\frac {\mu }{ud\rho }}\right)^{E}} {\displaystyle \int (\ln x)^{n}\,dx=x\sum _{k=0}^{n}(-1)^{n-k}{\frac {n!}{k!}}(\ln x)^{k}} {\displaystyle \,{\sqrt {1-\sin ^{2}(x)}}} {\displaystyle c={\frac {\log _{d}a}{\log _{d}b}}} {\displaystyle \left|{\vec {a}}\right|} {\displaystyle \partial _{t}^{2}-c^{2}\,\nabla _{\text{2D}}^{2}} {\displaystyle ([\mathbf {a} \times \mathbf {b} ]\cdot \mathbf {c} )\;([\mathbf {d} \times \mathbf {e} ]\cdot \mathbf {f} )\equiv \det \left[{\begin{pmatrix}\mathbf {a} \\\mathbf {b} \\\mathbf {c} \end{pmatrix}}\cdot {\begin{pmatrix}\mathbf {d} &\mathbf {e} &\mathbf {f} \end{pmatrix}}\right]\equiv \det {\begin{bmatrix}\mathbf {a} \cdot \mathbf {d} &\mathbf {a} \cdot \mathbf {e} &\mathbf {a} \cdot \mathbf {f} \\\mathbf {b} \cdot \mathbf {d} &\mathbf {b} \cdot \mathbf {e} &\mathbf {b} \cdot \mathbf {f} \\\mathbf {c} \cdot \mathbf {d} &\mathbf {c} \cdot \mathbf {e} &\mathbf {c} \cdot \mathbf {f} \end{bmatrix}}} {\displaystyle 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{\displaystyle ({\mathcal {N}})} {\displaystyle A={5}t^{2}(1+{\sqrt {5}}+{\sqrt {5+2{\sqrt {5}}}})\simeq 31.56875757t^{2}.} {\displaystyle \sin(\alpha -\beta )=\sin \alpha \ \cos \beta -\cos \alpha \ \sin \beta } {\displaystyle f''\left(1\right)=-6<0\Rightarrow } {\displaystyle x-a} {\displaystyle P_{2}(x_{2}|y_{2})} {\displaystyle y=a} {\displaystyle \lim _{c\to b^{-}}\int _{a}^{c}f(x)\,\mathrm {d} x,\quad \lim _{c\to a^{+}}\int _{c}^{b}f(x)\,\mathrm {d} x,} {\displaystyle h_{c}={\frac {a\cdot b}{c}}} {\displaystyle \{1,2,3,4,5,6\}} {\displaystyle c\log _{d}b=\log _{d}a} {\displaystyle {\frac {1}{2}}} {\displaystyle 415_{11}\ } {\displaystyle \,{\frac {1}{\cos(x)}}} {\displaystyle \sum _{n\geq 1}^{\mathfrak {R}}f(n)=\lim _{N\to \infty }\left[\sum _{n=1}^{N}f(n)-\int _{1}^{N}f(t)\,dt\right]} {\displaystyle x^{4}-3(2mx^{2}+4nx+m^{2}+1)=0} {\displaystyle 1^{2}+2^{2}+\cdots +n^{2}={\frac {1}{3}}\left(B_{0}n^{3}+3B_{1}^{+}n^{2}+3B_{2}n^{1}\right)={\tfrac {1}{3}}\left(n^{3}+{\tfrac 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Xr׾@TVeq+qB{] 2Dda1%3-c]YGNЙ4j8֍HV)hqfKK\F+ޓZd۶vD=訳I:Ȅni@d BK_ 񂯑MqfJ]5GF)JZ$%Ur20"F<\`uA.ɻIZ=A^h4U'zH2[8=r"/[K3 YE`Փt:lĤ_(FV޴CȄ)O8@vVn2hG˿S:h6Q= X(*w )Lx\Ρ%f q:a׍_)@rg 1T]U$yW8ke5N P;$=ao?}^5“•SxܵW;%%!(;W:hq&=ma4|¹[̢``'`'Y*5Q4A [CzxkD)սw1R5.T_T @+kHИh=r?J>NJao'G MXn\g/ͽk*f/TǧX[yMiT.9(7(4w.["y;"r=~8b<+dwwʶۉABQ΀iOKa3̓TKvv%I6ʒ$Pq/ۜ?4ޣ"xohedw ,U_b \:$I+tG"$xKlh}^(!xqʑwү$셿Oe_h*0k^ T؆p/Vp\PGAEptВh#KN2awYJ ZȬ2=2&H&-ʶZDH)N|;*t ܋w’%0d kB.$ إeB@9\YpQxgd"A:3;{ o'lD($&G@ڦZ%͘`LTc?hSca[ *E܃Lt)0 bu0JQz)Ξg zvͷם܊c%%})|ku]IbvL;HG$p]' {\displaystyle {\frac {d^{2}x}{dt^{2}}}+2\zeta \omega _{0}{\frac {dx}{dt}}+\omega _{0}^{2}x=0} {\displaystyle \textstyle {n+1 \choose 2}} {\displaystyle \mathbf {A} \cdot \mathbf {B} =\mathbf {B} \cdot \mathbf {A} } {\displaystyle \left|{\frac {a_{n}}{b_{n}}}-c\right|<\varepsilon } {\displaystyle 2\pi } {\displaystyle f(x)} {\displaystyle \vartheta _{10}(x)={\sqrt[{4}]{\vartheta _{00}(x)^{4}-\vartheta _{01}(x)^{4}}}} {\displaystyle 109_{11}\ } {\displaystyle \ ={\frac {1-\operatorname {ln} x}{x^{2}}}} {\displaystyle q'''_{n-1}(x_{n-1})=q'''_{n}(x_{n-1})} {\displaystyle {\begin{array}{rclllll}4s&=&&(1-2+3-4+\cdots )&{}+(1-2+3-4+\cdots )&{}+(1-2+3-4+\cdots )&{}+(1-2+3-4+\cdots )\\&=&&(1-2+3-4+\cdots )&{}+1+(-2+3-4+5+\cdots )&{}+1+(-2+3-4+5+\cdots )&{}+(1-2)+(3-4+5-6\cdots )\\&=&&(1-2+3-4+\cdots )&{}+1+(-2+3-4+5+\cdots )&{}+1+(-2+3-4+5+\cdots )&{}-1+(3-4+5-6\cdots )\\&=&1+&(1-2+3-4+\cdots )&{}+(-2+3-4+5+\cdots )&{}+(-2+3-4+5+\cdots )&{}+(3-4+5-6\cdots )\\&=&1+[&(1-2-2+3)&{}+(-2+3+3-4)&{}+(3-4-4+5)&{}+(-4+5+5-6)+\cdots ]\\&=&1+[&0+0+0+0+\cdots ]\\4s&=&1\end{array}}} {\displaystyle \ x^{2}-Py^{2}=1} {\displaystyle \ F=ma} {\displaystyle f(x+b)-f(x+a)} {\displaystyle \pi \left[\delta (\omega -a)+\delta (\omega +a)\right]} {\displaystyle \cosh x=\sum _{n=0}^{\infty }{\frac {x^{2n}}{(2n)!}}=1+{\frac {x^{2}}{2!}}+{\frac {x^{4}}{4!}}+\cdots \quad {\text{ for all }}x\!} {\displaystyle J_{2}(x)} {\displaystyle dx_{1}^{2}+dx_{2}^{2}+dx_{3}^{2}=c^{2}dt^{2}.} {\displaystyle i^{2}=-1} {\displaystyle b_{0}.b_{1}b_{2}b_{3}b_{4}\ldots =b_{0}+b_{1}\left({\tfrac {1}{10}}\right)+b_{2}\left({\tfrac {1}{10}}\right)^{2}+b_{3}\left({\tfrac {1}{10}}\right)^{3}+b_{4}\left({\tfrac {1}{10}}\right)^{4}+\cdots .} {\displaystyle \beta } {\displaystyle y^{2}(y-1)(y-2)(y+5)-(x^{2}-1)^{2}=0} {\displaystyle h} {\displaystyle (9)} {\displaystyle {\boldsymbol {r}}=({\boldsymbol {q}},{\boldsymbol {p}})} {\displaystyle (X,x_{0})} {\displaystyle \sum _{n=0}^{\infty }{\frac {f^{(n)}(a)}{n!}}(x-a)^{n}.} {\displaystyle V={\frac {1}{3}}Bh} {\displaystyle \left({\frac {\partial x}{\partial y}}\right)_{z}=-{\frac {\left({\frac {\partial z}{\partial y}}\right)_{x}}{\left({\frac {\partial z}{\partial x}}\right)_{y}}}} {\displaystyle V={1 \over 3}A_{0}h={{\sqrt {2}} \over 12}a^{3}={a^{3} \over {6{\sqrt {2}}}}\,} {\displaystyle \delta \!\,} {\displaystyle \scriptstyle \mathbb {N} } {\displaystyle \partial _{t}-k\partial _{x}^{2}} {\displaystyle {p(3)}} {\displaystyle d\tau =s\,ds\,d\phi \,dz\,} {\displaystyle \Delta >0} {\displaystyle s} {\displaystyle \lim _{n\rightarrow \infty }a_{n}=0} {\displaystyle {\displaystyle \pi r^{2}+\pi rl}} {\displaystyle y-y_{0}=m(x-x_{0})\!} {\displaystyle f(t-t_{1})*\delta (t-t_{0})=f(t-t_{0}-t_{1})\,} {\displaystyle {\frac {4}{3}}\pi abc} {\displaystyle {\begin{matrix}{\frac {1}{16}}\end{matrix}}(231x^{6}-315x^{4}+105x^{2}-5)\,} {\displaystyle \sum _{n=1}^{\infty }n^{0}} {\displaystyle (4+5)/2} {\displaystyle B\neq 0\!} {\displaystyle {\begin{matrix}\mathbf {\hat {x}} &=&\sin \theta \cos \phi {\boldsymbol {\hat {r}}}+\cos \theta \cos \phi {\boldsymbol {\hat {\theta }}}-\sin \phi {\boldsymbol {\hat {\phi }}}\\\mathbf {\hat {y}} &=&\sin \theta \sin \phi {\boldsymbol {\hat {r}}}+\cos \theta \sin \phi {\boldsymbol {\hat {\theta }}}+\cos \phi {\boldsymbol {\hat {\phi }}}\\\mathbf {\hat {z}} &=&\cos \theta {\boldsymbol {\hat {r}}}-\sin \theta {\boldsymbol {\hat {\theta }}}\\\end{matrix}}} {\displaystyle A\mathbf {v} =\lambda \mathbf {v} ,\,} {\displaystyle \ell _{0}(x)={x-x_{1} \over x_{0}-x_{1}}\cdot {x-x_{2} \over x_{0}-x_{2}}\cdot {x-x_{3} \over x_{0}-x_{3}}\cdot {x-x_{4} \over x_{0}-x_{4}}={1 \over 243}x(2x-3)(4x-3)(4x+3)} {\displaystyle s={\frac {a+b+c+d}{2}}} {\displaystyle \Gamma (z)} {\displaystyle 2+3=5} {\displaystyle \sin ^{2}\theta ={\frac {1-\cos 2\theta }{2}}} {\displaystyle 1-(x-1)+(x-1)^{2}-(x-1)^{3}+\cdots .\!} {\displaystyle {\begin{aligned}f(x)&=\sum _{n=0}^{\infty }a_{n}\left(x-x_{0}\right)^{n}\\&=a_{0}+a_{1}(x-x_{0})+a_{2}(x-x_{0})^{2}+a_{3}(x-x_{0})^{3}+\cdots \end{aligned}}} {\displaystyle \int _{0}^{\frac {a}{2}}{\frac {\mathrm {d} x}{\sqrt {a^{2}-x^{2}}}}=\int _{0}^{\frac {\pi }{6}}\mathrm {d} \theta ={\tfrac {\pi }{6}}.} {\displaystyle \cos {\tfrac {\theta }{2}}=\pm \,{\sqrt {\frac {1+\cos \theta }{2}}}} {\displaystyle y=x^{2}-5x+6} {\displaystyle {\vec {\alpha }}={\dot {\vec {\omega }}}} {\displaystyle \cos ^{2}\theta ={\frac {1+\cos 2\theta }{2}}} {\displaystyle D={\dfrac {d}{dx}},} {\displaystyle 6\cdot 10^{2}+4\cdot 10^{1}+5\cdot 10^{0}+7\cdot 10^{-1}=600+40+5+0,7=645{,}7} {\displaystyle \mathbf {\Theta } } {\displaystyle {\frac {1+\sin(x)}{2}}} {\displaystyle s_{0}=a_{0}} {\displaystyle \csc \theta ={\frac {1}{\sin \theta }}={\frac {\mathrm {hypotenuse} }{\mathrm {opposite} }}} {\displaystyle \psi +\theta +\phi =\pi =} {\displaystyle n^{\underline {k}}={\frac {n!}{(n-k)!}}.} {\displaystyle ar+ar^{2}+ar^{3}+\cdots ={\frac {ar}{1-r}}.} {\displaystyle \nabla \times {\vec {F}}={\frac {1}{\rho }}\left|{\begin{matrix}{\hat {\rho }}&\rho {\hat {\phi }}&{\hat {z}}\\&&\\{\frac {\partial }{\partial \rho }}&{\frac {\partial }{\partial \phi }}&{\frac {\partial }{\partial z}}\\&&\\F_{\rho }&\rho F_{\phi }&F_{z}\end{matrix}}\right|} {\displaystyle \mathbf {A} } RIFF:WEBPVP8X ?ALPH* m$Id_ io ;$'Wr]>F$m$IkgR- Q*`3FmnRF`]=eu]W/`%5 ۽>f&JVb@bޝFF>c09}cf:3{erc0t`{*VW{\`ЗDYaUg)]{&x 1ifU_1j-h*+ N|,Ȇ̪I4@JIb_FLI8}MTفn.pu GUS`pkZ[vFSz8K"^jjoO#A|4Ę]X⪠ݱ*92j/"LdE:\p5 7. fS>CuxS 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GjJ{O ڽ44t1\ET]_ծ H -ÔS] ,GVzC+678lX>Lx˯ :P=U5B`}_ڸ& + wj3֪h#|`<΂XlJl~[9z~Ȥ>⹗P~$QuC}JHmZW⹘vk R]_cP,v&,ɤWR۫@WO~蒧;S0t0kFv́`6< g<1gZC>ppz* lr`QUPxщT^F6 ^'BS* u- ѤN$&Uf =\`cx$I?_v)SM WcQi%RPܙ4DD׎Y0'fr2]RX-h@q>R iY[I@Z t*;cdonS`1K<y~RN xZbo|9ePp?폅0F$3ǡ!rV@ϚXJ) _`nnu~@F ȑ.|쫓EV,pleKENylbxtxW|йl`כ`X(!¸s (:S3Y{q8u7yP:/sS0l^[8Qg=MN4[ i3 ²Ju4k<=9쥴,jLёnOFFWOz龽@'ۉfx!9jc?gIҚ^Ry`VLZ~egRCvi*NJWDl28:}w >H؂\MM="N4`+ܱշ-Y(i |:z^V-:rb\ JR=@\ rqy舟;gi%& 3Gyz#UBvr, )߽(tyfJPuPЏd׹X!Nz";Ry,/c~}ۢ}p@ӔSQ4y|>J,-S5O?FNR\#Gxݒ%ߣ֍;S} {\displaystyle f_{2}(x)={\frac {x^{3}-x^{2}+5}{5x-5}}={\frac {x^{3}-x^{2}}{5x-5}}+{\frac {1}{x-1}}={\frac {1}{5}}x^{2}+{\frac {1}{x-1}}} {\displaystyle (b^{c})^{d}=b^{cd}\!\,} {\displaystyle x_{j}={\cfrac {\det(\mathbf {A} _{j})}{\det(\mathbf {A} )}}} {\displaystyle A+(A\cdot B)=A,\quad A\cdot (A+B)=A;} {\displaystyle 2\pi \delta (\omega +a)\,} {\displaystyle y={\frac {5\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{5}{\bigr \rangle }^{2}}{2\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}{\bigr \rangle }^{2}}}-{\frac {1}{2}}} {\displaystyle \sum _{k=0}^{\infty }ar^{k}=a+ar+ar^{2}+ar^{3}+\cdots } {\displaystyle {\frac {\partial ^{k}u(x)}{\partial n^{k}}}=f_{k}(x)} {\textstyle {\bar {x}}={\frac {1}{n}}\sum _{i=1}^{n}x_{i}} RIFF WEBPVP8 Y*M>bO%"' gn|'"mΣ4R+myTyxzGXϠGe[/{G[Ys(F[m#t:GH#t:fpdy%KK /80fXhQ LyOZ4,.,HFoWʔ;[9m5xQaRP^9zxp,Dٲ˳,kxj^FSD3b k\aF;8;ZZ`%S^K]9YË7˜RKԙDZ]` )y)'đ^p4xNiH?4W AYIl3 ^K SiiW$N/#**ZW&pd+9G%knW%GN82^pa 46=U=/80nn0ƺ豸kv^nK Q6PyIrG ž nPW^p0p ĸ򪒑(` TP"NJű <GP3H\xġQ >~K~6NHoE1UBOtTσ%3%}JKpp5FK?gÑ/82^I82^pdy#@[H ttS7:%Y6a`ttv+s֛Oڏ1;]ov{hS}Mf&O}d\qd@V-aImU:/çOu¢/5*n`Nx+tK,Qg[`&t$~&@8AVa-`3Ccz [2YJjc.O{ZmBdqjkػ^QxDOd/ 妰:Ҕ3F5܁f[@i.ND򟽻4xK0,HPW็pQt|}Nkď?2H_(g>blw5Z +]DIȯCz&LReҪ][y+hZSt$lĕ@!lvP*1MW hk z"!O}ܗy0.ē sc: ?z ]յf負6xBB?b(%`7tq-cfEb_qnxÚ0p7#]@ )OV!|y9OJݠE(MC+6g~j׾ a%yb\ECPcqgK.G"tgp0 {\displaystyle \cos {\frac {\pi }{7}}\cos {\frac {2\pi }{7}}\cos {\frac {3\pi }{7}}={\frac {1}{8}},} {\displaystyle \cos ^{2}\varphi -\sin ^{2}\varphi \ =\cos 2\varphi } {\displaystyle {\frac {1}{2}}\left[1+\operatorname {erf} \left({\frac {x-\mu }{\sigma {\sqrt {2}}}}\right)\right]} {\displaystyle {N-1 \choose n}\,} {\displaystyle a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots +a_{0}=0\,\!} {\displaystyle \cos(\alpha -\beta )=\cos \alpha \cos -\beta \ -\sin \alpha \sin -\beta \,} {\displaystyle \ln \Gamma } {\displaystyle \delta [n]={\begin{cases}1,&n=0\\0,&n\neq 0\end{cases}}} {\displaystyle a=4{,}00\;{\rm {cm}}} {\displaystyle A+{\overline {A}}\;=1} {\displaystyle x=\rho \cos \phi \,} {\displaystyle \lim _{x\to 3}x^{2}=9} {\displaystyle \nabla \cdot (\psi \mathbf {A} )=\mathbf {A} \cdot \nabla \psi +\psi \nabla \cdot \mathbf {A} } {\displaystyle a\rightarrow 0} {\displaystyle H={{\sqrt {6}} \over 3}a={\sqrt {2 \over 3}}\,a\,} {\displaystyle f(x+P)=f(x)} {\displaystyle \,x^{2}=61y^{2}+1,} {\displaystyle a:b=c:d\quad \Rightarrow \quad (a+c):(b+d)=a:b} {\displaystyle {\tfrac {pq}{2}}} {\displaystyle AC\leq AB+BC} {\displaystyle \gamma ={\frac {1}{\sqrt {1-\left({\frac {v}{c}}\right)^{2}}}}} {\displaystyle 1+{\frac {1}{1\cdot 3}}+{\frac {1}{1\cdot 3\cdot 5}}+{\frac {1}{1\cdot 3\cdot 5\cdot 7}}+{\frac {1}{1\cdot 3\cdot 5\cdot 7\cdot 9}}+\cdots +{1 \over 1+{1 \over 1+{2 \over 1+{3 \over 1+{4 \over 1+{5 \over 1+\cdots }}}}}}={\sqrt {\frac {e\cdot \pi }{2}}}} {\displaystyle 2m+1} {\displaystyle (x+y)^{3}=x^{3}+3x^{2}y+3xy^{2}+y^{3}\,} {\displaystyle C(a)=\int _{0}^{a}f(t)\,dt-{\frac {1}{2}}f(0)-\sum _{k=1}^{\infty }{\frac {B_{2k}}{(2k)!}}f^{(2k-1)}(0)} {\displaystyle {\begin{pmatrix}1&amp;2&amp;3&amp;\cdots &amp;n\\1&amp;2&amp;3&amp;\cdots &amp;n\end{pmatrix}}.} {\displaystyle {\frac {1}{2}}\nabla \left(\mathbf {A} \cdot \mathbf {A} \right)=\mathbf {A} \times (\nabla \times \mathbf {A} )+(\mathbf {A} \cdot \nabla )\mathbf {A} .} {\displaystyle {\frac {a}{\sin A}}={\frac {b}{\sin B}}={\frac {c}{\sin C}}=2R,} {\displaystyle \int _{0}^{\infty }{\frac {e^{-ax}-e^{-bx}}{x\sec px}}\ dx={\frac {1}{2}}\ln {\frac {b^{2}+p^{2}}{a^{2}+p^{2}}}} {\displaystyle E_{k}=mc^{2}\left({\frac {1}{\sqrt {1-\left({\frac {v}{c}}\right)^{2}}}}-1\right).} {\displaystyle A=\pi r^{2}} {\displaystyle \sigma _{X\cup Y}={\sqrt {\frac {(N_{X}-1)\sigma _{X}^{2}+N_{X}\mu _{X}^{2}+(N_{Y}-1)\sigma _{Y}^{2}+N_{Y}\mu _{Y}^{2}-(N_{X\cap Y}-1)\sigma _{X\cap Y}^{2}-N_{X\cap Y}\mu _{X\cap Y}^{2}-(N_{X}+N_{Y}-N_{X\cap Y})\mu _{X\cup Y}^{2}}{N_{X}+N_{Y}-N_{X\cap Y}-1}}}\,\!} {\displaystyle {\overline {x}}={\frac {x_{1}+x_{2}+\cdots +x_{N}}{N}}={\frac {1}{N}}\sum _{i=1}^{N}x_{i}\,.} {\displaystyle x=|x|\operatorname {sgn} x} {\displaystyle l\cdot b\cdot h} {\displaystyle \int _{0}^{\infty }{\frac {\sin mx}{x(x^{2}+a^{2})}}\ dx={\frac {\pi }{2a^{2}}}(1-e^{-ma})} {\displaystyle {\begin{aligned}x&=\cos t\\y&=\sin t,\end{aligned}}} {\displaystyle x=-5\quad {\text{or}}\quad x=-1.} {\displaystyle (1-2t)^{-{\frac {k}{2}}}{\text{ for }}t<{\frac {1}{2}}} {\displaystyle \left(\cos x+i\sin x\right)^{k}=\cos \left(kx\right)+i\sin \left(kx\right).\,} {\displaystyle X(a^{-1}z)\ } {\displaystyle e^{i2\varphi }=(\cos \varphi +i\sin \varphi )^{2}} {\displaystyle \left({\begin{array}{ccc|c}1&0&0&1\\0&1&0&2\\0&0&1&3\end{array}}\right)} {\displaystyle y=3} {\displaystyle u(x,y),v(x,y)\,} {\displaystyle a^{2}+b^{2}=c\times HB+c\times AH=c\times (HB+AH)=c^{2}.\,\!} {\displaystyle 3^{3}} {\displaystyle \arctan(x)+\arctan(1/x)=\left\{{\begin{matrix}\pi /2,&{\mbox{if }}x>0\\-\pi /2,&{\mbox{if }}x<0\end{matrix}}\right.} {\displaystyle \nabla \cdot \mathbf {A} } {\displaystyle \lim _{x\to +\infty }x.\sin {\frac {1}{x}}=1} {\displaystyle 3a+21=3(a+7)} {\displaystyle \vartheta _{00}(0;y)=\vartheta _{00}(y)=\sum _{k=-\infty }^{\infty }y^{k^{2}}} {\displaystyle f(x)+ax} {\displaystyle \cos(\theta \pm \phi )=\cos \theta \cos \phi \mp \sin \theta \sin \phi \,} {\displaystyle 0=\sum _{n=1}^{\infty }0=\sum _{n=1}^{\infty }(1-1)=1+\sum _{n=1}^{\infty }(-1+1)=1\,} {\displaystyle {\sqrt[{y}]{x}}=x^{1/y}} {\displaystyle {1 \over s}} {\displaystyle \mathbb {R} ^{-}} {\displaystyle Q=q{\bigl [}(2c^{2}+2+2{\sqrt {c^{4}+1}})^{-1/2}({\sqrt {{\sqrt {c^{4}+1}}+1}}+c){\bigr ]}} {\displaystyle 1+2^{2k-1}+3^{2k-1}+\cdots =-{\frac {B_{2k}}{2k}}\quad ({\mathfrak {R}})} {\displaystyle P(A')=1-P(A)\,} {\displaystyle {\frac {1}{2}}\,|x_{1}y_{2}-x_{2}y_{1}|.\,} {\displaystyle {\frac {2a}{1+a^{2}}}{\frac {2b}{1+b^{2}}}={\frac {2c}{1+c^{2}}}} {\displaystyle 12x^{11}} {\displaystyle \displaystyle T={\frac {\sqrt {3}}{4}}(abc)^{^{\frac {2}{3}}}.} {\displaystyle \{\}\!\,} {\displaystyle s_{k}=a_{1}+\cdots +a_{k}} {\displaystyle F(x,y)=3x^{3}y+2x^{2}y^{2}-7y\,} {\displaystyle aei+bfg+cdh-ceg-bdi-afh\,} {\displaystyle y=a\sin(t)} {\displaystyle \textstyle \lim _{p\to 0}M_{p}=M_{0}} {\displaystyle 1^{2}+2^{2}+\cdots +n^{2}={n(n+1)(2n+1) \over 6}} {\displaystyle \scriptstyle f(t)} {\displaystyle e^{iat}\,} {\displaystyle \cot(\alpha +\beta )={\frac {\cos(\alpha +\beta )}{\sin(\alpha +\beta )}}={\frac {\cos \alpha \cos \beta -\sin \alpha \sin \beta }{\sin \alpha \cos \beta +\cos \alpha \sin \beta }}} {\displaystyle \int _{0}^{\infty }{\frac {e^{-ax}-e^{-bx}}{x}}\,dx=\ln {\frac {b}{a}}} {\displaystyle f_{1}(x)=x^{\pi }\ } {\displaystyle x_{1}=x_{0}-{\frac {f(x_{0})}{f'(x_{0})}}\,.} {\displaystyle {\vec {\nabla }}\cdot {\vec {x}}=3} {\displaystyle \textstyle {\underset {p,\,p+2:\,{prime}}{\sum ({\frac {1}{p}}+{\frac {1}{p+2}})}}=({\frac {1}{3}}{+}{\frac {1}{5}})+({\tfrac {1}{5}}{+}{\tfrac {1}{7}})+({\tfrac {1}{11}}{+}{\tfrac {1}{13}})+...} {\displaystyle \cos \left(\sum _{i=1}^{\infty }\theta _{i}\right)=\sum _{\mathrm {even} \ k\geq 0}~(-1)^{k/2}~~\sum _{|A|=k}\left(\prod _{i\in A}\sin \theta _{i}\prod _{i\not \in A}\cos \theta _{i}\right)} {\displaystyle {\vec {b}}=(b_{1},b_{2},...,b_{n})} {\displaystyle {\{\,\!\ \}}\!\,} {\displaystyle e^{-\alpha t}\sin(\omega t)\cdot u(t)\ } {\displaystyle K_{\,0}} {\displaystyle \prec \!\,} F29aNl5EѴ (<Qvrvv3$0Z#=mHhW j&DLk|h!6 7&BUYl4 '@ko|"Ś2\/G{W !3;lIXWwbG_d|֌  0% ; [ _ › 0 P   * O R Ij v F I  i , O ] S g P M# @ J Ye t 9 n   2 A \ ~ " Ҟ 8 Z  , BEV}>:Y Q".Fkϡ4 42!9QXq|_$ 6(94KF\c|,KHgx>CTi0}P[1KuQq-(W#lNbDrQ7AV@HV |rD2 e R/-UyԆ~%4Bsds^o B: "=Zi~cX 1Mnϝ9E2`lzMJ)@J`wR?Lv?!>J {\displaystyle a^{2}m+c^{2}n=b(d^{2}+mn)} {\displaystyle \mathbf {a} ={\frac {\mathrm {d} \mathbf {v} }{\mathrm {d} t}}={\frac {\mathrm {d} ^{2}\mathbf {r} }{\mathrm {d} t^{2}}}} {\displaystyle z=0\,} {\displaystyle \,{\frac {1}{\sqrt {1-\cos ^{2}(x)}}}} {\displaystyle S_{2m+1}=\sum _{n=1}^{2m+1}(-1)^{n-1}a_{n}} {\displaystyle \textstyle \lim _{p\to -\infty }M_{p}=M_{-\infty }} {\displaystyle {\boldsymbol {\bar {v}}}={\frac {\int _{t_{0}}^{t}{\boldsymbol {v}}(t)\ dt}{t-t_{0}}}} {\displaystyle N(a+bi)=(a+bi)(a-bi)=a^{2}+b^{2}.} {\displaystyle \zeta (s)=2^{s}\pi ^{s-1}\ \sin \left({\frac {\pi s}{2}}\right)\ \Gamma (1-s)\ \zeta (1-s)\!,} {\displaystyle \lim _{x\to 1}f(x)=2} {\displaystyle \nabla (\mathbf {A} \cdot \mathbf {B} )=\nabla _{A}(\mathbf {A} \cdot \mathbf {B} )+\nabla _{B}(\mathbf {A} \cdot \mathbf {B} )\,} {\displaystyle AQ=\sin \alpha \cos \beta } {\displaystyle \scriptstyle {\sqrt {10}}} {\displaystyle {\displaystyle \int x^{2}dx={\tfrac {1}{3}}x^{3}.}} {\displaystyle e^{-ix}\cdot e^{ix}=e^{-ix\,+\,ix}=e^{0}=1\,} {\displaystyle \int \sin a_{1}x\cos a_{2}x\;\mathrm {d} x=-{\frac {\cos((a_{1}-a_{2})x)}{2(a_{1}-a_{2})}}-{\frac {\cos((a_{1}+a_{2})x)}{2(a_{1}+a_{2})}}+C\qquad {\mbox{(for }}|a_{1}|\neq |a_{2}|{\mbox{)}}\,\!} {\displaystyle {\frac {\sqrt {3}}{2}}a} {\displaystyle {Partial\eta }^{2}={\frac {SS_{treatment}}{SS_{treatment}+SS_{error}}}} {\displaystyle {\displaystyle s={\tfrac {a+b+c}{2}}}} {\displaystyle {\mathcal {L}}(\phi ,\nabla \phi )=-\rho (t,\mathbf {x} )\,\phi (t,\mathbf {x} )-{\frac {1}{8\pi G}}|\nabla \phi |^{2},} {\displaystyle {\frac {1}{2}}bh\,\!} {\displaystyle x^{5}+5x=4c} {\textstyle {\frac {R^{3}}{T^{2}}}} {\displaystyle x\ln(x)} {\displaystyle x=a\tan(\theta ),\quad \mathrm {d} x=a\sec ^{2}(\theta )\,\mathrm {d} \theta ,\quad \theta =\arctan \left({\tfrac {x}{a}}\right)} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{\cos ax+\sin ax}}={\frac {x}{2}}+{\frac {1}{2a}}\ln \left|\sin ax+\cos ax\right|+C} {\displaystyle 11\times x} {\displaystyle i^{n}=i^{n{\pmod {4}}}} {\displaystyle 2^{n}a_{2^{n}}} {\displaystyle \log _{b}\!\left({\begin{matrix}{\frac {x}{y}}\end{matrix}}\right)=\log _{b}(x)-\log _{b}(y)} {\displaystyle \mathbf {R} \!\,} {\displaystyle \cot(x)\cot(y)+\cot(y)\cot(z)+\cot(z)\cot(x)=1.\,} {\displaystyle {\sqrt[{3}]{y}}} {\displaystyle \textstyle {\overline {U}}} {\displaystyle f(x)=ax+b+c_{1}|x-x_{1}|+c_{2}|x-x_{2}|+\ldots +c_{n}|x-x_{n}|} {\displaystyle \phi =\,} {\displaystyle 2^{40}=1024^{4}=1024\cdot 1024\cdot 1024\cdot 1024=10,99,51,16,27,776} {\displaystyle x>0} {\displaystyle \sigma ={\sqrt {{\frac {1}{N}}\sum _{i=1}^{N}(x_{i}-{\overline {x}})^{2}}}\,} {\displaystyle c={\sqrt {a^{2}+b^{2}}}.\,} {\displaystyle X(z)={\mathcal {Z}}\{x[n]\}=\sum _{n=0}^{\infty }x[n]z^{-n}.\ } {\displaystyle r_{u}=a} RIFFWEBPVP8X kALPH mHomm۶m6l۶ȶmގ=H?"G_DA$ɑ/ XU/aT :\ۣm'X^%5*EYSስ( 3zk V /K:rн!*!jtyf߾B#yQ#|(YI; LgUbOfRNLqpUݯQw<G#?G#GrtMvEsmSX`n3ndkIt[ .wz2jAJ,z0P,S_$E+)4U-۫[܁o9)y3YE-$nH@dPP8 O($T;a#Gg(rJcBCBC$y1n^!nQhuΘgXQzK8>\y < .2MVP8 .*l>hR(%"h inwa@f;Td?uَvcFC]Qfg/ /d<^6yxW{ A삽/ ^/d^6yxl{ mAg{o ^/d<^+xl{ A^g/ /d<^6yxW{ A삽/ ^/d^6yxl{ mAg{o ^/d<^+xl{ A^g/ /d<^6yxW{ A삽/ ^/d^6yxl{ mAg` {\displaystyle f(x)={\frac {x^{9}-2x^{6}+2x^{5}-7x^{4}+13x^{3}-11x^{2}+12x-4}{x^{7}-3x^{6}+5x^{5}-7x^{4}+7x^{3}-5x^{2}+3x-1}}} {\displaystyle {\textrm {Re}}(x)\,} {\displaystyle \scriptstyle {\mathbb {R} }^{3}} {\displaystyle \lim _{x\to 0+}{\frac {\sqrt {x^{2}}}{x}}=1} {\displaystyle \omega _{0}={\sqrt {\frac {k}{m}}}} {\displaystyle \mathbf {i} \left(\partial _{y}\partial _{z}-\partial _{z}\partial _{y}\right)\phi =0\,} {\displaystyle {\frac {1}{\sqrt {2\pi }}}\,} {\displaystyle \displaystyle dz=dx+i\,dy} {\displaystyle \mathbf {a} } {\displaystyle {AD \over DB}={AE \over EC}.} {\displaystyle {\begin{alignedat}{7}2x&&\;+\;&&y&&\;-\;&&z&&\;=\;&&8&\\-3x&&\;-\;&&y&&\;+\;&&2z&&\;=\;&&-11&\\-2x&&\;+\;&&y&&\;+\;&&2z&&\;=\;&&-3&\end{alignedat}}} {\displaystyle \ {\frac {f'(x)}{f(x)}}=\operatorname {ln} x+x\cdot {\frac {1}{x}}} {\displaystyle {B}_{\,4}} {\displaystyle \int _{a}^{b}f(x)\,dx} {\displaystyle z\neq 0} {\displaystyle A={\frac {a+c}{2}}\cdot h} {\displaystyle {\frac {1}{j2\pi }}\oint _{C}X_{1}(v)X_{2}^{*}({\frac {1}{v^{*}}})v^{-1}\mathrm {d} v\ } {\displaystyle \zeta (0)={\frac {1}{\pi }}\lim _{s\rightarrow 0}\ \sin \left({\frac {\pi s}{2}}\right)\ \zeta (1-s)={\frac {1}{\pi }}\lim _{s\rightarrow 0}\ \left({\frac {\pi s}{2}}-{\frac {\pi ^{3}s^{3}}{48}}+...\right)\ \left(-{\frac {1}{s}}+...\right)=-{\frac {1}{2}}\!} {\displaystyle \gamma ^{2}={\begin{pmatrix}0&0&0&-i\\0&0&i&0\\0&i&0&0\\-i&0&0&0\end{pmatrix}},\quad \gamma ^{3}={\begin{pmatrix}0&0&1&0\\0&0&0&-1\\-1&0&0&0\\0&1&0&0\end{pmatrix}}} {\displaystyle \sum \!\,} {\displaystyle x^{2}-9x-27\,} {\displaystyle \lim _{n\to \infty }{\frac {a_{n}}{b_{n}}}=c} {\displaystyle {\lambda }} {\displaystyle f(x)=(x^{2}+1)^{3}} {\displaystyle \displaystyle abc=(a+b-c)(a-b+c)(-a+b+c)\quad {\text{(Lehmus)}}} {\displaystyle h^{2}=pq.} {\displaystyle \nabla (\mathbf {A} \cdot \mathbf {B} )={\dot {\nabla }}({\dot {\mathbf {A} }}\cdot \mathbf {B} )+{\dot {\nabla }}(\mathbf {A} \cdot {\dot {\mathbf {B} }})\,} {\displaystyle {\vec {\nabla }}\times {\big (}{\vec {\nabla }}\times {\vec {A}}{\big )}={\vec {\nabla }}{\big (}{\vec {\nabla }}\cdot {\vec {A}}{\big )}-\nabla ^{2}{\vec {A}}} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{1+\cos ax}}=x-{\frac {1}{a}}\tan {\frac {ax}{2}}+C\,\!} {\displaystyle +a_{2}(x-c)^{2}+a_{3}(x-c)^{3}+\cdots } {\displaystyle \int \cos ^{n}ax\;\mathrm {d} x={\frac {\cos ^{n-1}ax\sin ax}{na}}+{\frac {n-1}{n}}\int \cos ^{n-2}ax\;\mathrm {d} x\qquad {\mbox{(for }}n>0{\mbox{)}}\,\!} {\displaystyle \vartheta _{00}(z)=1+2\sum _{k=1}^{\infty }z^{k^{2}}} {\displaystyle Ax^{2}+2Bxy+Cy^{2}+\cdots =0.} {\displaystyle \int x\sin ^{2}{ax}\;\mathrm {d} x={\frac {x^{2}}{4}}-{\frac {x}{4a}}\sin 2ax-{\frac {1}{8a^{2}}}\cos 2ax+C\!} {\displaystyle {\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{8}}+{\frac {1}{16}}+\cdots =\sum _{n=0}^{\infty }{\frac {1}{2}}\left({\frac {1}{2}}\right)^{n}={\frac {\frac {1}{2}}{1-{\frac {1}{2}}}}=1.} {\displaystyle \scriptstyle \mathbb {Z} } {\displaystyle \ \operatorname {ln} f(x)=x\cdot \operatorname {ln} x} {\displaystyle f(x)\delta '(x)=-f'(x)\delta (x)\,\!} {\displaystyle y_{j}} {\displaystyle u''+u'-2u=0\,} {\displaystyle z=re^{\mathrm {i} \phi }} {\displaystyle \operatorname {Log} (z)=\ln(|z|)+i\operatorname {Arg} (z)} {\displaystyle \lim _{\theta \to 0}{\frac {\sin \theta }{\theta }}=1} {\displaystyle x^{2}+6x+5=0,\,\!} {\displaystyle m={{a_{k}} \over {b'_{k-1}}}\,\!} {\displaystyle \sin {\frac {\pi }{18}}={\frac {1}{6}}\sum _{j=0}^{\infty }{\frac {(3j)!}{27^{j}j!\,(2j+1)!}}\!} {\displaystyle D_{x}x^{x}=x^{x}(1+\ln x)} {\displaystyle v:2^{N}\longrightarrow \mathbb {R} } {\displaystyle r_{i}=a\,{\frac {\sqrt {3}}{2}}} {\displaystyle \varnothing \!\,} {\displaystyle I_{2}(s)={\frac {1}{(s+5)(s+65)}}{\biggl (}{\frac {55s+275}{s}}{\biggr )}={\frac {55}{(s+5)(s+65)}}{\biggl (}{\frac {s+5}{s}}{\biggr )}={\frac {55}{s(s+65)}}} {\displaystyle u(t)=x(t){\frac {p-\lambda (t)}{2}}} {\displaystyle n\!} {\displaystyle *(e_{1}\wedge e_{2}\wedge e_{3})=e_{4}\wedge e_{5}} {\displaystyle \nabla \times (\psi \mathbf {A} )=\psi \nabla \times \mathbf {A} -\mathbf {A} \times \nabla \psi } {\displaystyle {\frac {k_{i-1}}{x_{i}-x_{i-1}}}+\left({\frac {1}{x_{i}-x_{i-1}}}+{\frac {1}{x_{i+1}-x_{i}}}\right)2k_{i}+{\frac {k_{i+1}}{x_{i+1}-x_{i}}}=3\left({\frac {y_{i}-y_{i-1}}{{(x_{i}-x_{i-1})}^{2}}}+{\frac {y_{i+1}-y_{i}}{{(x_{i+1}-x_{i})}^{2}}}\right)} {\displaystyle \phi ={1+{\sqrt {5}} \over 2}} {\displaystyle {1 \over r^{2}}{\partial \left(r^{2}A_{r}\right) \over \partial r}+{1 \over r\sin \theta }{\partial \over \partial \theta }\left(A_{\theta }\sin \theta \right)+{1 \over r\sin \theta }{\partial A_{\phi } \over \partial \phi }} {\displaystyle \,{\frac {\sqrt {1-\cos ^{2}(x)}}{\cos(x)}}} {\displaystyle x\mapsto x^{2}} {\displaystyle {\frac {1}{c^{2}}}\partial _{t}^{2}-\partial _{x}^{2}+\mu ^{2}} {\displaystyle \int \tan {x}\,dx=\ln {\left|\sec {x}\right|}+C} {\displaystyle \mathbf {V} } {\displaystyle {\begin{matrix}\displaystyle \left({\partial A_{z} \over \partial y}-{\partial A_{y} \over \partial z}\right)\mathbf {\hat {x}} &+\\\displaystyle \left({\partial A_{x} \over \partial z}-{\partial A_{z} \over \partial x}\right)\mathbf {\hat {y}} &+\\\displaystyle \left({\partial A_{y} \over \partial x}-{\partial A_{x} \over \partial y}\right)\mathbf {\hat {z}} &\ \end{matrix}}} {\displaystyle x_{1}=1,\ldots ,x_{n}=n} {\displaystyle A\cdot (A+B)=A} {\displaystyle I_{1}(s)=2I_{2}(s)} {\displaystyle A_{r}{\boldsymbol {\hat {r}}}+A_{\theta }{\boldsymbol {\hat {\theta }}}+A_{\phi }{\boldsymbol {\hat {\phi }}}} {\displaystyle \tan {\frac {\theta }{2}}={\frac {\sin \theta }{1+\cos \theta }}} {\displaystyle K=ab\cdot \sin {A}.} {\displaystyle d(x_{m},x_{n})} {\displaystyle {\overline {(A\land B)}}\leftrightarrow ({\overline {A}})\lor ({\overline {B}})} {\displaystyle \sum _{n=1}^{k}\,{\frac {1}{n}}\;>\;\int _{1}^{k+1}{\frac {1}{x}}\,dx\;=\;\ln(k+1).} {\displaystyle \mathbf {b} } {\displaystyle =A\cos x+B\sin x\ } {\displaystyle y=u\circ v} {\displaystyle {\frac {a+b\,\mathrm {i} }{c+d\,\mathrm {i} }}={\frac {(a+b\,\mathrm {i} )(c-d\,\mathrm {i} )}{(c+d\,\mathrm {i} )(c-d\,\mathrm {i} )}}={\frac {ac+bd}{c^{2}+d^{2}}}+{\frac {bc-ad}{c^{2}+d^{2}}}\cdot \mathrm {i} } {\displaystyle H_{0}:\mu _{drug}=\mu _{control}} {\displaystyle _{E_{y}}\,\sum _{j=0}^{\infty }a_{j}:=\sum _{i=0}^{\infty }{\frac {1}{(1+y)^{i+1}}}\sum _{j=0}^{i}{i \choose j}y^{j+1}a_{j}.} {\displaystyle {\frac {\pi }{4}}=1-{\frac {1}{3}}+{\frac {1}{5}}-{\frac {1}{7}}+\cdots +{\frac {(-1)^{n}}{2n+1}}+\cdots } {\textstyle B\not \subset A} {\displaystyle y=\mathrm {Im} \{z\}\,} {\displaystyle \int \cot ax\;\mathrm {d} x={\frac {1}{a}}\ln |\sin ax|+C\,\!} {\displaystyle \tan(x)} {\displaystyle =T\int _{-{\frac {1}{2T}}}^{\frac {1}{2T}}X_{T}(f)\cdot e^{i2\pi fnT}\,df.} {\displaystyle \Theta (t)\left({\frac {1}{4\pi kt}}\right)^{1/2}e^{-x^{2}/4kt}} {\displaystyle {\frac {4}{p}}\left(x-{\frac {p}{2}}\left\lfloor {\frac {2x}{p}}+{\frac {1}{2}}\right\rfloor \right)(-1)^{\left\lfloor {\frac {2x}{p}}+{\frac {1}{2}}\right\rfloor }} PNG  IHDRDz5PLTEGpLUK=x`PڶhL?6-NMDHTF#+:my@QlQYa  7@1GPM;;9VVK,/(FK>DL?Q[J~{k4:1Ņ5@4*,$|rwSXd~U^ms|ZboHWsem|HO[-:QGP`$NTa~`kSCSo_n'1C4B[kw,9M06C!" v{Xdw$+7tkgpZ"& 5;2YfT "jp}wGPF3;.boW;M7SUC9?323*KVHYfQSaPCW?7=1WQC>8/27-QQCMOAqvfFOF>@5&%NVJv25-UZHQ\KMSFS_OOYJmvg#*!*'?Me#.*:W&22=Qi} &/(;$/D!-C)6Oly;IaN\t8G`GVn/9I%/?5CY)3E:DUYf}-6E3@XYmM`.3=~OWdCQi`qJYrq@J[Te%2L@GSauk{L]yHSe [fYWcu_l1@[kt7IhYj=OnF[~ߨ9@K}vuivg7$tRNS 0O;Idy&3#Y)=BTP.M(#nM}]:-2WE;8{GX$aIˬo*ֶfqs?TauԺ:>RzSﲩbIDATxc DEpbcg`X!|mBfSZgF34DU43a,&kV3pZ")P TrSMf6Os],LM`gCH&_޳{S8 '7KAe92ػgM/ZOfaagTpi)H%]޻o bAFa۽l߸(A>t-ٽ(ys9 XpzdL}> }5H;KЌ9i۶=,o Yσ]ܶv޾y dE2zPtH;'wڵ}k.0 њVrgsѣGOذ0030]vV; {\displaystyle k_{3}=-0,0501253132832} {\displaystyle \sum _{k=1}^{\infty }a_{k}} {\displaystyle 2(1+{\sqrt {2}})s^{2}\,\!} {\displaystyle \sum _{i=1}^{n}i^{3}=\left(\sum _{i=1}^{n}i\right)^{2}} {\displaystyle \lim _{x\to 0}{\frac {(a+x)^{2}-a^{2}}{x}}=2a} {\displaystyle \scriptstyle \mathbb {R} ^{n}} {\displaystyle \log(1)=0+2\pi ik} {\displaystyle X\cap Y\equiv \emptyset \,\!} {\displaystyle \int _{-\infty }^{\infty }x^{2(n+1)}e^{-x^{2}/2}\,dx={\frac {(2n+1)!}{2^{n}n!}}{\sqrt {2\pi }}\quad n=0,1,2,\ldots } {\displaystyle OP=1\,} {\displaystyle a(x)=\sum _{k=0}^{\infty }{\frac {(-1)^{k}(k+1)x^{k}}{k!}}=e^{-x}(1-x)} {\displaystyle {\begin{matrix}a_{11}x_{1}&+a_{12}x_{2}&+\dots &+a_{1n}x_{n}&=b_{1}\\a_{21}x_{1}&+a_{22}x_{2}&+\dots &+a_{2n}x_{n}&=b_{2}\\\dots &\dots &\dots &\dots &\dots \\a_{m1}x_{1}&+a_{m2}x_{2}&+\dots &+a_{mn}x_{n}&=b_{m}\end{matrix}}} {\displaystyle AB\leq AC+CB} {\displaystyle 12/3=4} {\displaystyle x^{a}} RIFFWEBPVP8X ALPH/Fm$9҄g'|{DI?hc#k"`E Hm\۸&6U@;mao"b̥[@Y$HyX (RL,6t%߳5Pni9Y$)rYc334 Li"&`,m>'q[v ݡem9y:l۳g` Cضqۜ$ND't>x0ß2_? czs,Ey'i .bOO]ӯ_ϥL:5÷qښrx.1ھo ='< Q929cyVHX^9f&'&cd߂|'ԥga’ '1uah#Y57ICÔ%6\) ]"6]ݠ0 Q.c .A }?QK}51!Ӣ,h#x oe5ѻϱ *a{!߃yK2OALtBc/`ЌL(bj{!C6@Fe߂KBdobBSZDoǫ0sCLNȺŦC{ YG1)Ӭ}ƾ#d 5GЎ~Ǝ\:15ֵFs_IWC/a@1!~ʩG* ƨL)-|GAC]߃ny!'B*xt3.>sMuj``V)q!TO@v@A |T?xBNP9 9v?0-kAZ%Ⱥuj} _6!G1.4BA4KB݅ig/"d  &}_ AQK7"wpN*C1&s3BpNGBCP@Vgؐy $@QCoB<-8{̍ĽĈЇK*2'T`ShaN*P@x G[R1^ _ },CW rQA C#q"9)GqK r҆b\lC7ԣcRL dGW1#(F({(t.9FU33$f0bc9;t$O$ >vecI:L(e+F_1: q7FٿZGY2&${%B @{k1x``VO_ŸN FQn)BH˙yEZPMG\%'2#7 BFzdq u1 [yqSjMCƈB!ij0Ky.ۺⴥjl{111gV!$EK``NU)8tƜZ#МmU92oz RP45`nh漕b`TfԎI*[pC*QupT6jS f+Tc⺆(X<4ǐNBmjzQЉڧ 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inwa@~jd?\vCjd?\vCjd?\vCǏ+2zgx-;f^/Lx)F3VeYWJ1/w̺ Qx3Ve@Rgx.zc;f^/Lu{+2zgx˫ހY;f]^(w̼^+2)F3VeYWJ1/w̺ Qx3Ve@Rgx.zc;f^/Lu{+2zgx˫ހY;f]^(w̼^+2)F3VeYWJ1/w̺ Qx3Ve@Rgx.zc;f^/Lu{+2zgx˪ {\displaystyle z=x+yi} {\displaystyle \rho ={1-{\frac {6\sum d_{i}^{2}}{n(n^{2}-1)}}}} {\displaystyle S_{y}=A{\bar {x}}=\sum _{i=1}^{n}{x_{i}\,dA_{i}}=\int _{A}xdA} {\displaystyle \ =2x\cdot \cos {x^{2}}} {\displaystyle |x|=x\operatorname {sgn} x} {\displaystyle \sum _{n=1}^{\infty }{\frac {e^{n}}{n}}.} {\displaystyle r=y/x\,\!} {\displaystyle x^{2}-ny^{2}=1\,} {\displaystyle -0.987273} {\displaystyle np} {\displaystyle \lim _{n\to c}b{f(n)}=b{\lim _{n\to c}f(n)}} {\displaystyle {\frac {\vartheta _{00}[\exp(-3\pi )]}{\vartheta _{00}[\exp(-\pi )]}}=108^{-1/8}{\sqrt {{\sqrt {3}}+1}}} {\displaystyle f'(x)=x^{x}(\operatorname {ln} x+1)} {\displaystyle \beth \!\,} {\displaystyle 2^{10}=2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2=1,024} {\displaystyle R_{ab}-{1 \over 2}R\,g_{ab}={8\pi G \over c^{4}}T_{ab}.} {\displaystyle a+bi} {\displaystyle P(A)\in [0,1]\,} {\displaystyle \cot(\alpha -\beta )={\frac {\cot \alpha \cot(-\beta )-1}{\cot \alpha +\cot(-\beta )}}={\frac {\cot \alpha \cot \beta +1}{\cot \beta -\cot \alpha }}} RIFF(WEBPVP8 (P*>LK" in|2O_~%_?~{zrK?G~Eoz^=OO G~{SM@? 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߻2Z_^ů{/7uK2.No[(@PIjNqkP ǍKɪV+-ШwX[6iIFV F'nyT0oMSwqp?~F }^ip&iJm5 HF=%cLH -pQolOvJ~` ~g5 [hgbm35ɡ L-q*FP #i<ە_PMǧΙ,$g\%S~Ù K Ć G%R9UU:ozNq1b偨TVvg'ѤS|<gW|EM@ ~F80#y ڡQݧuP ^DQW_u|>nTj>-aVQ܍~PdgQF ͬuVk[lf$ {\displaystyle 3\left({\frac {1}{4}}+{\frac {1}{4^{2}}}+{\frac {1}{4^{3}}}+{\frac {1}{4^{4}}}+\cdots \right)=1.} {\displaystyle {\frac {5\pi }{12}}\ (75^{\circ })} {\displaystyle (A\cdot B)+(\lnot A\cdot B)+(B\cdot C)=(A\cdot B)+(\lnot A\cdot B);} {\displaystyle \ f(x)=x^{x}} {\displaystyle \lim _{n\to \infty }a_{n}=0,} {\displaystyle \sigma ={\sqrt {\frac {\sum _{i=1}^{N}p_{i}(x_{i}-{\overline {x}})^{2}}{\sum _{i=1}^{N}p_{i}}}}\,} {\displaystyle {\begin{array}{lcl}Z\{x^{*}(n)\}=&\\\sum _{n=-\infty }^{\infty }x^{*}(n)z^{-n}\ &\\=\sum _{n=-\infty }^{\infty }[x(n)(z^{*})^{-n}]^{*}\ &\\=[\sum _{n=-\infty }^{\infty }x(n)(z^{*})^{-n}\ ]^{*}&\\=X^{*}(z^{*})&\\\end{array}}} {\displaystyle J_{\alpha }(x)=\sum _{m=0}^{\infty }{\frac {(-1)^{m}}{m!\,\Gamma (m+\alpha +1)}}{\left({\tfrac {1}{2}}x\right)}^{2m+\alpha }\,} {\displaystyle -i{\sqrt {\frac {\pi }{2}}}{\frac {(-i\omega )^{n-1}}{(n-1)!}}\operatorname {sgn}(\omega )\,} {\displaystyle T^{\mu '}=\Lambda ^{\mu '}{}_{\nu }T^{\nu }} {\displaystyle b^{c}\cdot b^{d}=b^{c+d}\!\,} {\displaystyle \mathbf {F} _{\rm {R}}=-\lambda \mathbf {v} \,} {\displaystyle c_{k}=b_{k}-{\frac {f(b_{k})(b_{k}-a_{k})}{f(b_{k})-f(a_{k})}}} {\displaystyle a_{i}} {\displaystyle \sin(x)={\frac {2t}{1+t^{2}}}} {\displaystyle P_{n}} {\displaystyle \rho {\frac {D\mathbf {v} }{Dt}}=-\nabla p+\nabla \cdot \mathbb {T} +\mathbf {f} .} {\displaystyle 2l+2w} {\displaystyle P_{1}(x)Q_{1}(y)+P_{2}(x)Q_{2}(y)\,{\frac {dy}{dx}}=0\,\!} {\displaystyle f^{**}(x)={\frac {1}{4(1/4c)}}x^{2}=cx^{2},} {\displaystyle y_{c}=e^{-b{\frac {x}{2}}}\left[C_{1}\sin {\left({\sqrt {\left|b^{2}-4c\right|}}{\frac {x}{2}}\right)}+C_{2}\cos {\left({\sqrt {\left|b^{2}-4c\right|}}{\frac {x}{2}}\right)}\right]\,\!} {\displaystyle \lim _{\theta \to 0}{\frac {1-\cos \theta }{\theta }}=0} {\displaystyle A=0.7\,162\,162\,162\,\dots .} {\displaystyle x[-n]\ } {\displaystyle I_{2}(s)} {\displaystyle {\frac {1-x^{n}}{1-x}}=1+x+\cdots +x^{n-1}.} {\displaystyle x_{i}={\frac {\det(A_{i})}{\det(A)}}\qquad i=1,\ldots ,n\,} {\displaystyle E_{k}=mc^{2}\left(\gamma -1\right)} {\displaystyle {\displaystyle (x_{1},y_{1})}} {\displaystyle {\begin{matrix}\sin 0&=&\sin 0^{\circ }&=&0&=&\cos 90^{\circ }&=&\cos \left({\frac {\pi }{2}}\right)\\\\\sin \left({\frac {\pi }{6}}\right)&=&\sin 30^{\circ }&=&1/2&=&\cos 60^{\circ }&=&\cos \left({\frac {\pi }{3}}\right)\\\\\sin \left({\frac {\pi }{4}}\right)&=&\sin 45^{\circ }&=&{\sqrt {2}}/2&=&\cos 45^{\circ }&=&\cos \left({\frac {\pi }{4}}\right)\\\\\sin \left({\frac {\pi }{3}}\right)&=&\sin 60^{\circ }&=&{\sqrt {3}}/2&=&\cos 30^{\circ }&=&\cos \left({\frac {\pi }{6}}\right)\\\\\sin \left({\frac {\pi }{2}}\right)&=&\sin 90^{\circ }&=&1&=&\cos 0^{\circ }&=&\cos 0\end{matrix}}} {\displaystyle {\begin{alignedat}{2}\left(\cos x+i\sin x\right)^{k+1}&=\left(\cos x+i\sin x\right)^{k}\left(\cos x+i\sin x\right)\\&=\left[\cos \left(kx\right)+i\sin \left(kx\right)\right]\left(\cos x+i\sin x\right)&&\qquad {\mbox{by the induction hypothesis}}\\&=\cos \left(kx\right)\cos x-\sin \left(kx\right)\sin x+i\left[\cos \left(kx\right)\sin x+\sin \left(kx\right)\cos x\right]\\&=\cos \left[\left(k+1\right)x\right]+i\sin \left[\left(k+1\right)x\right]&&\qquad {\mbox{by the trigonometric identities}}\end{alignedat}}} {\displaystyle D_{x}\tanh x=\operatorname {sech} ^{2}\,x} {\displaystyle X_{1}(1/z^{*})} {\displaystyle \int {f'(x)f(x)}\,dx={1 \over 2}[f(x)]^{2}+C} {\displaystyle \beta ={\frac {\pi }{2}}-{\frac {\gamma }{2}}-\arctan \left({\frac {a-b}{a+b}}\cot {\frac {\gamma }{2}}\right)} {\displaystyle {\frac {1}{1-z^{-1}}}} {\displaystyle \lim _{n\to \infty }a_{n}\neq 0} {\displaystyle \csc \theta \ } {\displaystyle m_{l}} RIFF,xWEBPVP8 xP*>bO%&2{R gnm;~|>d|1}墿N*EAͣзvDm%O@ř4?@H7^pi8f#_k/_)R_k޸_ ~ oSg)_W2tKal6 al6W9UlD!sxzfYk,7n|o|Et-a98҈?E8ԇa!~I*~-))6-uCFwqhM5-(rV>,%,UMط Dң2>:K7 &ˉ_|Q;{MM3J1\rOq5 kSѬd84s>Ofd6oG f[zָoę<~;έhy6|qxBy<+$jR5n3îzIZǃO({A(I&ݣFΌ:wZq4GëYA&dPqd3YHO" a04@VEq}- EbÝ`Uz3kG' ICQ(=VF|@?* ā G{nNSQZj(:_`e8lt0PfFS9X\AXV|жO196ѹ4N[Y]"1nBߒk5J2Yt+FDp&?o0h0il9J~9"C62i9<P0#p(K*^ }#CScLR<4+d M\P >ce$^)O) EXy^;n6Qoo $==}M}:%֪6Kr' OqXjʊ;8 / s%h` _j_~ .n? 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^{n-1}ax}}+\int {\frac {\mathrm {d} x}{\sin ^{n-2}ax\cos ax}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle S=k\cdot \ln \Omega } {\displaystyle K={\tfrac {1}{4}}{\sqrt {(2(a^{2}+c^{2})-4x^{2})(2(b^{2}+d^{2})-4x^{2})}}\sin {\varphi }} {\displaystyle {\frac {\pi }{4}}=4\arctan {\frac {1}{5}}-\arctan {\frac {1}{239}}} {\displaystyle e^{-ian}\!} {\displaystyle (A\setminus B)\setminus C=A\setminus (B\cup C)} {\displaystyle R={\frac {abc}{4S}}} {\displaystyle \subset \!\,} {\displaystyle =\lim _{x\to \infty }{\cfrac {1}{1+{\cfrac {2x-1}{2{\sqrt {x^{2}-x}}}}}}={\cfrac {1}{1+1}}={\cfrac {1}{2}}} {\displaystyle \sin ^{2}x+\cos ^{2}x=1\;} {\displaystyle \vartheta _{00}[q(\varepsilon )^{2}]=\cos[{\tfrac {1}{2}}\arcsin(\varepsilon )]\vartheta _{00}[q(\varepsilon )]} {\displaystyle \Theta (t)e^{-\gamma t}~{\frac {\sinh(\omega t)}{\omega }}} {\displaystyle \,f(2.5)=0.5252} {\displaystyle \vartheta _{01}[q(\varepsilon )]={\sqrt[{4}]{1-\varepsilon ^{2}}}{\sqrt {2\pi ^{-1}K(\varepsilon )}}} {\displaystyle 1.03018} {\displaystyle \cos \theta <{\frac {\sin \theta }{\theta }}} {\displaystyle {\omega \over s^{2}+\omega ^{2}}} {\displaystyle a+\operatorname {dom} f} {\displaystyle A\subseteq B} {\displaystyle 1=g(0)-g(1)\ ,\ r=g(1)-g(2)\ ,\ r^{2}=g(2)-g(3)\ ,\ldots } {\displaystyle \tan A={\frac {\textrm {opposite}}{\textrm {adjacent}}}={\frac {a}{b}}.} {\displaystyle \Lambda ^{\mu '}{}_{\nu }={\begin{pmatrix}\gamma &-\beta \gamma &0&0\\-\beta \gamma &\gamma &0&0\\0&0&1&0\\0&0&0&1\end{pmatrix}}} {\displaystyle {\begin{bmatrix}3/2&0\\0&2/3\end{bmatrix}}} {\displaystyle \mathbf {A} ={\begin{bmatrix}a_{11}&a_{12}&\cdots &a_{1n}\\a_{21}&a_{22}&\cdots &a_{2n}\\\vdots &\vdots &\ddots &\vdots \\a_{m1}&a_{m2}&\cdots &a_{mn}\end{bmatrix}}=\left({\begin{array}{rrrr}a_{11}&a_{12}&\cdots &a_{1n}\\a_{21}&a_{22}&\cdots &a_{2n}\\\vdots &\vdots &\ddots &\vdots \\a_{m1}&a_{m2}&\cdots &a_{mn}\end{array}}\right)\in \mathbb {R} ^{m\times n}} {\displaystyle s={\sqrt {\frac {N'\sum _{i=1}^{N}p_{i}(x_{i}-{\overline {x}})^{2}}{(N'-1)\sum _{i=1}^{N}p_{i}}}}\,} {\displaystyle \sinh[{\tfrac {1}{3}}{\text{arsinh}}(s)]={\tfrac {1}{2}}{\sqrt[{3}]{{\sqrt {s^{2}+1}}+s}}-{\tfrac {1}{2}}{\sqrt[{3}]{{\sqrt {s^{2}+1}}-s}}} {\displaystyle k_{2}=-0,05} {\displaystyle n^{2}a^{n}u[n]\,} {\displaystyle V^{2}=\Gamma (\mathbf {A} ,\ \mathbf {B} ,\ \mathbf {C} )={\begin{vmatrix}\mathbf {A\cdot A} &\mathbf {A\cdot B} &\mathbf {A\cdot C} \\\mathbf {B\cdot A} &\mathbf {B\cdot B} &\mathbf {B\cdot C} \\\mathbf {C\cdot A} &\mathbf {C\cdot B} &\mathbf {C\cdot C} \end{vmatrix}}\ .} {\displaystyle {\sqrt {2\pi }}\theta (t)\,} {\displaystyle \mathbb {N} \subset \mathbb {Z} \subset \mathbb {Q} \subset \mathbb {R} \subset \mathbb {C} .} {\displaystyle v={\begin{bmatrix}0\\1\end{bmatrix}}} {\displaystyle y=y_{1}{\frac {x-x_{2}}{x_{1}-x_{2}}}+y_{2}{\frac {x-x_{1}}{x_{2}-x_{1}}}} {\displaystyle \Delta S=\int {\frac {dQ_{\text{rev}}}{T}}} {\displaystyle s_{2}=(\triangle ^{2}a)_{0}=-(-a_{2}+a_{1})+(-a_{1}+a_{0})=a_{2}-2a_{1}+a_{0}} {\displaystyle SS} {\displaystyle a,\;b} {\displaystyle (12,35,37)} {\displaystyle A\geq G\geq H} {\displaystyle \Delta {\vec {L}}=\int {\vec {M}}\mathrm {dt} } {\displaystyle y=(Ax+B)e^{-Ix/2}\,\!} {\displaystyle M_{-1}(x_{1},\dots ,x_{n})={\frac {n}{{\frac {1}{x_{1}}}+\dots +{\frac {1}{x_{n}}}}}} {\displaystyle g(x)=x-a\,} {\displaystyle f(a)={\frac {1}{2\pi i}}\oint _{\gamma }{\frac {f(z)}{z-a}}\,dz} {\displaystyle \sin {\tfrac {\theta }{2}}=\pm \,{\sqrt {\frac {1-\cos \theta }{2}}}} {\displaystyle {n \choose k}={\frac {n!}{k!\,(n-k)!}}.} {\displaystyle \mathbf {Q} \!\,} {\displaystyle \sigma _{n}={\frac {1}{2}}} {\displaystyle H_{0}} {\displaystyle \sin(\theta \pm \phi )=\sin \theta \cos \phi \pm \cos \theta \sin \phi \,} {\displaystyle (-\infty ,0]} {\displaystyle A=\{1,\,2,\,5\}} {\displaystyle \eta (s)=\sum _{n=1}^{\infty }{(-1)^{n-1} \over n^{s}}={\frac {1}{1^{s}}}-{\frac {1}{2^{s}}}+{\frac {1}{3^{s}}}-{\frac 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O ,#(Bq$ſ ya7E(/_1%N ފH] !G^_n ?QT8vmc@p%E*\Y0jԅZ[7FMaN+ 1{&"46uNsO4( buӀ ņ(@lO m,Ǯ(uX4Υ,yÎ^vJtsxQ^N "Am69Ӝ|WŽ>@fэ%$~ԂK,9[+du569! = U)QE^ݖF/EK.f#rw S fā;Grʥ#4t;E 3h7jT]Ks 1{?KW@i5N~k~A h{sɮ(;J{~ & 2';m^ x7+ 7y!#U/aXv"S8D4T9bdI'$9m@,Y[>=/u7nSw_(k8}ίsNrȹn$ƒ@A %u";5(L&I.69y:8:B(=q3Hq*$5~2$8ڦI(Ͱ gA?VXi%}~|hiRN̢6^YO_,/+ZS !*Jkq;_Igg"uB~o:FE %_4ZYOBwl7^^B%;=U$Kw`AK` Zѣw\Z-`}֡b xC#(b}mC ^<,t!+JoC "Iv/>,"D%IGUP6K}Du|QOj rb!"\:I.(Нa:YƀCGCVQ8rmϸIJ|`_Lj\+9FX =eѱHΪ:QXSI:vV,iWUlƅ||5OBܗZ;e.L7x: aAI;[WxO#yVhW0Ȩ vkNGrjѼfUۇf<,*PPLζN܃~x շ~$Q :vH3Æ-Fሖb:wz/v7;Z1;$ɝF12O}_D5l[o  LW}*75+3 3بQLSԐ+:5^h }|MlO5HfzeYɴ?1wtU2`|΁,|X n]D/PѺ6e 5s[τ'&b)o DPg?nH 29<&8]zfYY$]IUVa]X;r1PߛB9@Cd*kJؙU08 4&kmϾIiG#\1 ]"d+2 5dt c傁*8 [kp0udn0Y"L0,k S+ A80QzB_znS*1Dr0gD$î:75̔X(jM4qT ]һy¢A88abs(-^޻ROG8/P@<. cE<΢^Kxm"+խHO+=4̂?$pmxfl &Ɍ6Oc3> 8!/| HX4 {\displaystyle F={\frac {\left|q_{1}q_{2}\right|}{4\pi \epsilon _{0}r^{2}}}} {\displaystyle \scriptstyle \sigma _{X}^{2}} {\displaystyle {\text{aclh}}(s)={\frac {1}{2}}{\sqrt {2}}\,\pi \,G-\int _{0}^{1}{\frac {s}{\sqrt {s^{4}t^{4}+1}}}\,\mathrm {d} t} {\displaystyle F_{n}=F_{n-1}+F_{n-2}} {\displaystyle {\begin{aligned}y_{n+1}&=y_{n}+{\tfrac {1}{6}}h\left(k_{1}+2k_{2}+2k_{3}+k_{4}\right)\\t_{n+1}&=t_{n}+h\\\end{aligned}}} {\displaystyle {\sqrt {\frac {a_{1}^{2}+a_{2}^{2}+\cdots +a_{n}^{2}}{n}}}\geqslant {\frac {a_{1}+a_{2}+\cdots +a_{n}}{n}}\geqslant {\sqrt[{n}]{a_{1}\cdot a_{2}\cdot \cdots \cdot a_{n}}}\geqslant {\frac {n}{{\frac {1}{a_{1}}}+{\frac {1}{a_{2}}}+\cdots +{\frac {1}{a_{n}}}}}.} {\displaystyle \int _{0}^{\infty }{\frac {\sin x}{x^{p}}}\ dx={\frac {\pi }{2\Gamma (p)\sin(p\pi /2)}},\quad 0<p<1} {\displaystyle d\tau =r^{2}\sin \theta \,dr\,d\theta \,d\phi \,} {\displaystyle M={\frac {n(n^{2}+1)}{2}}.} {\displaystyle \sum _{k=1}^{4}{k^{2}}} {\displaystyle g''(x)=i^{2}e^{ix}=-e^{ix}\ } {\displaystyle A\subset B} {\displaystyle F\left(x,y,Dy,D^{2}y,\ldots ,D^{n}y\right)=0} {\displaystyle 5\times 11+3\times 11=(5+3)\times 11} {\displaystyle b_{1}} {\displaystyle \nabla (\mathbf {A} \cdot \mathbf {B} )=(\mathbf {A} \cdot \nabla )\mathbf {B} +(\mathbf {B} \cdot \nabla )\mathbf {A} +\mathbf {A} \times (\nabla \times \mathbf {B} )+\mathbf {B} \times (\nabla \times \mathbf {A} )} {\displaystyle f(x)=a_{1}+a_{2}2^{-2x}+a_{3}3^{-3x}+\cdots .} {\displaystyle \scriptstyle 3\times 3} {\displaystyle {\tfrac {30}{7}}} {\displaystyle -1=-A+C} {\displaystyle y=D(1+x)} {\displaystyle j\in \{0,1,\dotsc ,n\}} {\displaystyle f(x)=x^{2}+3x+4+{\frac {2x^{6}-4x^{5}+5x^{4}-3x^{3}+x^{2}+3x}{(x-1)^{3}(x^{2}+1)^{2}}}} {\displaystyle {\frac {\pi ^{3}}{32}}=\sum _{n=1}^{\infty }{\frac {-1^{n+1}}{(-1+2n)^{3}}}={\frac {1}{1^{3}}}{-}{\frac {1}{3^{3}}}{+}{\frac {1}{5^{3}}}{-}{\frac {1}{7^{3}}}{+}...} {\displaystyle M_{+\infty }(x_{1},\dots ,x_{n})=\lim _{p\to \infty }M_{p}(x_{1},\dots ,x_{n})=\max\{x_{1},\dots ,x_{n}\}} {\displaystyle x^{2}+y^{2}=a^{2}\,} {\displaystyle {H}_{2n}} {\displaystyle A_{i}=A_{i-1}+{\frac {w_{i}}{W_{i}}}(x_{i}-A_{i-1})\,} {\displaystyle \lambda _{T}=0\!} {\displaystyle |a/b|=|a|/|b|{\mbox{ (if }}b\neq 0)\,} {\displaystyle {\displaystyle e={\sqrt {1+{\frac {b^{2}}{a^{2}}}}}.}} {\displaystyle p=3a\,\!} {\displaystyle p_{x},p_{y},p_{z}} {\displaystyle f^{-1}\left(\,f(C)\,\right)=f^{-1}\left(\,{\tfrac {9}{5}}C+32\,\right)={\tfrac {5}{9}}\left(\left(\,{\tfrac {9}{5}}C+32\,\right)-32\right)=C} {\displaystyle 2(|AB|^{2}+|AC|^{2})=|BC|^{2}+4|AD|^{2}.} {\displaystyle \alpha =b} {\displaystyle 2\eta _{\mu \nu }A^{\mu }U^{\nu }=0.\!} {\displaystyle {\tfrac {12}{5}}} {\displaystyle \Psi (x,y,z,t)} {\displaystyle {\begin{cases}x=2\\y=4\end{cases}}} {\displaystyle \mathbf {C} } {\displaystyle \int \limits _{E}f(x)dx} {\displaystyle \theta =\pi /2} {\displaystyle \int _{0}^{\infty }{\frac {x^{p-1}dx}{1+x}}={\frac {\pi }{\sin p\pi }}\ \,0<p<1} {\displaystyle \int _{\varphi (a)}^{\varphi (b)}f(x)\,\mathrm {d} x=\int _{a}^{b}f(\varphi (t))\varphi '(t)\,\mathrm {d} t.} {\displaystyle \cos \theta \cos \phi ={\cos(\theta -\phi )+\cos(\theta +\phi ) \over 2}} {\displaystyle {1 \over 1}+{1 \over 2}+{1 \over 3}+{1 \over 4}+{1 \over 5}+{1 \over 6}+\cdots \rightarrow \infty .} {\displaystyle x=\mathrm {Re} \{z\}\,} {\displaystyle 2^{3}=2\cdot 2\cdot 2=8} {\displaystyle \int _{0}^{\infty }{\frac {x}{e^{x}+1}}\ dx={\frac {1}{1^{2}}}-{\frac {1}{2^{2}}}+{\frac {1}{3^{2}}}-{\frac {1}{4^{2}}}+\dots ={\frac {\pi ^{2}}{12}}} {\displaystyle x_{t}} {\displaystyle (x_{2},y_{2})} {\displaystyle {\textrm {coversin}}\,\theta } {\displaystyle \int {\frac {\mathrm {d} x}{q\tan ax+p}}={\frac {1}{p^{2}+q^{2}}}(px+{\frac {q}{a}}\ln |q\sin ax+p\cos ax|)+C\qquad {\mbox{(for }}p^{2}+q^{2}\neq 0{\mbox{)}}\,\!} {\displaystyle \mathbb {H} } {\displaystyle U^{\mu }={\frac {dx^{\mu }}{d\tau }}={\begin{pmatrix}\gamma c\\\gamma v_{x}\\\gamma v_{y}\\\gamma v_{z}\end{pmatrix}}.} {\displaystyle \int {\frac {1}{x^{2}+a^{2}}}dx} {\displaystyle e^{({\frac {1+0}{2}})}\simeq 1,6487} {\displaystyle a_{s1}} {\displaystyle {e}^{\frac {1}{e}}} {\displaystyle {\frac {\partial u}{\partial t}}-\alpha \nabla ^{2}u=0} {\displaystyle \mu _{\{X1\cup \dots \cup XM\}}={\frac {\sum _{i=1}^{M}{N_{Xi}\mu _{Xi}}}{\sum _{i=1}^{M}{N_{Xi}}}}\,\!} {\displaystyle M_{3}(x_{1},\dots ,x_{n})={\sqrt[{3}]{\frac {x_{1}^{3}+\dots +x_{n}^{3}}{n}}}} {\displaystyle y^{2}=4ax} {\displaystyle {\frac {G\hbar }{c^{3}}}} {\displaystyle (1,4)\lor (2,3)\lor (3,2)\lor (4,1)} {\displaystyle P=4t.} {\displaystyle x_{1}=1{,}95} {\displaystyle \sum _{k=0}^{\infty }ar^{k}={\frac {a}{1-r}}.} {\displaystyle \operatorname {Im} \{x[n]\}\ } {\displaystyle (8)} {\displaystyle (x,y,z)} {\textstyle x\in [a,b]} {\displaystyle sI_{1}(s)-i_{1}(0)+45I_{1}(s)+40I_{2}(s)={\frac {110}{s}}} {\displaystyle \langle g_{1},g_{2},...\rangle } {\displaystyle x_{n}={\frac {1}{N}}\sum _{k=0}^{N-1}{\hat {x}}_{k}e^{\mathrm {i} 2\pi {\frac {kn}{N}}}} {\displaystyle d\tau ={\sqrt {-d\mathbf {x} ^{2}}}/c} {\displaystyle {r=2,N=3}} {\displaystyle f(x-a)} {\displaystyle x\in S} {\displaystyle 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'+Aa%?7)﫢e@ `v7Tf'T]p=୼؄|^6 a1v|EҊG4?"Ed { x>nТkL& &)K_i5!śs3@ĿZfY8>ߣz4lA{$+Eb[̳b+(#L&)]G^_9GIa1GI=pyyP:[|9{|+e!DvqY۴t^<$k"M_x3<nHBr>YqtmϢIՎ bac4$3 ,\cԗ LqcϨ։]ce"o_ԏc*1H43n[JYTJ87*&% A֍ կ4Dh|1fh`K8#*= M&_c"{pы l6d% JE~XsFh=dؒ^1p\{21=ݚT'B`-ַ*zd]~Bƥ lߔ/"3.j_&% q^LK0S: (VW>g{wAaM'EWn$#'\WL(u]vIx¿/ ė2o!vCf.o (]Ti#d:кpw`#<}/db£1~W`maFG@/!̾;Y3t>Is.ߔRXvI:TEWwM+#5l>HF}Vz}U'=Slbķ[x|{呧3cLڗ7dپ<''N.h!Q@?! La]pzt=(ԯ4qM_ʮi&,Kijs7(aGЯ8>^:-4(2/黧(6Ӥ&}1<䷝+eT0-EɼƠThGʲ)ʢeɱt/ԩ;, mBi%M>H}8K2óQLvSFn5VG_pV ErfݶnQ%'m%.%*#skn WI4O"UUDfLK]Ht8~DEࡧSZ]yߎu0#XWEhageE<"ڂ!:4nΠ_@U(!#{)m^[Z#GK2~7a!#GFg21u4@I{i"{Ǧ%KYO 1r9*Pd`Ew; F/4] E]bz-r#7: R8*:D-c6+2Cn+NtpQf:@BO/mYZ`*)*aod*4a̿f/^TJ`T.Y {\displaystyle q(x)} {\displaystyle \ell } {\displaystyle {\sec \theta \over {\sqrt {\sec ^{2}\theta -1}}}} {\displaystyle {\begin{matrix}\displaystyle \left({\frac {1}{\sqrt {\sigma ^{2}+\tau ^{2}}}}{\partial A_{z} \over \partial \tau }-{\partial A_{\tau } \over \partial z}\right){\boldsymbol {\hat {\sigma }}}&-\\\displaystyle \left({\frac {1}{\sqrt {\sigma ^{2}+\tau ^{2}}}}{\partial A_{z} \over \partial \sigma }-{\partial A_{\sigma } \over \partial z}\right){\boldsymbol {\hat {\tau }}}&+\\\displaystyle {\frac {1}{\sqrt {\sigma ^{2}+\tau ^{2}}}}\left({\partial \left(sA_{\phi }\right) \over \partial s}-{\partial A_{s} \over \partial \phi }\right){\boldsymbol {\hat {z}}}&\ \end{matrix}}} {\displaystyle P_{i}^{(j)}(t_{i})=P_{i+1}^{(j)}(t_{i})} {\displaystyle y=\rho \sin \phi \,} RIFF:WEBPVP8X ALPH*m!G{ضm۶mOcl۶Fl;]AFuUE 8rO {-9N#'h>݁1 ~ɂ2\C6f얱NFk,@#B:RARYfzO-wk ]C4Ӵ_$w<ګc%N]Z;5 Ocaw6jB9h7`s =M4joXXT(3~I;%*L+ Ueq 0RQaB=hy5R0s)1x<\Y_bHh0(g(LeNJ*Rs (P W]shXY( _*0R|dbn+'cu^ | v b*eo M:AlW QßѴ\i݌bMI ́vQ97{ -!YfsLd&A;XFo3#F\>`(ˤ[6 ' mM91wˠG63b@G׶U CzfaJhS {nư~q_z3[V :[+}JU:~ mVVaxlrqʨgJW]BRdO$c-пXze1#EYќx92C9[fT™iIK A.#-R_\\q2Խ .a-F_= kܶH?"h ,mg\G["*6Qw8x oDv"ޮ=[9Mӄ߳ƌAܼ~q"nmm@ܱ;{qG_w<6qǃmF\L}>qK!nLBu8I5.RttoDxH䍷 qx[AoC2Vn-h+YEz"ΩX bBKqtiou%@*iJ*†%9"3Y9-%2n,ͬ %lyNK`alYC`K ®Ka1_I-𵎬X+ ]A?kYI& Z±\3 Y9mE_!k-Y>jZFKZER$?Ry98"圙501=FJ[|lB[:NW$%6!L =+9+IcHғӡg3DEzr`GNǓ0^@|\TVP8 3*>ZN$"*7i hnK9fb6O6?_'of;yA?XQa G՟?P_̽y~gܻecS߇?[x]Ѿ$ Oj_[Iy{UJ|ox߭{No=+~Tsf~QWEȥY{${q>D8:,#gxV|4f눼ʐOٵkd5]o5Pcx޻&"'}tU`!,s۔둓28z=hT3mXݹ"$ iTGԲpFoN 5W05M'>Ej ^Z &\yno_&%*8(ںBLR:zr`5.`,LbtqħX= Q湔AB , ,`On[KdmU.\hMVގ%Ѐs)U'eB:O.H74ؿ֧ga\$ljպ𝩹vM*ރWv])ƦU%;jgPJ1pR>Bx4/b5#!3R \~ͥ)1> '*Ye.:ƣ5PeY!/:NF`Ei#Ym3"-\  ̯n#w%ӥy)@U:z!'o.8Kݢ6U?~w9\Lj2V:H:9j.-j Ik+{e6~&AF : YKhzK7 it)GG:۽rĶKK]y|SJh(-ږl 8DsdnZtt կ,V"ʤD pD5fnDžm'it!v"5 a#g-zCM.ּ[T2h֚ޡ5RѓhSǙfm:å / [hX)$ ,]_ -UfԁD؇*\/lK "xfEQD Y\4b9G:p%g *:`\8.÷G*n];PB|^_8!EdDagc\55ޛ ?J1{kO9{5߳2Mf-tkP+0-56B,ek.1Io*F=d뮖Hfx!C8ceG3xFX,D},Tga;%IT7NfUJ*ꈿޘRb8T]2=4 cH,\{xaoOM_O{6EF1sbch-":pdo*z^]TO4 ow=3 "/vb c㚠hSMz康2ŵ=Lڨ4` \&]Hd|B`y>2u I/Mj AG¤kAɴo")=I H uOt?>t_wHWml~ꝙI||{9-cX0܃7;ٲ{{.zBO<\DI&`8X#篆QЁDEE uxjG'kQ%30dBu4FK0?qKJO*`x@IHRt u8K1(Քl *Jl7!+r0,ݓ{c{1njfѬ _]sGQp(a0dQ%o+b`()uV*e?Kpҝ֭nĄ9j¬K&"4t}>)縃IEMX?9LF 1t~*u ]/B{H6W t^D-9 '@#xU\A*Qaw>j< U?D@,HӉzx$yc64"YîxEkmϧdv5bƅ`VWyFQOlؕ墰N)I֞w+i]iQaOzBC1u J<ڽu"O/#_|Zo6jcc jECYfRV\!#/;!A%趍mr,f.hBfлrh ǭ]@HNZv js|`OU,V$8a](EHA 0I+3$a%k@N!b2vP8Z);zQja,#"yD *,ּmu!SihS(a;Wl{kA~F5ΈP>(`t~4&oV}QZۑE쬔 =:lay.-p؁ѮK4<>To a,: diބ X k5hXȹ~Pzx!UIQQƢzcX-pRSNcN ڱuGatRƔA#714!u3v dkw$3EmZ( |6Եa=f% R5Y&Rb6&g̺8 ׍J?Y(Id?ɐ]pVѝ,{@sO~IDaր-XWO~BS`VNOKM8fk<-?C,yst;<;u]$b+L="Ƿ aoЂEo/xj y1nNj#C*◝=iZ B9~c%5]՝'ηE[8sjtW?XFx4j ܹTjx>ҝLʞC$1xE.KT/o [Xϙ ~^;Ε%.5-'[ |G/j2X)>f ?Wrg`KQR`9YK%ޖk$ÌԪd0>aې9dX.tݴ48?]@)Xc'w8Wexpx$ p`E ޚeM)5lΔf"Xʨڭh<r(ڮZT;4hsrb(^7GAn<5r/d h-[\bo]:N$ZƺRyq(|LU.joy٤!yڟs'1R|Fұ(xrޫܫyWQ7Kc`#k ɍl b-i% jϧN%ntN(Wj4#^^Zj%Ln}-m%?h]LӾ38ɕ8 YLW/,Ed+. _F}pg/21f{n`%#C#zJzvP`3oD1f8mO-⟣>:H"" 3uiMX(7o:1dd :~SOa?ÞIҮYA4Ȏ[N^TJ`iۀ$HEF+:8O+GDZsB /A"OŖTr_,w|K/$v#TL+i3Kje2Ώ/.KwaF0+ZW !t$—>~L@3xfahV8 z:,i,?F_UWs=LV]|ЋcởAN[۫m}nb]|>#Y,7'%h vߗ<6_ [IJjdv "?"(t桳M{/ujRRqYUAm;p}yܬ/)mjGq9;Nы`G._P+mb Htq26Jtָľڪ&^`)ն=mŌrUHYͩ>qtFRz嗸YܾJ}2yN-|MSTq <[rj&NOwLEe*JhJ7= *{mT5#jW4 ߗk; fj1B K=m["bf4 %Q,Y ӬBAm[:,WԎ<ދGD"S\Ȉc%&7 =s9ca .H9Y_5YFVsFk; f Pfb#v+*}b"*U ) n޼V$Ll%!y*Ȭ2z;if$%dpgǦt9F tenā1E<{{! +m .T^tr (hLWҕħF䷨%!QA YwɤU\l 6c{+jA4jS3u΀^MSt ߾BO۹vtsۭ( /fs+XnyBSUe+ku+f_-撚ץMY=tY S@RWª&%\ Wx?w.:R^^Vx%[8;nZXZ,SZ9/X&_Ry+~ z381ː<{oF?E'kNM/Pаa&_mM% ϼ,L+ /ҩIV9eXH=rnL@YUY2}?LPw)W޳/(2ptF:o.&6sVYhV:q$(=;4;f``l.)vq`znmi#B7潑+j[p "iŐxzfpwLpNL v'+r @g o׳}( 4M v+x9YC3e\y-(EamFPǻ`$AXlwv򅡋1O' p@@j.dXqy_J( ک>\t8@m߄ ֋Ҹ O\Hb~zBQ$\xSv3}1gw z\ٖWt3*wHz@oڴ `a͑P< H`Nsid9xIoW ˞ؤ;NT:N o%nZ!0kc23ce<5pfKa*t=^OɴSe?U7۔R}e6'*_F>/i߼N;1Exr8n~h>[ s@ G?Ma 8c W];{:_L.ao7kOuW6ZJ^Qxf%\4y^x=V~²vv/OWu6~y+cP=%/HGufK,?n lfn)T/HjGQDd)a2f$sݶC 4α6e [05LA+="H˕_թ4Plj=X$8 =wZsċ jK8ׄ_Pc-pNƮ(H&J)^dt~RP oj' eLX>dv( yY6LOb4׷o a~gT:_;oj {8OQ*.A*kxޫE琊 o Vi8sD ۲9p(̼y yXkxWNR4XNK_Ij6%yi>Se_SD0DUaĮGmR\am@ 1pj)i>d7"]հdnD%K/?rYͶ679u\vLx gl7DH)<<A8\h"NU9j9XQ҉L!v3a\m(I D<\صOS1GYfz-Jߎn)591m^ &yJ,La4];D[bQ҂X{n !6{_wᤡS\H}կI1k(_ ]%d(!`ҝ|>5!?|OWt1 ]Y/w Kʩ\1׿l3hq~.C6:D YBF!՞.}wjv+T5Ŋ2?m ^ 8 . 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@L&J.H#N\$4^@X^hvs^\Rvu;G5/ޡ5r>XSb<#į"*ڤq!o#8gOq!wb,c޲MÑ= t` ݍ9,AQe,WoPR("H2CAݏgi9#i|FZ+S{ 'iDd@]vmԝƗU.gtp&NL'30R_s%;/ԎNR;ಬzȲE%鈖f$Z\0&嗰ܲnuE˥e_5kod9^ė8yi.2Tp^WLL'}O)L1p3Lw) 3 #֤BۥQPQ= 2Z>Xh bfP ˵hюp }pBIlԟd!'jL%7cg}? k}S/0I#tsH$JT2}5lh{- D/HW0#A$4 x_*Il{)|b>֖Ʈ3Q1Z@"Lׁ`;xu{41*P'9x>lZ?zm^r в tE9DҜyN{{1) ɯZ-=|LZҨ"Gl?4ŝACFƥŸS m97 6ȡ!ca[ Rn("lNմ[Qļ ̭Q />j&Ohd_ۘ5_i^EbLᎋ 5nGMՀ&Z.kd>a"f_&e=e |)i=7rju_ !;Vp["fșAZ~&|2viM'Q`CaAи#8iRm*CoGO]t8A1/Ճ|6H.=C6 4[j @&ۯgnw)&j(8.Ĭ!P|+:3S,d {\displaystyle X(e^{i\omega })^{*}\!} {\displaystyle b=5} {\displaystyle \|x+y\|\leq \|x\|+\|y\|} {\displaystyle {\frac {z^{-1}\sin(\omega _{0})}{1-2z^{-1}\cos(\omega _{0})+z^{-2}}}} {\displaystyle h(g(x))=(g(x))^{3}.} {\displaystyle A\cdot \;{\overline {A}}\;=0} {\displaystyle :=\!\,} {\displaystyle \theta =0,\,} {\displaystyle {di_{1}(t) \over dt}+45i_{1}(t)+40i_{2}(t)=110} {\displaystyle A\cdot \;A=A} {\displaystyle e^{\frac {2\pi i}{N}}} {\displaystyle A\cap \left(A\cup B\right)=A} {\displaystyle =\displaystyle (x^{2}+1)+(x+1)(2x)} {\displaystyle U=\{z:|z-z_{0}|<r\}} {\displaystyle {\tfrac {3}{5}}} {\displaystyle {\sqrt {a\cdot b}}={\sqrt {a}}\cdot {\sqrt {b}}\;} {\displaystyle {di_{2}(t) \over dt}+20i_{2}(t)+25i_{2}(t)=55} {\displaystyle {\frac {2{\sqrt {3}}}{3}}} {\displaystyle \sum _{n=0}^{k}(an+b)} {\displaystyle \lnot } {\displaystyle {\frac {A}{x-1}}} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n-1}a_{n}\!} {\displaystyle g_{2}(x)=\sin x.\ } {\displaystyle x={\frac {2}{5}}y^{-1/4}{\sqrt[{4}]{10+15y-10y^{2}}}\cosh {\biggl \{}{\frac {1}{5}}{\text{arcosh}}{\biggl [}{\frac {5{\sqrt {5+5y^{2}}}}{(1+2y){\sqrt {4+6y-4y^{2}}}}}{\biggr ]}{\biggr \}}-} {\displaystyle r={\sqrt {x^{2}+y^{2}}}\quad } {\displaystyle {1 \over 1}-{1 \over 3}+{1 \over 5}-{1 \over 7}+{1 \over 9}-{1 \over 11}+\cdots ={\pi \over 4}.} {\displaystyle d={\sqrt {x_{1}^{2}+x_{2}^{2}+x_{3}^{2}}}} {\displaystyle a^{3}\,} {\displaystyle 2+{\sqrt {3}}} {\displaystyle y=t^{2}} {\displaystyle z\leq x+y.} {\displaystyle \mathbf {I} =\Delta \mathbf {p} =m\Delta \mathbf {v} } {\displaystyle y=c_{1}x^{m}\ln(x)+c_{2}x^{m}\,} {\displaystyle {\vec {\nabla }}={\hat {i}}{\frac {\partial }{\partial x}}+{\hat {j}}{\frac {\partial }{\partial y}}+{\hat {k}}{\frac {\partial }{\partial z}}} {\displaystyle \Delta f={\frac {1}{r^{2}}}{\frac {\partial }{\partial r}}\left(r^{2}{\frac {\partial f}{\partial r}}\right)+{\frac {1}{r^{2}\sin \theta }}{\frac {\partial }{\partial \theta }}\left(\sin \theta {\frac {\partial f}{\partial \theta }}\right)+{\frac {1}{r^{2}\sin ^{2}\theta }}{\frac {\partial ^{2}f}{\partial \varphi ^{2}}}} {\displaystyle A^{2}+B^{2}+C^{2}>0} {\displaystyle F} {\displaystyle x\in [0,+\infty )} {\displaystyle -L_{3}\rightarrow L_{3}} {\displaystyle \operatorname {arctg} \ x=y} {\displaystyle 2,i,-2+3i,2e^{i{\frac {4\pi }{3}}}\,\!} {\displaystyle {\frac {1}{4\pi }}\left[{\frac {\delta \left(t-{\frac {r}{c}}\right)}{r}}+\mu c\Theta (ct-r){\frac {J_{1}\left(\mu u\right)}{u}}\right]} {\displaystyle H[n]={\begin{cases}0,&n<0,\\1,&n\geq 0,\end{cases}}} {\displaystyle \alpha } {\displaystyle \operatorname {arccsc}(1/x)=\arcsin x\,} {\displaystyle |z|>|a|\,} {\displaystyle \int _{-c}^{c}\tan {x}\;\mathrm {d} x=0\!} {\displaystyle A=P\left(1+{\frac {r}{100}}\right)^{nt}} {\displaystyle \int _{a}^{b}(\alpha f+\beta g)(x)\,dx=\alpha \int _{a}^{b}f(x)\,dx+\beta \int _{a}^{b}g(x)\,dx.\,} {\displaystyle {\sqrt {x}}} {\displaystyle \arctan x={\frac {i\ln \left({\frac {i+x}{i-x}}\right)}{2}}\,} {\displaystyle (x_{k},y_{k})} {\displaystyle u_{t}} {\displaystyle \int \sin ^{3}{ax}\;\mathrm {d} x={\frac {\cos 3ax}{12a}}-{\frac {3\cos ax}{4a}}+C\!} {\displaystyle S_{2m}\leq L\leq S_{2m+1}} {\displaystyle \sum _{i=1}^{n}\log(i)^{c}\cdot i^{d}=\Theta (n^{d+1}\cdot \log(n)^{c})} {\displaystyle -{\frac {\hbar ^{2}}{2m}}{\nabla ^{2}}+U=i\hbar {\frac {\partial }{\partial t}}\qquad (5)} {\displaystyle {\mathfrak {D}}_{w}^{A\uplus B}(s)={\mathfrak {D}}_{w}^{A}(s)+{\mathfrak {D}}_{w}^{B}(s).} {\displaystyle \ y'={\frac {5y-2y^{2}}{4xy-{\frac {1}{2{\sqrt {y}}}}-5x}}} {\displaystyle \pi ={\sqrt {12}}\left(1-{1 \over 3\cdot 3}+{1 \over 5\cdot 3^{2}}-{1 \over 7\cdot 3^{3}}+\cdots \right)} {\displaystyle q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}\approx 0.452374059450344348576600264284387826377845763909} {\displaystyle \log _{a}b\cdot \log _{b}a=1} {\displaystyle (3+4i)^{\ast }=3-4i} {\displaystyle c_{n}=0\,} {\displaystyle \lim _{x\to \infty }{1 \over x^{b}}\log _{a}x=0} {\displaystyle \int _{0}^{\infty }{\frac {\sin x}{\sqrt {x}}}\ dx=\int _{0}^{\infty }{\frac {\cos x}{\sqrt {x}}}\ dx={\sqrt {\frac {\pi }{2}}}} {\displaystyle f(x)=\langle x,Ax\rangle +c} {\displaystyle X(z)={\mathcal {Z}}\{x[n]\}=\sum _{n=-\infty }^{\infty }x[n]z^{-n}} {\displaystyle f(a)} {\displaystyle \int {\frac {1}{e^{x}}}\left({\frac {1}{x}}-\ln x\right)\,dx={\frac {\ln x}{e^{x}}}} {\displaystyle {\frac {\partial ^{2}u}{\partial x^{2}}}+{\frac {\partial ^{2}u}{\partial y^{2}}}=0.} {\displaystyle \sigma (x,y)=\operatorname {E} {{\big [}(x-\operatorname {E} [x])(y-\operatorname {E} [y]){\big ]}},} {\displaystyle {\frac {2\pi }{T}}t-{\frac {2\pi }{\lambda }}z+\varphi =\omega t-kz+\varphi } {\displaystyle {\frac {\tan(x)}{\sqrt {1+\tan ^{2}(x)}}}} {\displaystyle \land } {\displaystyle {d \over dx}\ln x={1 \over x},} {\displaystyle (\omega )} {\displaystyle \operatorname {div} ~{\vec {F}}={\vec {\nabla }}\cdot {\vec {F}}={\frac {\partial F_{x}}{\partial x}}+{\frac {\partial F_{y}}{\partial y}}+{\frac {\partial F_{z}}{\partial z}}} {\displaystyle {\frac {1-\sin(x)}{2}}} {\displaystyle \int _{0}^{\infty }{\frac {x\sin mx}{x^{2}+a^{2}}}\ dx={\frac {\pi }{2}}e^{-ma}} {\displaystyle \beta ={\frac {\theta -\phi }{2}}} {\displaystyle D_{x}\ln x={1 \over x},\qquad x>0} {\displaystyle a_{k}=A_{k+1}-A_{k}} {\displaystyle f(x)=x^{3}-x-2\,.} {\displaystyle S:[a,b]\to \mathbb {R} } {\displaystyle {\frac {y}{1+x}}+y'+(1+x)y^{4}+3y''=0} {\displaystyle 3ts+9t+5s} {\displaystyle \ell _{1}(x)={x-x_{0} \over x_{1}-x_{0}}\cdot {x-x_{2} \over x_{1}-x_{2}}\cdot {x-x_{3} \over x_{1}-x_{3}}\cdot {x-x_{4} \over x_{1}-x_{4}}=-{8 \over 243}x(2x-3)(2x+3)(4x-3)} {\displaystyle \operatorname {sgn} x=\chi _{x>0}-\chi _{x<0}} {\displaystyle \mathbf {u} _{\mathrm {t} }={\frac {\mathbf {v} (t)}{v(t)}}\,} {\displaystyle \sum _{i=0}^{n-1}x^{i}={\frac {1-x^{n}}{1-x}}} {\displaystyle {\begin{bmatrix}1&2\\2&4\\\end{bmatrix}}\sim {\begin{bmatrix}1&2\\0&0\\\end{bmatrix}}} {\displaystyle {\frac {S{\big /}r}{t}}} {\displaystyle {\begin{aligned}\int {\frac {\mathrm {d} x}{a^{2}+x^{2}}}&=\int {\frac {a\sec ^{2}(\theta )\,\mathrm {d} \theta }{a^{2}+a^{2}\tan ^{2}(\theta )}}\\&=\int {\frac {a\sec ^{2}(\theta )\,\mathrm {d} \theta }{a^{2}(1+\tan ^{2}(\theta ))}}\\&=\int {\frac {a\sec ^{2}(\theta )\,\mathrm {d} \theta }{a^{2}\sec ^{2}(\theta )}}\\&=\int {\frac {\mathrm {d} \theta }{a}}\\&={\tfrac {\theta }{a}}+C\\&={\tfrac {1}{a}}\arctan \left({\tfrac {x}{a}}\right)+C\end{aligned}}} {\displaystyle [L\cdot T^{-1}]} {\displaystyle [\ :\ ]\!\,} {\displaystyle f(1)=(1)^{3}-(1)-2=-2} {\displaystyle -{1 \over s}\,\left[\ln(s)+\gamma \right]} {\displaystyle \mathbf {f} } {\displaystyle y=3x+5} {\displaystyle Q={\sqrt {\frac {a_{1}^{2}+a_{2}^{2}+\cdots +a_{n}^{2}}{n}}}} RIFFVYWEBPVP8 JY*d>xdx'?|EhxK^4 'MH B8/qEc!*4籿 0xڶtoш qA *d:S$$?\1[ߔ]*3"}KSrn{&;gtX(Jt7.7]W1%-r(5J뒌-!> W8sݷzDZ9b]l6./aty<uZ7,!U7zЭ3piw .~RT[Q '!1];$*ĀmgGmeVVoNF`Dt e8.͕Xcxy(sRZl0!*BھQ}V1״b=ȀSߦC; ^B_; 5}{_~YW#*gҿpv`u u5 7AM]0fWjF/@qqO⟾o:iR{GSxs@bXn !# wcPa8Bu rߖ~Mt™ĉJCsnq P*4, >Zۯ`h]e㚧TQDL<tG}||]s;4IG]/EL_@J\־-+qY Wr: s$ӷ 'BfP3StMaYJa^-4/Z2qӕDs71 OK(5Cl5y'!ɤ3dr.+$%6;lM~l;sr N)doOnOEP/"pDgy!S&td,޸mC\&D!,fɌ\},+JWѱo׆ (de Dfa35 N[imfxy/74^T/_Ev rt(["H/0*X\33S|9Ձ ?i囦Jc5Ynm1bD$h:կ}}{JkP_z^,cڙ< ! 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82hz3Ւ;@EkȲh}B;~d%82,*u>r[G\ϪKŢL,Ή*'@0'PE [儲 QI55L! g3+=n] }VQ0"i4zpi+3e*1 :F cv`l;E^ _?|x<tXe7:' 0P@ÞZ *uM>TH1#-AS?@ .h1D/8@\<▱y䰩Q݇;.SwV-P\?Dc0z8rS4빢?\젥[Pd`䨗2@/Zi:|2\O9*gNv-K>jWN68ωytz/U̐+dqwÌodB ͈Ej)mgթߚBSLgpa87#1(DR!@Pl/༞k!4h%=5akmR=d M4Qbb~D1sxȃQ c^3DѬSn%5G[_u]&!Ap2U$fk^ˤU]v}U阮v/LkRP2z?R\NE-90d"+¨|~"%^PA Zʧ"hL"J ~*[ Хg1s)Ey+Q,hPiR\{j; rdޥeҎW5l֊'|k]^y`kIhXqwuno?K1BZ3k z8c]Єyߴ(H)Y1+WNff,G +F&RQ|9YЛ4s)`al4/e(Ng<ìtH{|8f:ˣ(aYnQ!±YQe=dWR0OJ?Z[;x膇FRt\uE\D4ypwF5g_w6S1fvaKcΠ9`]L V5/_s^w< Gi cvFe_!/TD$vQS,&>P3tfU@! {\displaystyle \displaystyle r={\frac {r_{a}+r_{b}+r_{c}}{9}}.} {\displaystyle -1x+1y+2z=4\,} {\displaystyle 208_{11}\ } {\displaystyle {\frac {\vartheta _{00}[\exp(-3{\sqrt {3}}\,\pi )]}{\vartheta _{00}[\exp(-{\sqrt {3}}\,\pi )]}}=3^{-3/4}({\sqrt[{3}]{2}}+1)} {\displaystyle {\vec {r}}={\vec {r_{0}}}+t{\vec {u}}.} {\displaystyle (1+x)dy-ydx=0} {\displaystyle {\vec {r}}} {\displaystyle {z_{1}}^{z_{2}}=e^{z_{2}\operatorname {Log} (z_{1})}} {\displaystyle R={\frac {abc}{\sqrt {(a+b+c)(a+c-b)(a+b-c)(b+c-a)}}}.} {\displaystyle y_{n+1}=y_{n}+hf(t_{n},y_{n})} {\displaystyle {\sqrt {3}}/2} {\displaystyle {\begin{pmatrix}1&amp;2&amp;3&amp;4&amp;5\\2&amp;5&amp;4&amp;3&amp;1\end{pmatrix}}^{-1}={\begin{pmatrix}2&amp;5&amp;4&amp;3&amp;1\\1&amp;2&amp;3&amp;4&amp;5\end{pmatrix}}={\begin{pmatrix}1&amp;2&amp;3&amp;4&amp;5\\5&amp;1&amp;4&amp;3&amp;2\end{pmatrix}}.} {\displaystyle f(x_{1},x_{2})=c_{1}x_{1}+c_{2}x_{2}} {\displaystyle -a^{n}u[-n-1]\,} {\displaystyle A_{11}\ } {\displaystyle \alpha =\operatorname {Re} (m)\,} {\displaystyle (\mathbb {R} ^{2})^{\perp }\cong \mathbb {R} } {\displaystyle \eta (s)=\left(1-2^{1-s}\right)\zeta (s)} {\displaystyle D_{2n}\cong C_{n}\rtimes C_{2}} {\displaystyle \Gamma ({\tfrac {1}{4}})} {\displaystyle {\textstyle \sum }a_{k}z^{k}=a(z)\,({\boldsymbol {B}})} {\displaystyle Q_{i}=Q_{i-1}+{\frac {i-1}{i}}(x_{i}-A_{i-1})^{2}\,} {\displaystyle x_{1},x_{2},\ldots ,x_{n}} {\displaystyle f(x)=x^{3}+x^{2}-5x+11\,} {\displaystyle {\begin{aligned}F(x,y)&=\int ^{y}\mu (x,\lambda )M(x,\lambda )\,d\lambda +\int ^{x}\mu (\lambda ,y)N(\lambda ,y)\,d\lambda \\&+Y(y)+X(x)=C\\\end{aligned}}\,\!} {\displaystyle \vdots } {\displaystyle t=1} {\displaystyle O({\sqrt {N}})} {\displaystyle x^{2}+y^{2}=r^{2}.\!\ } {\displaystyle a^{n}\,} {\displaystyle -\varepsilon <{\frac {a_{n}}{b_{n}}}-c<\varepsilon } {\displaystyle e^{x}=1+{\frac {x}{1!}}+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+\cdots =\sum _{n=0}^{\infty }{\frac {x^{n}}{n!}}~.} {\displaystyle \cos(\alpha +\beta )-\cos(\alpha -\beta )=\cos \alpha \cos \beta \ -\sin \alpha \sin \beta -\cos \alpha \cos \beta -\sin \alpha \sin \beta =-2\sin \alpha \sin \beta } {\displaystyle \sum _{n=1}^{\infty }\left(a_{n}-a_{n-1}\right)=-a_{0}.} {\displaystyle \Delta t'=0\ } {\displaystyle A=1500(1+{\frac {0.043}{4}})^{4*6}=1938.84} {\displaystyle S={\frac {1}{2}}ab\sin \gamma } {\displaystyle d=9.2345-3^{2}=0.2345\,\!} {\displaystyle \lim _{x\rightarrow 1^{-}}G(x)=\sum _{k=0}^{\infty }a_{k}.} {\displaystyle D_{t}{\boldsymbol {p}}=D_{t}{\boldsymbol {(}}m{\boldsymbol {v}})=mD_{t}{\boldsymbol {v}}=m{\boldsymbol {a}}} {\displaystyle A0_{11}\ } {\displaystyle S_{x}=A{\bar {y}}=\sum _{i=1}^{n}{y_{i}\,dA_{i}}=\int _{A}ydA} {\displaystyle {\pi }} {\displaystyle x_{n-l}\,} {\displaystyle {d \over dx}\sin(x)=\cos(x)} {\displaystyle x^{2}+8x+15} {\displaystyle \sin(x\pm y)=\sin(x)\cos(y)\pm \cos(x)\sin(y)} {\displaystyle {\nabla }^{2}\varphi (x,y,z,t)={\frac {1}{c^{2}}}\cdot {\frac {\partial ^{2}\varphi (x,y,z,t)}{\partial t^{2}}}} {\displaystyle \lim _{x\to \infty }\log _{a}x=\infty \quad {\mbox{if }}a>1} {\displaystyle a^{-1}\cdot \operatorname {dom} f} {\displaystyle \nabla _{\text{3D}}^{2}+k^{2}} {\displaystyle {\cfrac {0}{0}}} {\displaystyle {\frac {1}{\sec \theta }}} {\displaystyle } {\displaystyle n!} {\displaystyle {\begin{aligned}\int _{0}^{1}x^{-x}\,dx&=\sum _{n=1}^{\infty }n^{-n}&&(=1.291285997\dots )\\\int _{0}^{1}x^{x}\,dx&=\sum _{n=1}^{\infty }-(-1)^{n}n^{-n}&&(=0.783430510712\dots )\end{aligned}}} {\displaystyle \int {\frac {\sin ^{n}ax\;\mathrm {d} x}{\cos ^{m}ax}}={\frac {\sin ^{n-1}ax}{a(m-1)\cos ^{m-1}ax}}-{\frac {n-1}{m-1}}\int {\frac {\sin ^{n-2}ax\;\mathrm {d} x}{\cos ^{m-2}ax}}\qquad {\mbox{(for }}m\neq 1{\mbox{)}}\,\!} {\displaystyle \int {\frac {\tan ^{n}ax\;\mathrm {d} x}{\sin ^{2}ax}}={\frac {1}{a(n-1)}}\tan ^{n-1}(ax)+C\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \sin \alpha \sin \beta } {\displaystyle [a,b]} {\displaystyle (x_{1},...,x_{n})} {\displaystyle {\bar {\boldsymbol {a}}}={\frac {{\boldsymbol {v}}-{\boldsymbol {v}}_{0}}{t-t_{0}}}={\frac {\Delta {\boldsymbol {v}}}{\Delta t}}} {\displaystyle f*g=g*f\,} {\displaystyle F(s)={\mathcal {L}}\left\{f(t)\right\}=\int _{0}^{\infty }e^{-st}f(t)\,dt.} {\displaystyle A\triangle \emptyset =A\quad A\triangle A=\emptyset } {\displaystyle (f\star _{\text{inf}}g)(x)} {\displaystyle 0.{\overline {27}}} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{2}+2n}}} {\displaystyle ={\frac {2}{c-a}}{\sqrt {s\,(s+a-c)(s-b)(s-d)}}} {\displaystyle \log(1+x)=\sum _{n=1}^{\infty }(-1)^{n+1}{\frac {x^{n}}{n}}\quad {\text{ for }}|x|<1} {\displaystyle \div \!\,} {\displaystyle \left\|\sum _{n=1}^{N}x_{n}\right\|\leq \sum _{n=1}^{N}\|x_{n}\|} {\displaystyle \sum _{n=0}^{\infty }a_{n}} {\displaystyle \cos \theta -\cos \phi =-2\sin \left({\frac {\theta +\phi }{2}}\right)\sin \left({\frac {\theta -\phi }{2}}\right)} {\displaystyle {\overline {3+4i}}=3-4i} {\displaystyle \Delta x\Delta p\geq {\frac {\hbar }{2}}} {\displaystyle B_{n}=\sum _{k=0}^{n}b_{k}} {\displaystyle \operatorname {arcctg} \ 1={\frac {\pi }{4}}} {\displaystyle A(z)=\sum _{k=0}^{\infty }a_{k}z^{k}} {\displaystyle y=c_{1}x^{m_{1}}+c_{2}x^{m_{2}}\,} {\displaystyle e^{x}=\sum _{n=0}^{\infty }{\frac {x^{n}}{n!}}=1+x+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+\cdots \quad {\text{ for all }}x\!} {\displaystyle 1,-1,{\sqrt {-1}},-{\sqrt {-1}}} {\displaystyle (x_{0},y_{0}),\ldots ,(x_{n},y_{n})} {\displaystyle A=L_{*}+U} {\displaystyle !n} {\displaystyle {1 \over 2}+{1 \over 3}+{1 \over 5}+{1 \over 7}+{1 \over 11}+{1 \over 13}+\cdots \rightarrow \infty .} {\displaystyle -123\,} {\displaystyle \in } {\displaystyle 2x^{3}+4x^{2}y+xy^{5}+y^{2}-7=0\,} {\displaystyle \rho \left({\frac {\partial v}{\partial t}}+u{\frac {\partial v}{\partial x}}+v{\frac {\partial v}{\partial y}}+w{\frac {\partial v}{\partial z}}\right)=-{\frac {\partial P}{\partial y}}+{\frac {\partial \tau _{yy}}{\partial y}}+{\frac {\partial \tau _{xy}}{\partial x}}+{\frac {\partial \tau _{zy}}{\partial z}}+\rho g_{y}} {\displaystyle {\mathcal {A}}} {\displaystyle \sigma (z)=z\prod _{\omega \in \Lambda _{*}}\left(1-{\frac {z}{\omega }}\right)e^{{\frac {z^{2}}{2\omega ^{2}}}+{\frac {z}{\omega }}}} {\displaystyle {\overrightarrow {\mathbf {a} }}+{\overrightarrow {\mathbf {b} }}=(a_{1}+b_{1})\mathbf {e_{1}} +(a_{2}+b_{2})\mathbf {e_{2}} +(a_{3}+b_{3})\mathbf {e_{3}} } {\displaystyle g'(0)=B=i\ } 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<c㎸dU^]ym2)(UyPdzƝ>waY)\$>JUUGZw`tUY{xT KEӑ]򪪪b%!՝?8}韭:͊TϏSn\hSs6q-7|t=;o!3~nS߮I`G_[> =K3Μ({zMrԜEOEjj@wm- *}cyI[*|ʃt60 BTLopԒLAW0 9bt!7@=ˈ(jmQ|JUՏC86Uy}ፎwx˧,a\F@_WLM-(< p#BO1HeUsk_H/Bj[Vּ{/mE)3x0JyWU}azPPڍ ?MqZ,*QG9fj[fC#%&\,>,(Sʛ}F0/D9jCY>djUP4[ɢx1x/ ˧mw [|n3}=PebDX!_0({ߟ=e6l~\fu"Td(L#Bw8C7"iHZn↚ ؄9췇S}7*H!8=Ad- H;S=*L׹ H*W]]dhdgUQ,aw2@Ti\ZXԜXOGi>ǗAᆓ[ (}嫐[b fJ0jyMsg4;UN+Ӌ:%oT?;+Ajq~:&!r:mN魏iZj譽%e|lmn3PLRxzЙ<g 0[+;Jx@Z`eo2*H1ceϭpwv_ou|O-d;iv~SSry}0<9,4M:m#L˄rB|X>mY=ѻxnOBeo>#g$cڂ\աT )ebF?W,L#.%w iŚ&USg [sIk-i{e ̦Yz mlntjoAV01//i9hn[ TsϮ)Q2//ŕmT'CKB5OM Z::sz[qr}rg2S !(gMzicYw*_0/9e^Od$HMSӷgl+#adV6$5zmIb= 8Z%C-ڛH+>ĻޅyV|OrDk@[TxO?'錻EmT+a5\3pEf&M3ZMf4$6̚$6h5Ill$&&/6I^VP8 <#*>hR(%" inwa@VVVVV>9ZBC|>Du!I!>G#ϑg#ϑ_?q?|>G#ϑ獜j=rԅ$vq?|>G|>G#ϑ#ϑAx۩ I?x˶+]HRHϑg#ϑ_?q?|>G#ϑ {\displaystyle {\begin{aligned}f(a,b)&=\sum _{n=-\infty }^{\infty }a^{\frac {n(n+1)}{2}}b^{\frac {n(n-1)}{2}}\\&=\prod _{n=0}^{\infty }(1+a^{n+1}b^{n})(1+a^{n}b^{n+1})(1-a^{n+1}b^{n+1})\end{aligned}}} {\displaystyle A=3-3E+E-1-B-2+E\,} {\displaystyle \int _{-\infty }^{\infty }e^{-x^{2}}\,dx={\sqrt {\pi }}} {\displaystyle h^{2}=a^{2}-\left({\frac {a^{2}+b^{2}-c^{2}}{2b}}\right)^{2}.} {\displaystyle ax^{2}+bx=(cx+d)^{2}+e,\,\!} {\displaystyle {\begin{cases}x+y=100\\log(x-y)=2\end{cases}}} {\displaystyle h_{c}={\sqrt {pq}}} {\displaystyle A\times B=\{(a,b)|a\in A,b\in B}\} {\displaystyle \lim _{n\to \infty }\,2^{n}\underbrace {\sqrt {2-{\sqrt {2+{\sqrt {2+{\text{...}}+{\sqrt {2}}}}}}}} _{n}} {\displaystyle \vartheta _{00}(x;y)=\prod _{n=1}^{\infty }(1-y^{2n})[1+2\cos(2x)y^{2n-1}+y^{4n-2}]} {\displaystyle \int {\mbox{cosec }}{x}\,dx=\ln {\left|{\mbox{cosec }}{x}-{\mbox{cot }}{x}\right|}+C} {\displaystyle 27{\frac {\vartheta _{00}[q(\varepsilon )^{3}]^{8}}{\vartheta _{00}[q(\varepsilon )]^{8}}}=18{\frac {\vartheta _{00}[q(\varepsilon )^{3}]^{4}}{\vartheta _{00}[q(\varepsilon )]^{4}}}+8\cos[2\arcsin(\varepsilon )]{\frac {\vartheta _{00}[q(\varepsilon )^{3}]^{2}}{\vartheta _{00}[q(\varepsilon )]^{2}}}+1} {\displaystyle 0.{\overline {63}}} {\displaystyle AB} {\displaystyle {\mathcal {L}}} {\displaystyle {\tfrac {y}{x}}} {\displaystyle b=-k_{2}(x_{2}-x_{1})+(y_{2}-y_{1}).} {\displaystyle {\begin{aligned}x\equiv a_{1}&{\pmod {n_{1}}}\\\quad \vdots \\x\equiv a_{k}&{\pmod {n_{k}}}\end{aligned}},} {\displaystyle f(x)=ax^{3}+bx^{2}+cx+d,\,} {\displaystyle x+y=55,xy=16} {\displaystyle a,b,c} {\displaystyle (0,a)} {\displaystyle a^{2}+b^{2}>c^{2}} {\displaystyle x^{n}+y^{n}=z^{n}} {\displaystyle \scriptstyle A\,=\,(a_{1},a_{2},\dots ,a_{n})} {\displaystyle f_{X}(x)={\begin{cases}{\frac {1}{4}}(x+2)^{3}&-2\leq x\leq -1\\{\frac {1}{4}}\left(3|x|^{3}-6x^{2}+4\right)&-1\leq x\leq 1\\{\frac {1}{4}}(2-x)^{3}&1\leq x\leq 2\end{cases}}} {\displaystyle A} {\displaystyle \sec ^{2}\theta -1=\tan ^{2}\theta .} {\displaystyle \delta _{a}(x)={\frac {1}{a{\sqrt {\pi }}}}\mathrm {e} ^{-x^{2}/a^{2}}} {\displaystyle {\sqrt {a\cdot b}}={\sqrt {-a}}\cdot {\sqrt {-b}}\;} {\displaystyle \int \sin ^{n}(x)dx={\frac {n-1}{n}}\int \sin ^{n-2}(x)dx-{\frac {1}{n}}\cos(x)\sin ^{n-1}(x),\quad n\geq 2} {\displaystyle ={\frac {1}{a^{3}}}\left(\ln \left|ax+b\right|+{\frac {2b}{ax+b}}-{\frac {b^{2}}{2(ax+b)^{2}}}\right)} {\displaystyle {\tfrac {1}{3}}} {\displaystyle A(s)=\lim _{z\rightarrow 1^{-}}\sum _{n=0}^{\infty }a_{n}z^{n}} {\displaystyle \int {\frac {\cos ^{2}ax\;\mathrm {d} x}{\sin ^{n}ax}}=-{\frac {1}{n-1}}\left({\frac {\cos ax}{a\sin ^{n-1}ax)}}+\int {\frac {\mathrm {d} x}{\sin ^{n-2}ax}}\right)\qquad {\mbox{(for }}n\neq 1{\mbox{)}}} {\displaystyle {\frac {dz}{dx}}={\frac {dz}{dy}}\cdot {\frac {dy}{dx}}.} {\displaystyle w(a,b)=u(a)v(b),} {\displaystyle \times {\frac {1-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }\,S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }}{R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }^{2}}}\times } {\displaystyle {\frac {d^{2}y}{dx^{2}}}+I{\frac {dy}{dx}}+Ly=0\,\!} {\displaystyle {\vec {F}}} {\displaystyle \int _{\partial \Omega }\omega =\int _{\Omega }\mathrm {d} \omega .} {\displaystyle (f^{\star }\star _{\text{inf}}g^{\star })(x^{\star })} {\displaystyle {\begin{alignedat}{7}2x&&\;+&&y\;&&&&\;\;&&=\;&&7&\\&&&&{\frac {1}{2}}y\;&&&&\;\;&&=\;&&3/2&\\&&&&&&&&\;-z\;&&\;=\;&&1&\end{alignedat}}} dJ[ސHh2CDRhݝ=3V3*-;WDUx4K:gLrFd:BtPh}M/{:GV܄gc )9IZamtW@OZ 6'^zƑZjuzlb,TLet7N+~  9 F Q ij b  ( 30 ]I ] f c u 8   & > CS Qj y ʆ  o* = J U {z ~ >  `: RB j ś  '@I͉ !)%3`G_1p^sV_S4cB2c|,2+MP]`t{ v xr:G6fy9 #2<PTcv.5AH_|IC$VYoz' '6rEVrzfA#h1(HOuUZV j3 =CM cOd0>Kpm !X b'1{5TbNz!w*j:IXP}c'%6OWeZlLJKCQ\hxa E(E6MWi .S(8'F\vȢ:, {\displaystyle {\begin{aligned}f(x)&={\frac {a_{0}}{2}}+\sum _{n=1}^{\infty }\left[a_{n}\cos \left(nx\right)+b_{n}\sin \left(nx\right)\right]\\&=2\sum _{n=1}^{\infty }{\frac {(-1)^{n+1}}{n}}\sin(nx),\quad \mathrm 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{\sin px\sin qx}{x^{2}}}\ dx={\begin{cases}\pi p/2&{\text{ if }}0<p\leq q\\\pi q/2&{\text{ if }}0<q\leq p\end{cases}}} {\displaystyle {\begin{bmatrix}(s+45)&40\\20&(s+25)\end{bmatrix}}{\begin{bmatrix}I_{1}(s)\\I_{2}(s)\end{bmatrix}}={\begin{bmatrix}110/s\\55/s\end{bmatrix}}} {\displaystyle {\begin{bmatrix}-1&0\\0&1\end{bmatrix}}} {\displaystyle x_{n}\cdot e^{i2\pi nl/N}\,} {\displaystyle e^{\mathrm {i} \,\pi }=-1} {\displaystyle \alpha =\alpha _{1}+\ldots +\alpha _{n}} {\displaystyle d(uv)=u\,dv+v\,du} {\displaystyle A\land B} {\displaystyle \varepsilon _{k}} {\displaystyle x=a\sin \theta } {\displaystyle \bowtie } {\displaystyle \|\mathbf {A+B} \|\leq \|\mathbf {A} \|+\|\mathbf {B} \|} {\displaystyle \gamma =\omega _{0}} {\displaystyle (t-2)t-1(-1)=t^{2}-2t+1.\,\!} {\displaystyle S=1+r+r^{2}+r^{3}+\cdots =(g(0)-g(1))+(g(1)-g(2))+(g(2)-g(3))+\cdots .} {\displaystyle K={\tfrac {1}{2}}{\sqrt {[(m+n)^{2}-p^{2}]\cdot [p^{2}-(m-n)^{2}]}},} {\displaystyle (a^{b})^{c}=a^{bc}} {\displaystyle \prod _{k=1}^{\infty }\left\{1-[1-\prod _{j=1}^{n}{\underset {p_{k}:\,{prime}}{(1-p_{k}^{-j})]^{2}}}\right\}} {\displaystyle \operatorname {cis} \,\theta =e^{i\theta }\,} {\displaystyle B={\frac {n}{\left|\alpha \right|}}-\left|\alpha \right|} {\displaystyle a^{2}=b^{2}+c^{2}-2bc\cos(\alpha )} {\displaystyle \int \cot {x}\,dx=\ln {\left|\sin {x}\right|}+C} {\displaystyle {\boldsymbol {\bar {v}}}={s_{1}+s_{2}+s_{3}+\dots +s_{n} \over t_{1}+t_{2}+t_{3}+\dots +t_{n}}={{s_{1}+s_{2}+s_{3}+\dots +s_{n}} \over {{s_{1} \over v_{1}}+{s_{2} \over v_{2}}+{s_{3} \over v_{3}}+\dots +{s_{n} \over v_{n}}}}} {\displaystyle \sin \alpha ={\frac {\tan \alpha }{\sqrt {1+\tan ^{2}\alpha }}}} {\displaystyle a_{2}=a_{1}+{\frac {b}{2a_{1}}}} {\displaystyle e^{-ix}=\cos(-x)+i\sin(-x)=\cos(x)-i\sin(x)\,} {\displaystyle \exp(-t^{2}/2)} {\displaystyle \cos(\alpha -\beta )=\cos \alpha \ \cos \beta +\sin \alpha \ \sin \beta } {\displaystyle B^{2}-4AC} {\displaystyle \ h(x)=xe^{x}} {\displaystyle f(x+2\pi )=f(x),\quad \mathrm {for} \quad -\infty <x<\infty .} {\displaystyle \textstyle {\frac {3{\sqrt {3}}}{4}}\left(1-{\frac {1}{2^{2}}}+{\frac {1}{4^{2}}}-{\frac {1}{5^{2}}}+{\frac {1}{7^{2}}}-{\frac {1}{8^{2}}}+{\frac {1}{10^{2}}}\pm ...\right)} {\displaystyle {\vec {A}}={\vec {\nabla }}\times {\vec {B}}} {\displaystyle r_{x_{1},x_{2}}=x_{1}^{*}[-n]*x_{2}[n]\ } {\displaystyle a,\ {\frac {a}{1+d}},\ {\frac {a}{1+2d}},\ {\frac {a}{1+3d}}.} {\displaystyle \left(x^{n}\right)'=nx^{n-1}} {\displaystyle m={\frac {\Delta y}{\Delta x}}={\frac {y_{2}-y_{1}}{x_{2}-x_{1}}}.} {\displaystyle \int {\frac {\ln x\,dx}{x^{m}}}=-{\frac {\ln x}{(m-1)x^{m-1}}}-{\frac {1}{(m-1)^{2}x^{m-1}}}\qquad {\mbox{(for }}m\neq 1{\mbox{)}}} {\displaystyle \operatorname {sgn}(x):={\begin{cases}-1&{\text{if }}x<0,\\0&{\text{if }}x=0,\\1&{\text{if }}x>0.\end{cases}}} {\displaystyle \mu _{2}} {\displaystyle f=(g^{\prime }\circ h)^{-1}} {\displaystyle +f(x_{4})x(2x+3)(4x-3)(4x+3){\Big )}\,} {\displaystyle \delta [n-n_{0}]\,} {\displaystyle \mu +\sigma {\sqrt {2}}\operatorname {erf} ^{-1}(2F-1)} {\displaystyle \int x^{m}\ln x\,dx=x^{m+1}\left({\frac {\ln x}{m+1}}-{\frac {1}{(m+1)^{2}}}\right)\qquad {\mbox{(for }}m\neq -1{\mbox{)}}} {\displaystyle \int {\frac {\cos ax}{x}}\mathrm {d} x=\ln |ax|+\sum _{k=1}^{\infty }(-1)^{k}{\frac {(ax)^{2k}}{2k\cdot (2k)!}}+C\,\!} {\displaystyle \nabla _{\text{3D}}^{2}=\partial _{x}^{2}+\partial _{y}^{2}+\partial _{z}^{2}} {\displaystyle {\frac {}{}}y=e^{x}} {\displaystyle e^{i\varphi }=\cos \varphi +i\sin \varphi } {\displaystyle OP=1} {\displaystyle \,\tan(x)} {\displaystyle \sum _{i=0}^{n}i!\cdot {n \choose i}=\lfloor n!\cdot e\rfloor } {\displaystyle e^{-\alpha t}\cdot u(t)\ } {\displaystyle a^{\log _{a}b}=b} {\displaystyle a=t_{0}<t_{1}<\cdots <t_{k-1}<t_{k}=b} {\displaystyle \rightarrow \angle ABE=\angle CEB=\angle AEB} {\displaystyle f''\left(x\right)=6x} {\displaystyle \mu =\int x\,p(x)\,dx\,} {\displaystyle b_{n}=2n^{2}(n+1)^{2}} {\displaystyle ={\begin{bmatrix}8\\-8\end{bmatrix}}=2\cdot {\begin{bmatrix}4\\-4\end{bmatrix}}.} {\displaystyle =\displaystyle 3x^{2}+2x+1} {\displaystyle {\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|-{\frac {2an-bm}{a(2ax+b)}}\,\,\,\,\,\,\,\,\,\,\qquad {\mbox{(for }}4ac-b^{2}=0{\mbox{)}}} {\displaystyle \operatorname {curl} (\mathbf {F} )=\nabla \times \mathbf {F} } {\displaystyle \int \,{\rm {d}}x=x+C} {\displaystyle \left\{a_{n}\right\}} {\displaystyle {\begin{aligned}k_{1}&=f(t_{n},y_{n}),\\k_{2}&=f(t_{n}+{\tfrac {1}{2}}h,y_{n}+{\tfrac {h}{2}}k_{1}),\\k_{3}&=f(t_{n}+{\tfrac {1}{2}}h,y_{n}+{\tfrac {h}{2}}k_{2}),\\k_{4}&=f(t_{n}+h,y_{n}+hk_{3}).\end{aligned}}} {\displaystyle (x-1)-{\frac {1}{2}}(x-1)^{2}+{\frac {1}{3}}(x-1)^{3}-{\frac {1}{4}}(x-1)^{4}+\cdots ,\!} {\displaystyle u(t)^{2}/x(t)} {\displaystyle {\sqrt {5}}} {\displaystyle |a|={\begin{cases}a,&{\mbox{if }}a\geq 0\\-a,&{\mbox{if }}a<0.\end{cases}}} {\displaystyle {1 \over s+\alpha }} {\displaystyle {\frac {{\sqrt {6}}-{\sqrt {2}}}{4}}} {\displaystyle \sec \theta ={\frac {2}{e^{i\theta }+e^{-i\theta }}}\,} {\displaystyle \log _{b}(a+c)=\log _{b}a+\log _{b}\left(1+{\frac {c}{a}}\right)} {\displaystyle (\rho ,\phi ,z)\,} {\displaystyle \vdash \!\,} {\displaystyle {\frac {a_{0}}{2}}-{\frac {\Delta a_{0}}{4}}+{\frac {\Delta ^{2}a_{0}}{8}}-{\frac {\Delta ^{3}a_{0}}{16}}+\cdots ={\frac {1}{2}}-{\frac {1}{4}}+{\frac {1}{8}}-{\frac {1}{16}}+\cdots .} {\displaystyle \lim _{b\to \infty }\int _{a}^{b}f(x)\,\mathrm {d} x,\qquad \lim _{a\to -\infty }\int _{a}^{b}f(x)\,\mathrm {d} x,} {\displaystyle H_{n}=H_{n-1}+{\frac {1}{n}}.} {\displaystyle i_{1}(t)=2i_{2}(t)} {\displaystyle \int {\frac {dx}{x\ln x\ln \ln x}}=\ln \left|\ln \left|\ln x\right|\right|} {\displaystyle \scriptstyle {\sqrt {5+{\sqrt {5+{\sqrt {5-{\sqrt {5+{\sqrt {5+{\sqrt {5+{\sqrt {5-\cdots }}}}}}}}}}}}}}\;=\textstyle {\frac {2+{\sqrt {5}}+{\sqrt {15-6{\sqrt {5}}}}}{2}}} {\displaystyle x^{2}-5x+4=0\,} {\displaystyle x=t} {\displaystyle {\partial f \over \partial s}{\boldsymbol {\hat {s}}}+{1 \over s}{\partial f \over \partial \phi }{\boldsymbol {\hat {\phi }}}+{\partial f \over \partial z}{\boldsymbol {\hat {z}}}} {\displaystyle a_{0},\ldots ,a_{N}>0} {\displaystyle \log _{b}x=n\Leftrightarrow \ x=b^{n}\,} {\displaystyle x^{3}-x=0\,} {\displaystyle \Delta =\nabla ^{2}={\frac {\partial ^{2}}{\partial x^{2}}}+{\frac {\partial ^{2}}{\partial y^{2}}}+{\frac {\partial ^{2}}{\partial z^{2}}}} {\displaystyle u_{xy}=u_{yx}} {\displaystyle A\cap B=B\cap A} {\displaystyle \arcsin(-x)=-\arcsin x\!} {\displaystyle \sigma ^{2}={\frac {1}{n}}\sum _{i=1}^{n}\left(X_{i}-{\overline {X}}\right)^{2}=\left({\frac {1}{n}}\sum _{i=1}^{n}X_{i}^{2}\right)-{\overline {X}}^{2}} {\displaystyle F=(A\cdot B)+(C\cdot D)} {\displaystyle {\frac {dy}{dx}}=F(y)\,\!} {\displaystyle {\begin{aligned}e^{x}&=\int _{-\infty }^{x}e^{t}\,dt\\[8pt]&=\int _{-\infty }^{0}e^{t}\,dt+\int _{0}^{x}e^{t}\,dt\\[8pt]&=1+\int _{0}^{x}e^{t}\,dt.\end{aligned}}} {\displaystyle w=f(z)=u(x,y)+iv(x,y)\,} {\displaystyle \lim _{x\to \infty }{{\frac {A}{x-1}}+{\frac {Bx+C}{x^{2}+x+1}}}={\frac {A}{x}}+{\frac {Bx}{x^{2}}}={\frac {A+B}{x}}.} {\displaystyle z=0} {\displaystyle \log(z_{1})-\log(z_{2})=\log(z_{1}/z_{2})} {\displaystyle {\frac {dX(e^{i\omega })}{d\omega }}\!} {\displaystyle {\begin{aligned}f'(3)&=\lim _{h\to 0}{(3+h)^{2}-3^{2} \over {h}}\\&=\lim _{h\to 0}{9+6h+h^{2}-9 \over {h}}\\&=\lim _{h\to 0}{6h+h^{2} \over {h}}\\&=\lim _{h\to 0}(6+h)\\&=6.\end{aligned}}} {\displaystyle q'''_{1}(x_{1})=q'''_{2}(x_{1})} {\displaystyle {\frac {1}{\cot \theta }}} {\displaystyle \int _{0}^{\infty }{\frac {\sin px\cos qx}{x}}\ dx={\begin{cases}0&{\text{ if }}p>q>0\\\pi /2&{\text{ if }}0<p<q\\\pi /4&{\text{ if }}p=q>0\end{cases}}} {\displaystyle u={\sqrt {c^{2}t^{2}-\rho ^{2}}}} {\displaystyle u\in [0,2\pi ).} {\displaystyle \ \phi } {\displaystyle 1-\sin(x)} {\displaystyle \operatorname {vercosin} (x)} {\displaystyle {\displaystyle F_{1}=(c,0),\ F_{2}=(-c,0)}} {\displaystyle 2^{30}=1024^{3}=1024\cdot 1024\cdot 1024=10,73,741} {\displaystyle V={\frac {4\pi r^{3}}{3}}} {\displaystyle {\frac {3{\sqrt {3}}}{2}}a^{2}} {\displaystyle \log _{b^{n}}a={{\log _{b}a} \over n}} {\displaystyle \vartheta _{00}[\exp(-{\sqrt {3}}\,\pi )]=2^{5/6}3^{-5/8}\pi ^{1/2}\Gamma ({\tfrac {2}{3}})^{-3/2}} {\displaystyle S_{2}-S_{1}={\begin{matrix}{\cfrac {Q_{1\to 2}}{T}}\end{matrix}}} {\displaystyle ({\overrightarrow {A}}+{\overrightarrow {B}})+{\overrightarrow {C}}={\overrightarrow {A}}+({\overrightarrow {B}}+{\overrightarrow {C}})} {\displaystyle \nabla \cdot (\nabla \psi )=\nabla ^{2}\psi } {\displaystyle \int _{S}\left({\frac {\partial \left[x\right]}{\partial x}}-{\frac {\partial \left[-y\right]}{\partial y}}\right)\,dx\,dy=\int _{S}2\,dA} {\displaystyle x_{i}-y_{j}=i+j-1.\;} {\displaystyle BC\leq BA+AC} {\displaystyle \left\{\bot ,\top \right\}} {\displaystyle \psi ^{(n)}(1-z)+(-1)^{n+1}\psi ^{(n)}(z)=(-1)^{n}\pi {\frac {d^{n}}{dz^{n}}}\cot {(\pi z)}} {\displaystyle |\ldots |\!\,} {\displaystyle Q_{0}=0\,} {\displaystyle {\frac {p}{q}}} {\displaystyle \int {\frac {\cos ^{n}ax\;\mathrm {d} x}{\sin ^{m}ax}}=-{\frac {\cos ^{n+1}ax}{a(m-1)\sin ^{m-1}ax}}-{\frac {n-m+2}{m-1}}\int {\frac {\cos ^{n}ax\;\mathrm {d} x}{\sin ^{m-2}ax}}\qquad {\mbox{(for }}m\neq 1{\mbox{)}}\,\!} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{p}}},} {\displaystyle {\frac {3{\sqrt {3}}}{2}}s^{2}\,\!} {\displaystyle T={\frac {1}{2}}ab\sin \gamma ={\frac {1}{2}}bc\sin \alpha ={\frac {1}{2}}ca\sin \beta } {\displaystyle \int \sin ^{2}{ax}\;\mathrm {d} x={\frac {x}{2}}-{\frac {1}{4a}}\sin 2ax+C={\frac {x}{2}}-{\frac {1}{2a}}\sin ax\cos ax+C\!} {\displaystyle a=0.} {\displaystyle \pi _{Age,Weight}(Person)} {\displaystyle \oint _{C}{1 \over z}\,dz=2\pi i} {\displaystyle x'=(x-vt)/{\sqrt {1-v^{2}/c^{2}}}} RIFFL)WEBPVP8 @)i*>HK$&%88in-Xo\ uèrw7 wdM&n]ziM4g?7Hd1ꪪw/ lCZSwZC<53\[ *QKxj!w3333\y3,IUchMZ׵CUS̷M~`}fy3ZL Q(s_^ j>-q[{t/e6@^iȉ7c(* *9L+:W ¼"ǍMN"3h\IKTI4h[,zFctj 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"rv;[ pd =A[ W&q_D0r~_Trn^/ he)n5C&F6FVzȧ1~tm'eaYd {\displaystyle x_{1},x_{2},\ldots ,x_{N}} {\displaystyle \mathrm {arcsinh} (x)=\sum _{n=0}^{\infty }{\frac {(-1)^{n}(2n)!}{4^{n}(n!)^{2}(2n+1)}}x^{2n+1}\quad {\text{ for }}|x|\leq 1\!} {\displaystyle _{E_{y_{1}}}{}_{E_{y_{2}}}\sum =\,_{E_{\frac {y_{1}y_{2}}{1+y_{1}+y_{2}}}}\sum .} {\displaystyle \sin[\arctan(x)]={\frac {x}{\sqrt {x^{2}+1}}}} {\displaystyle {\begin{aligned}\psi &=\pi -\theta -\phi \\\tan(\psi )&=\tan(\pi -\theta -\phi )\\&=-\tan(\theta +\phi )\\&={\frac {-\tan \theta -\tan \phi }{1-\tan \theta \tan \phi }}\\&={\frac {\tan \theta +\tan \phi }{\tan \theta \tan \phi -1}}\\(\tan \theta \tan \phi -1)\tan \psi &=\tan \theta +\tan \phi \\\tan \psi \tan \theta \tan \phi -\tan \psi &=\tan \theta +\tan \phi \\\tan \psi \tan \theta \tan \phi &=\tan \psi +\tan \theta +\tan \phi \\\end{aligned}}} {\displaystyle {\begin{cases}a{\color {blue}x}+b{\color {blue}y}={\color {red}e}\\c{\color {blue}x}+d{\color {blue}y}={\color {red}f}\end{cases}}} {\displaystyle \lim _{x\to 0}x\cdot log(x)=\lim _{x\to 0}{\cfrac {log(x)}{({\cfrac {1}{x}})}}\quad {\xrightarrow {\mathrm {l'H{\hat {o}}pital} }}\quad \lim _{x\to 0}{\cfrac {({\cfrac {1}{x}})}{({\cfrac {-1}{x^{2}}})}}=\lim _{x\to 0}(-x)=0} {\displaystyle i^{2}=-1\ .} {\displaystyle \mathbf {N} \!\,} {\displaystyle {\text{Li}}(x)=\int _{0}^{x}{\frac {dx}{\ln x}}} {\displaystyle \sin[\mathbb {R} ]=[-1,1]} {\displaystyle \cos \theta \ } {\displaystyle n\in \{0,1,2,\ldots \}} {\displaystyle s={\tfrac {1}{2}}(b+c+d-a)} {\displaystyle f^{\star }(x^{\star })-a} {\displaystyle >\!\,} {\displaystyle f_{2}(x)=c^{x},\ c\neq 0,1} {\displaystyle {\begin{aligned}c'(x)&=s(x)\\s'(x)&=c(x)\end{aligned}}} {\displaystyle {\cfrac {1}{1-\log 2}}=4-{\cfrac {8}{14-{\cfrac {72}{30-{\cfrac {288}{52-{\cfrac {800}{80-{_{\ddots }}}}}}}}}}} {\displaystyle dU=TdS-PdV} {\displaystyle C_{n}={\frac {1}{n+1}}{2n \choose n}={\frac {(2n)!}{(n+1)!\,n!}}=\prod \limits _{k=2}^{n}{\frac {n+k}{k}}\qquad {\mbox{ for }}n\geq 0.} {\displaystyle \int _{0}^{\infty }{\frac {e^{-ax}-e^{-bx}}{x\csc px}}\ dx=\tan ^{-1}{\frac {b}{p}}-\tan ^{-1}{\frac {a}{p}}} {\displaystyle 0<W\leq 0.5} {\displaystyle y=\sin(t)(R+r\cos(u))\;} {\displaystyle V={\frac {1}{6}}\left|det({\overrightarrow {AB}},{\overrightarrow {AC}},{\overrightarrow {AD}})\right|} {\displaystyle (x+y)^{5}=x^{5}+5x^{4}y+10x^{3}y^{2}+10x^{2}y^{3}+5xy^{4}+y^{5}.\,} {\displaystyle \mathbf {p} ^{2}=\eta ^{\mu \nu }p_{\mu }p_{\nu }=-(E/c)^{2}+p^{2}.} {\displaystyle i_{2}} {\displaystyle \int _{0}^{2\pi }{\frac {dx}{a+b\sin x}}={\frac {2\pi }{\sqrt {a^{2}-b^{2}}}}} {\displaystyle x+y=16,xy=55} {\displaystyle \sum _{n=0}^{\infty }{\frac {(-1)^{n}x^{2n+1}}{(2n+1)!}}} {\displaystyle a_{n}={\frac {1}{\pi }}\int \limits _{-\pi }^{\pi }f(x)\cos(nx)dx,} {\displaystyle \cos \alpha \cos \beta } {\displaystyle {\begin{cases}x=x(t)\\y=y(t)\end{cases}}} {\displaystyle r\neq 1} {\displaystyle 2\pi r^{2}+2\pi rh\,\!} {\displaystyle {\vec {a}}+(-{\vec {a}})={\vec {a}}-{\vec {a}}=(a_{1}-a_{1},a_{2}-a_{2},...,a_{n}-a_{n})=(0,0,...,0)=\operatorname {O} } {\displaystyle \delta =180^{\circ }-\alpha =120^{\circ }} {\displaystyle \scriptstyle x} {\displaystyle R(z^{2})=\tan {\biggl \{}{\frac {1}{2}}\arctan {\biggl [}{\frac {\vartheta _{00}(z)^{2}}{2\vartheta _{00}(z^{5})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{2/5}\tan {\biggl \{}{\frac {1}{2}}\operatorname {arccot} {\biggl [}{\frac {\vartheta _{00}(z)^{2}}{2\vartheta _{00}(z^{5})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{1/5}} {\displaystyle S} {\displaystyle \tan(\theta _{1}+\cdots +\theta _{n})={\frac {e_{1}-e_{3}+e_{5}-\cdots }{e_{0}-e_{2}+e_{4}-\cdots }},} {\displaystyle {\frac {b^{2}}{\sqrt {a^{2}-b^{2}}}}} {\displaystyle \left({\begin{array}{ccc|c}1&-1&2&5\\0&(5)&-5&-5\\0&-1&-6&-20\end{array}}\right)} {\displaystyle {\boldsymbol {a}}=D_{t}{\boldsymbol {v}}=D_{t}^{2}{\boldsymbol {x}}.} {\displaystyle \sum _{n=1}^{\infty }a_{n}.} {\displaystyle [\ ]\!\,} {\displaystyle C_{j}e^{\alpha _{j}x}=C_{j}e^{\chi _{j}x}\cos(\gamma _{j}x+\phi _{j})\,\!} {\displaystyle A=\iint _{D}dA.} {\displaystyle {\overline {A\cdot B}}} {\displaystyle {\begin{aligned}&1+\left({\frac {1}{2}}\right)+\left({\frac {1}{4}}+{\frac {1}{4}}\right)+\left({\frac {1}{8}}+{\frac {1}{8}}+{\frac {1}{8}}+{\frac {1}{8}}\right)+\left({\frac {1}{16}}+\cdots +{\frac {1}{16}}\right)+\cdots \\[12pt]=\;\;&1\;\;+\;\;{\frac {1}{2}}\;\;+\;\;{\frac {1}{2}}\;\;+\;\;{\frac {1}{2}}\;\;+\;\;{\frac {1}{2}}\;\;+\;\;\cdots \;\;=\;\;\infty .\end{aligned}}} {\displaystyle {\vec {\nabla }}\times {\vec {A}}=0} {\displaystyle [\mathbf {A} ,\mathbf {B} ,\mathbf {C} ]\mathbf {D} =\left(\mathbf {A} \cdot \mathbf {D} \right)\left(\mathbf {B} \times \mathbf {C} \right)+\left(\mathbf {B} \cdot \mathbf {D} \right)\left(\mathbf {C} \times \mathbf {A} \right)+\left(\mathbf {C} \cdot \mathbf {D} \right)\left(\mathbf {A} \times \mathbf {B} \right)} {\displaystyle \left(\mathbf {A} +\mathbf {B} \right)\cdot \mathbf {C} =\mathbf {A} \cdot \mathbf {C} +\mathbf {B} \cdot \mathbf {C} } {\displaystyle b_{s-1}} {\displaystyle \ =(2x^{3})'+(x^{2})'-(4x)'+(11)'=} {\displaystyle {\boldsymbol {F}}\propto {\Delta {\boldsymbol {p}} \over \Delta t}} {\displaystyle y=r\sin \varphi } {\displaystyle t_{n}={\frac {1}{n}}\sum _{k=1}^{n}s_{k}} {\displaystyle f(x)=x^{2}-6x+9\,.} {\displaystyle z=x+iy=r(\cos \phi +i\sin \phi )\,} {\displaystyle {1 \over s}{\partial \left(sA_{s}\right) \over \partial s}+{1 \over s}{\partial A_{\phi } \over \partial \phi }+{\partial A_{z} \over \partial z}} {\displaystyle N(t)=N_{0}e^{-t/\tau }.\,} {\displaystyle y''=-2x\mathrm {e} ^{-x^{2}}(1-2x^{2})+\mathrm {e} ^{-x^{2}}(-4x).} {\displaystyle A\subseteq C} {\displaystyle \|\mathbf {A\times B} \|^{2}+(\mathbf {A\cdot B} )^{2}=\|\mathbf {A} \|^{2}\|\mathbf {B} \|^{2}} {\displaystyle {\bar {\bar {z}}}=z} {\displaystyle A\leq _{F}B} {\displaystyle \left\{{\begin{matrix}x&+y&+z&=4\\x&-y&+3z&=7\end{matrix}}\right.} {\displaystyle X(e^{i\omega })=X_{R}(e^{i\omega })+iX_{I}(e^{i\omega })\!} {\displaystyle \nabla _{\text{2D}}^{2}=\partial _{x}^{2}+\partial _{y}^{2}} {\displaystyle \int {\frac {\cot ^{n}ax\;\mathrm {d} x}{\cos ^{2}ax}}={\frac {1}{a(1-n)}}\tan ^{1-n}ax+C\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle {\text{sl}}{\bigl [}{\tfrac {1}{2}}{\sqrt {2}}\,\mathrm {aclh} (s){\bigr ]}={\sqrt {{\sqrt {s^{4}+1}}-s^{2}}}} {\displaystyle y'=3y^{2}-2x^{3}+4\,} {\displaystyle df_{\hbox{Total}}=df_{\hbox{Error}}+df_{\hbox{Treatments}}\,\!} {\displaystyle \int \csc ^{n}{ax}\,\mathrm {d} x=-{\frac {\csc ^{n-1}\left(ax\right)\cos \left(ax\right)}{a(n-1)}}\,+\,{\frac {n-2}{n-1}}\int \csc ^{n-2}{ax}\,\mathrm {d} x\qquad {\mbox{ (for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \cos x=\sum _{n=0}^{\infty }{\frac {(-1)^{n}}{(2n)!}}x^{2n}=1-{\frac {x^{2}}{2!}}+{\frac {x^{4}}{4!}}-\cdots \quad {\text{ for all }}x\!} {\displaystyle af(x)} {\displaystyle A\,=\,{\frac {e\cdot (ab+cd)}{4R}}={\frac {f\cdot (ad+bc)}{4R}}} {\displaystyle \prod _{k=1}^{n}a_{k}} {\displaystyle {\begin{matrix}{\boldsymbol {\hat {s}}}&=&\sin \theta \mathbf {\hat {r}} +\cos \theta {\boldsymbol {\hat {\theta }}}\\{\boldsymbol {\hat {\phi }}}&=&{\boldsymbol {\hat {\phi }}}\\\mathbf {\hat {z}} &=&\cos \theta \mathbf {\hat {r}} -\sin \theta {\boldsymbol {\hat {\theta }}}\\\end{matrix}}} {\displaystyle \int \sec x\tan x\;\mathrm {d} x=\sec x+C} {\displaystyle {\frac {1}{\log e}}=2{,}30258...} {\displaystyle u_{0}<u_{1}<u_{2}<\cdots } {\displaystyle x:\mathbb {R} \to \mathbb {C} } {\displaystyle {\frac {az^{-1}}{(1-az^{-1})^{2}}}} {\displaystyle z=r\,(\cos \varphi +i\sin \varphi )\,} {\displaystyle z=\infty } {\displaystyle a_{ij}={\frac {1}{x_{i}-y_{j}}};\quad x_{i}-y_{j}\neq 0,\quad 1\leq i\leq m,\quad 1\leq j\leq n} {\displaystyle y=y_{0}+\tan(\alpha )\cdot (x-x_{0})} {\displaystyle \cos \theta <{\frac {\sin \theta }{\theta }}<1} {\displaystyle {\sqrt {z}}={\sqrt {r}}\exp(i\phi /2)} {\displaystyle {\begin{aligned}{\overline {A\cup B}}&\equiv {\overline {A}}\cap {\overline {B}},\\{\overline {A\cap B}}&\equiv {\overline {A}}\cup {\overline {B}},\end{aligned}}} {\displaystyle (\cos \varphi +i\sin \varphi )^{2}=\cos 2\varphi +i\sin 2\varphi } {\displaystyle X_{2}(z)} {\displaystyle m^{2}+(a-1)m+b=0.\,} {\displaystyle \langle S\rangle } {\displaystyle \textstyle \lim _{x\to 0 \atop x<0}\operatorname {sgn}(x)=-1\neq \operatorname {sgn}(0)} {\displaystyle \,\sec(x)} {\displaystyle \mu _{1}} {\displaystyle \int {\frac {dx}{\ln x}}=\ln |\ln x|+\ln x+\sum _{k=2}^{\infty }{\frac {(\ln x)^{k}}{k\cdot k!}}} {\displaystyle \mathrm {median} (x)=x_{(n+1)/2}} {\displaystyle 7\in S} {\displaystyle h=1.0} {\displaystyle e^{u}} {\displaystyle {\bar {z}}=z} {\displaystyle C_{0}=1\quad {\mbox{and}}\quad C_{n+1}=\sum _{i=0}^{n}C_{i}\,C_{n-i}\quad {\text{for }}n\geq 0;} {\displaystyle f(x)=x,\quad \mathrm {for} \quad -\pi <x<\pi ,} {\displaystyle \delta (t)} {\displaystyle \mathbf {Z} _{n}\!\,} {\displaystyle U_{1}=U_{2}} {\displaystyle r=|z|={\sqrt {x^{2}+y^{2}}}} {\displaystyle \int _{0}^{\infty }e^{-ax}\cos bx\,dx={\frac {a}{a^{2}+b^{2}}}} {\displaystyle \times } {\displaystyle \sum _{k=0}^{n}(-2)^{k}} {\displaystyle 2L_{2}\rightarrow L_{2}} {\displaystyle {\frac {\left({\sqrt {s^{2}+\omega ^{2}}}-s\right)^{n}}{\omega ^{n}{\sqrt {s^{2}+\omega ^{2}}}}}} {\displaystyle \,\!\gamma :I\rightarrow X} {\textstyle S=\{1,2}\} {\displaystyle (1-z^{-1})X(z)\ } {\displaystyle {\begin{aligned}\sum _{n=1}^{N}\sin \left(n\right)&{}=\sum _{n=1}^{N}{\frac {1}{2}}\csc \left({\frac {1}{2}}\right)\left(2\sin \left({\frac {1}{2}}\right)\sin \left(n\right)\right)\\&{}={\frac {1}{2}}\csc \left({\frac {1}{2}}\right)\sum _{n=1}^{N}\left(\cos \left({\frac {2n-1}{2}}\right)-\cos \left({\frac {2n+1}{2}}\right)\right)\\&{}={\frac {1}{2}}\csc \left({\frac {1}{2}}\right)\left(\cos \left({\frac {1}{2}}\right)-\cos \left({\frac {2N+1}{2}}\right)\right).\end{aligned}}} {\displaystyle F_{12}+F_{21}=0} {\displaystyle {\sqrt {x}}{\sqrt {y}}={\sqrt {xy}}} {\displaystyle e^{i(\alpha +\beta )}=(\cos \alpha \cos \beta -\sin \alpha \sin \beta )+i(\sin \alpha \cos \beta +\sin \beta \cos \alpha )} {\displaystyle {\displaystyle a^{2}+b^{2}=c^{2}.}} {\displaystyle k_{1}} {\displaystyle \omega ^{2}+2\zeta \omega _{0}\omega +\omega _{0}^{2}=0} {\displaystyle {\overline {(z/w)}}={\bar {z}}/{\bar {w}}} {\displaystyle \left(a^{n}\right)^{m}=a^{nm}} {\displaystyle OA=OD=1\,} {\displaystyle 1-2x+3x^{2}-4x^{3}+\cdots ={\frac {1}{(1+x)^{2}}}} {\displaystyle \sum _{n=-\infty }^{\infty }x_{1}[n]x_{2}^{*}[n]\ } {\displaystyle {\frac {\partial \phi (\mathbf {r} ,t)}{\partial t}}=\nabla \cdot {\big [}D(\phi ,\mathbf {r} )\ \nabla \phi (\mathbf {r} ,t){\big ]},} {\displaystyle M_{0}} {\displaystyle a=(a_{0}:a_{1}:a_{2}:\dots ),} {\displaystyle g(x)} {\displaystyle \mathbf {x} } {\displaystyle \mu _{X\cup Y}={\frac {N_{X}\mu _{X}+N_{Y}\mu _{Y}-N_{X\cap Y}\mu _{X\cap Y}}{N_{X}+N_{Y}-N_{X\cap Y}}}\,\!} {\displaystyle B^{2}-AC,} {\displaystyle \operatorname {Im} \,(z)={\tfrac {1}{2i}}(z-{\bar {z}})} {\displaystyle K={\tfrac {1}{2}}ad\cdot \sin {A}+{\tfrac {1}{2}}bc\cdot \sin {C}.} {\displaystyle x_{+}={\frac {-b+{\sqrt {b^{2}-4ac}}}{2a}}} {\displaystyle \int _{0}^{\pi }\sin mx\sin nx\,dx={\begin{cases}0&{\text{if }}m\neq n\\\pi /2&{\text{if }}m=n\end{cases}}\ \ m,n{\text{ integers}}} {\displaystyle e=\lim _{n\to \infty }\left(1+{\frac {1}{n}}\right)^{n}} {\displaystyle a_{n}x_{n-1}+b_{n}x_{n}+c_{n}x_{1}=d_{n}.\,\!} {\displaystyle x^{11}+x^{2}+x+7=0\ } {\displaystyle {\displaystyle |PF_{1}|,\ |PF_{2}|}} {\displaystyle \sigma _{n}={\frac {1}{2}}+{\frac {1}{2n}}} {\displaystyle \csc(y)=x\ \Leftrightarrow \ y=\operatorname {arccsc}(x)+2k\pi {\text{ or }}y=\pi -\operatorname {arccsc}(x)+2k\pi } {\displaystyle x={\frac {\begin{vmatrix}{\color {red}j}&b&c\\{\color {red}k}&e&f\\{\color {red}l}&h&i\end{vmatrix}}{\begin{vmatrix}a&b&c\\d&e&f\\g&h&i\end{vmatrix}}};\quad y={\frac {\begin{vmatrix}a&{\color {red}j}&c\\d&{\color {red}k}&f\\g&{\color {red}l}&i\end{vmatrix}}{\begin{vmatrix}a&b&c\\d&e&f\\g&h&i\end{vmatrix}}},\quad z={\frac {\begin{vmatrix}a&b&{\color {red}j}\\d&e&{\color {red}k}\\g&h&{\color {red}l}\end{vmatrix}}{\begin{vmatrix}a&b&c\\d&e&f\\g&h&i\end{vmatrix}}}} {\displaystyle y(t,z)=A\sin(\omega t-kz+\varphi )\,} {\displaystyle \mathbf {v} (t)=v(t){\frac {\mathbf {v} (t)}{v(t)}}=v(t)\mathbf {u} _{\mathrm {t} }(t),} {\displaystyle K={\tfrac {1}{2}}|\mathbf {AC} \times \mathbf {BD} |,} {\displaystyle \sin(x)\,} {\displaystyle \|\mathbf {v} +\mathbf {w} \|^{2}=\|\mathbf {v} \|^{2}+\|\mathbf {w} \|^{2}+2\,{\mbox{Re}}\,\langle \mathbf {v} ,\mathbf {w} \rangle .} {\displaystyle {\vec {\nabla }}\wedge {\vec {\mathrm {A} }}} {\displaystyle f(x)=x^{2}} {\displaystyle {\mathcal {F}}\left\{f(t)\right\}=\int _{-\infty }^{\infty }e^{-\imath \omega t}f(t)\,\mathrm {d} t} {\displaystyle \arctan x=2\arctan {\frac {x}{1+{\sqrt {1+x^{2}}}}}} {\displaystyle \Delta f=\nabla ^{2}f} {\displaystyle f^{\star 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F氪KӢv;ɻC_$AX`X$t)C#ո(SWJ[kν r+PМoCtxr5 nfI⛡sĐ=:coi"XF,i nW((a l Ͱn=8Y7snZr|g".r1_A "b EARFA/*bH)!>!# Bm ]z.OW))Zo81@6>k1?;xw^`sdN,xjʞ'WrT|)x'i 3MwJ2]\!/c g\U06,L<m kf[-!܁PDWyh %樊}E,&hE5u]'ҶӰmSC]|;O/cĤVtÏ?l|+{fc9r1il,nS=ؗ4uݒ7/-_lOP~ sRYQv~\x.*8;T9*٣yuBv U1CR`[e@*o5A-/F9je,i^"Ҷ;F n|x,H;~M$O&)W(F u{ boR,y:4gD52%E*.9]&vPI(D.l0dTō|oVjkf ZZeq P-lzM{.UIf7FVਾ"̨ Vb P\*bskikHMq:ð=y)Y<<s$iy^ް'rF5H %08wG PT:4,'-}{1(> a:#)R?qB h@IӤ?QL%B@ {\displaystyle {\vec {a}}} {\displaystyle {\vec {L}}=\mathbf {\Theta } {\vec {\omega }}} {\displaystyle \sin \theta =} {\displaystyle {\Gamma (q+1) \over s^{q+1}}} {\displaystyle \int {-dx \over {\sqrt {a^{2}-x^{2}}}}=\cos ^{-1}{x \over a}+C} {\displaystyle {\sqrt {\vartheta _{00}(Q^{1/5})^{2}+5\,\vartheta _{00}(Q^{5})^{2}-2\,\vartheta _{00}(Q^{1/5})\,\vartheta _{00}(Q^{5})-4\,\vartheta _{00}(Q)^{2}}}\approx 0.8214307505002408156481132815452579557748692136637804379130436186844\ldots } {\displaystyle {\begin{array}{rcllll}2s&=&&(1-2+3-4+\cdots )&+&(1-2+3-4+\cdots )\\&=&1+&(-2+3-4+\cdots )&{}+1-2&+(3-4+5\cdots )\\&=&0+&(-2+3)+(3-4)+(-4+5)+\cdots \\2s&=&&1-1+1-1\cdots \end{array}}} {\displaystyle x-3\,} {\displaystyle \langle \,\ \rangle \!\,} {\displaystyle N={\frac {1}{\sigma (C+D)}}} {\displaystyle {\overrightarrow {\operatorname {rot} }}\ {\vec {\mathrm {A} }}} {\displaystyle {\begin{bmatrix}3&1\\2&3\end{bmatrix}}{\begin{bmatrix}x\\y\end{bmatrix}}={\begin{bmatrix}9\\13\end{bmatrix}}} {\displaystyle |z|\geq 0,\,} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n}{\frac {1}{n}}} {\displaystyle \ f(n)=n^{-a}(\log n)^{-b}(\log \log n)^{-c}.} {\displaystyle \int \sec {x}\,dx=\ln {\left|\sec {x}+\tan {x}\right|}+C} {\displaystyle {\begin{cases}x=x_{0}+a_{x}t,\\y=y_{0}+a_{y}t,\end{cases}}} {\displaystyle \Theta (t)e^{-\gamma t}~{\frac {\sin(\omega t)}{\omega }}} {\displaystyle \Delta S=\Delta (c_{V}\ln p+c_{p}\ln V)\,} {\displaystyle x[n]*y[n]\!} {\displaystyle {\mathcal {L}}\{f''(t)\}=s^{2}{\mathcal {L}}\{f(t)\}-sf(0)-f'(0)} {\displaystyle \log _{b}(0)\!\,} {\displaystyle \ =(1+x)e^{x}} {\displaystyle \operatorname {Cov} (aX+bY,cW+dV)=ac\,\operatorname {Cov} (X,W)+ad\,\operatorname {Cov} (X,V)+bc\,\operatorname {Cov} (Y,W)+bd\,\operatorname {Cov} (Y,V)\,} {\displaystyle \int _{0}^{\infty }{\frac {\sin ax}{\sinh bx}}\ dx={\frac {\pi }{2b}}\tanh {\frac {a\pi }{2b}}} {\displaystyle \lim {\frac {a_{n}}{b_{n}}}=c} {\displaystyle \tan(2\theta )={\frac {2\tan \theta }{1-\tan ^{2}\theta }}={\frac {2}{\cot \theta -\tan \theta }}\,} {\displaystyle \cosh x:={\frac {e^{x}+e^{-x}}{2}}} {\displaystyle |z\cdot w|=|z|\cdot |w|\,} %@OMd@N2Kq<C9QtbC-.7s#:5dc%28P Znm^ *1qS]pk~L G5QahwjӰm*A=c {,9C^pn  8< (G &| ώ \ L  / p4 H +r S b ]   K  6 S Qr z Q   I T + = c - E f_ q f ) 'H\r69+(H`kn~O+uL2(;4[Jph{{ǥP7`z4m%y H07(^m&rZ:SU \_{f:qٗ / T!GbU>>(  KnՆQ9*"5hiY *=FYI;MH.IYvD_)>oDwȿ /;!V3}7@GW#pl5ԝYF#5JhmWJ(NF/B2[!~b>UyuW)Qzrz"4BtQU {\displaystyle {\begin{aligned}x\pm y=a\mp b&\Rightarrow \ x+y=a-b\\&{\mbox{and}}\ x-y=a+b\end{aligned}}} {\displaystyle x=\int ^{y}{\frac {d\lambda }{F(\lambda )}}+C\,\!} {\displaystyle -{\frac {1}{\frac {dy}{dx}}}} {\displaystyle a(x-h)^{2}+k\,} {\displaystyle x=r\cos \theta ,\quad y=r\sin \theta .} {\displaystyle \Delta x=0\ .} {\displaystyle e^{i(\alpha +\beta )}=\cos(\alpha +\beta )+i\sin(\alpha +\beta )} {\displaystyle \sin {\bar {a}}\sin {\bar {b}}=\sin {\bar {c}}} {\displaystyle {\frac {1}{2}}-{\frac {1}{2}}\cos(x)} {\displaystyle \cos \theta ={\frac {\mathrm {adjacent} }{\mathrm {hypotenuse} }}={\frac {b}{h}}} {\displaystyle {e}^{-{\frac {1}{e}}}\color {white}..........\color {black}} {\displaystyle \int \operatorname {arccoth} \,x\,dx=x\operatorname {arccoth} x+{\frac {1}{2}}\log {(x^{2}-1)}+C} {\displaystyle \Delta A_{x}\mathbf {\hat {x}} +\Delta A_{y}\mathbf {\hat {y}} +\Delta A_{z}\mathbf {\hat {z}} } {\displaystyle \mathrm {median} (x)={\frac {x_{(n/2)}+x_{((n/2)+1)}}{2}}} {\displaystyle \int {\frac {\mathrm {d} x}{\cos ax}}={\frac {1}{a}}\ln \left|\tan \left({\frac {ax}{2}}+{\frac {\pi }{4}}\right)\right|+C} {\displaystyle \mathbf {F} _{i}} {\displaystyle \int _{-\pi }^{\omega }X(e^{i\vartheta })d\vartheta \!} {\displaystyle {\begin{aligned}&{\frac {d{\boldsymbol {p}}}{dt}}=-{\frac {\partial {\mathcal {H}}}{\partial {\boldsymbol {q}}}}\\&{\frac {d{\boldsymbol {q}}}{dt}}=+{\frac {\partial {\mathcal {H}}}{\partial {\boldsymbol {p}}}}\end{aligned}}} {\displaystyle {\frac {dx}{dt}}={\frac {-t}{x}}} {\displaystyle x_{1}[n]*x_{2}[n]\ } {\displaystyle \gamma (t)=e^{it}\quad t\in \left[0,2\pi \right]} {\displaystyle \lambda ^{\prime }={\frac {\lambda _{0}}{\sqrt {\mu _{\rm {r}}\varepsilon _{\rm {r}}}}}={\frac {c}{f}}{\frac {1}{\sqrt {\mu _{\rm {r}}\varepsilon _{\rm {r}}}}}} {\displaystyle \arccos(-x)=\pi -\arccos x\!} {\displaystyle q_{i}=(1-t)\,y_{i-1}+t\,y_{i}+t(1-t){\big (}(1-t)\,a_{i}+t\,b_{i}{\big )},} {\displaystyle \ g'(x)=(\sin {x^{2}})'=} {\displaystyle x_{n+1}=x_{n}-{\frac {f(x_{n})}{f'(x_{n})}}\,} {\displaystyle {\displaystyle V={\frac {1}{3}}\pi r^{2}h.}} {\displaystyle {\boldsymbol {\sigma }}=-p\mathbb {I} +\mathbb {T} } {\displaystyle L\geq 0} {\displaystyle \scriptstyle x_{i}-{\overline {x}}} {\displaystyle e^{ix}={\frac {1+it}{1-it}}.} {\displaystyle \sin x=\cos \left({\tfrac {\pi }{2}}-x\right)} {\displaystyle 2^{k}} {\displaystyle \mathbf {Q} } {\displaystyle {\csc \theta \over {\sqrt {\csc ^{2}\theta -1}}}} {\displaystyle g'(x)=ie^{ix}\ } {\displaystyle f(x)={\frac {a_{0}}{2}}+\sum _{n=1}^{\infty }[a_{n}\cos(nx)+b_{n}\sin(nx)]} {\displaystyle x={\frac {2\mu {\sqrt {20\nu +15}}}{5{\sqrt[{4}]{\nu ^{2}+1}}}}\cosh {\biggl \{}{\frac {1}{5}}{\text{arcosh}}{\biggl [}{\frac {125{\sqrt[{4}]{\nu ^{2}+1}}(2{\sqrt {\nu ^{2}+1}}+2\nu -1)}{(20\nu +15)^{3/2}}}{\biggr ]}{\biggr \}}-} {\displaystyle \operatorname {dom} f^{\star }+\operatorname {dom} g^{\star }} {\displaystyle (x_{1},y_{1})} {\displaystyle {\frac {e^{-\gamma t}}{4\pi }}\left[(1+e^{-\gamma t}+3\gamma t){\frac {\delta (ct-\rho )}{\rho }}+\Theta (ct-\rho )\left({\frac {\gamma \sinh \left({\frac {\gamma u}{c}}\right)}{cu}}+{\frac {3\gamma t\cosh \left({\frac {\gamma u}{c}}\right)}{u^{2}}}-{\frac {3ct\sinh \left({\frac {\gamma u}{c}}\right)}{u^{3}}}\right)\right]} {\displaystyle {\frac {a}{\sqrt {2}}}} {\displaystyle ({\sqrt {a}})^{2}=a} {\displaystyle {\sqrt {2}}} {\displaystyle r={\frac {2S}{a+b+c}}={\frac {S}{p}}} {\displaystyle H_{T}} {\displaystyle W=\int {\vec {F}}\cdot \mathrm {d} {\vec {s}}} {\displaystyle (g\circ f)(x)=g(f(x))=g((x^{2}))=\sin(x^{2})\,} {\displaystyle \left\{{\begin{array}{*{7}{c}}x&-&y&+&2z&=&5\\3x&+&2y&+&z&=&10\\2x&-&3y&-&2z&=&-10\\\end{array}}\right.} {\displaystyle e^{-ix}=\cos(-x)+i\sin(-x)=\cos x-i\sin x\;} {\displaystyle \sum _{n=0}^{\infty }{\frac {U_{2n}x^{2n}}{(2n)!}}} {\displaystyle \tan(2\alpha )={\frac {2\tan \alpha \ }{1-\tan ^{2}\alpha \ }}} {\displaystyle \Rightarrow } {\displaystyle ={\frac {(ax+b)^{n+1}}{a(n+1)}}\qquad {\mbox{(for }}n\neq -1{\mbox{)}}\,\!} {\displaystyle \mathbb {Q} \!\,} {\displaystyle {\sqrt {9.2345}}\approx 3.0391-{\frac {0.0391^{2}}{2\times 3.0391}}\approx 3.0388} {\displaystyle a\times b\times c} {\displaystyle t^{n}\cdot u(t)} {\displaystyle {\frac {du}{dx}}=cu+x^{2}.} {\displaystyle \cos \alpha +\cos \beta =2\cos {\frac {\alpha +\beta }{2}}\cos {\frac {\alpha -\beta }{2}}} {\displaystyle \exp(x-1)} {\displaystyle {\begin{array}{lcl}Z\{x[n-k]\}=&\\\sum _{n=0}^{\infty }x[n-k]z^{-n}\&\\{\text{ , let }}j=n-k&\\=\sum _{j=-k}^{\infty }x[j]z^{-(j+k)}&\\=\sum _{j=-k}^{\infty }x[j]z^{-j}z^{-k}&\\=z^{-k}\sum _{j=-k}^{\infty }x[j]z^{-j}&\\=z^{-k}\sum _{j=0}^{\infty }x[j]z^{-j}&\\{\text{ , since }}x[\beta ]=0{\text{ if }}\beta <0&\\=z^{-k}X(z)&\\\end{array}}} {\displaystyle \int {\frac {\mathrm {d} x}{\tan ax+1}}={\frac {x}{2}}+{\frac {1}{2a}}\ln |\sin ax+\cos ax|+C\,\!} {\displaystyle \oint _{C}-y\,dx+x\,dy=\oint _{C}(-y,x)\cdot (dx,dy)} {\displaystyle {\dot {x}}(t)=-u(t)} {\displaystyle {\tfrac {1}{2}}{\textrm {versin}}\theta \,} {\displaystyle \int _{0}^{\infty }x^{z-1}\,e^{-x}\,dx=\Gamma (z)} {\displaystyle \ln x=\int _{1}^{x}{\frac {1}{t}}dt} {\displaystyle \exists \!\,} {\displaystyle \ll \!\,} {\displaystyle \leftrightarrow \!\,} {\displaystyle y(x_{*})=y_{k-1}+{\frac {x_{*}-x_{k-1}}{x_{k}-x_{k-1}}}(y_{k}-y_{k-1}).} {\displaystyle \int _{0}^{1}x^{m}(\ln x)^{n}\,dx={\frac {(-1)^{n}n!}{(m+1)^{n+1}}}\quad m>-1,n=0,1,2,\ldots } {\displaystyle P_{n}(x)\,} {\displaystyle y_{n+1}=y_{n}+hf(t_{n+1},y_{n+1})} {\displaystyle V(r,h)={\frac {r^{2}h\pi }{3}}} {\displaystyle {\frac {1}{2}}{\sqrt {(\mathbf {AB} \cdot \mathbf {AB} )(\mathbf {AC} \cdot \mathbf {AC} )-(\mathbf {AB} \cdot \mathbf {AC} )^{2}}}={\frac {1}{2}}{\sqrt {|\mathbf {AB} |^{2}|\mathbf {AC} |^{2}-(\mathbf {AB} \cdot \mathbf {AC} )^{2}}}.\,} {\displaystyle S_{2m}=\sum _{n=1}^{2m}(-1)^{n-1}a_{n}} {\displaystyle f^{'}({x_{1}})=({f_{2}}-{f_{0}})/2{h}-h^{2}{f^{'''}(\xi )}/6} {\displaystyle 2^{3}+16^{3}=9^{3}+15^{3}=4104} {\displaystyle |z|^{2}=z\cdot {\bar {z}}} {\displaystyle \int \cos ^{n}(x)dx={\frac {n-1}{n}}\int \cos ^{n-2}(x)dx+{\frac {1}{n}}\sin(x)\cos ^{n-1}(x),\quad n\geq 2} {\displaystyle x_{*}} {\displaystyle \sum _{n=s}^{t}f(n)-\sum _{n=s}^{t}g(n)=\sum _{n=s}^{t}\left[f(n)-g(n)\right]} {\displaystyle \lim _{n\to \infty }s_{n}=s} {\displaystyle x[n-k]\ } {\displaystyle \sec \theta \ } {\displaystyle q''(x_{1})=2{\frac {b-2a}{{(x_{2}-x_{1})}^{2}}},} {\displaystyle -a_{m}\leq S_{m}-S_{n}} {\displaystyle \int {\frac {\mathrm {d} x}{\sqrt {a^{2}-x^{2}}}}} {\displaystyle a+b+c\,} {\displaystyle {\begin{aligned}f_{m}^{(k)}(n)&={\frac {m(m-1)\cdots (m-k+1)}{n(n+1)\cdots (n+k-1)}}f_{m}(n)\\&=m(m-1)\cdots (m-k+1){\frac {f_{m}(n)}{f_{k}(n)}},\end{aligned}}} {\displaystyle \,{\frac {1}{\sqrt {1-\sin ^{2}(x)}}}} {\displaystyle -i\hbar {\vec {\nabla }}} {\displaystyle {\frac {d(n)}{n^{\varepsilon }}}>{\frac {d(m)}{m^{\varepsilon }}}} {\displaystyle \displaystyle 9R^{2}=a^{2}+b^{2}+c^{2}.} {\displaystyle \partial \!\,} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{\sin ax(1-\cos ax)}}=-{\frac {1}{4a}}\cot ^{2}{\frac {ax}{2}}-{\frac {1}{2a}}\ln \left|\tan {\frac {ax}{2}}\right|+C} {\displaystyle {r=1,N=1}} {\displaystyle {\begin{aligned}x(t)&=2\left[\sum _{n=-\infty }^{\infty }\Pi \left({\frac {2(t-nT)}{T}}-{\frac {1}{2}}\right)\right]-1\\&=2\sum _{n=-\infty }^{\infty }\left[u\left({\frac {t}{T}}-n\right)-u\left({\frac {t}{T}}-n-{\frac {1}{2}}\right)\right]-1.\end{aligned}}} {\displaystyle y=3(x^{2}+x)} {\displaystyle (f\circ g)'=(f'\circ g)g'} {\displaystyle R(s)={\frac {P(s)}{(x-a)^{n}}}={\frac {A1}{(x-a)}}+{\frac {A2}{(x-a)^{2}}}+...+{\frac {An}{(x-a)^{n}}}} {\displaystyle {\begin{matrix}{\frac {1}{8}}\end{matrix}}(35x^{4}-30x^{2}+3)\,} {\displaystyle \int \operatorname {arctanh} x\,dx=x\operatorname {arctanh} x+{\frac {1}{2}}\log {(1-x^{2})}+C} {\displaystyle X(z)={\mathcal {Z}}\{x[n]\}} {\displaystyle \notin } RIFF2WEBPVP8 &*>\N3%Znm58#L ⠉׳ȷkʟ^ݵKx8t1+ކYu5UzQMb9`b#I$0 |+#ׄ8sL/$/ 9L~zzǣG Bwr I…NqdcYdE֦i9mfAKа&*1>nk@W+G ҕ?'( 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{r}}}+{1 \over r}{\partial f \over \partial \theta }{\boldsymbol {\hat {\theta }}}+{1 \over r\sin \theta }{\partial f \over \partial \phi }{\boldsymbol {\hat {\phi }}}} {\displaystyle {s \over s^{2}-\alpha ^{2}}} {\displaystyle \left(A\cup B\right)\cup C=A\cup \left(B\cup C\right)} {\displaystyle J_{1}(x)} {\displaystyle S=\left\{(x,y)\,:\ a\leq x\leq b,0<y<f(x)\right\}} {\displaystyle \log _{b}{\sqrt[{p}]{x}}={\frac {\log _{b}x}{p}}} {\displaystyle \left[{\begin{array}{ccc|c}2&1&-1&8\\0&1/2&1/2&1\\0&2&1&5\end{array}}\right]} {\displaystyle q(x_{1})=y_{1},} {\displaystyle \cot \theta ={\frac {\mathrm {adjacent} }{\mathrm {opposite} }}={\frac {\left({\frac {\mathrm {adjacent} }{\mathrm {adjacent} }}\right)}{\left({\frac {\mathrm {opposite} }{\mathrm {adjacent} }}\right)}}={\frac {1}{\tan \theta }}={\frac {\cos \theta }{\sin \theta }}} {\displaystyle x^{3}-7x+6} {\displaystyle 2,\;4,\;4,\;4,\;5,\;5,\;7,\;9.} {\displaystyle \rightarrow \!\,} {\displaystyle r\theta ={\frac {r\sin \theta }{\cos \theta }}-(1/3)\,r\,{\frac {\left(\sin \theta \right)^{3}}{\left(\cos \theta \right)^{3}}}+(1/5)\,r\,{\frac {\left(\sin \theta \right)^{5}}{\left(\cos \theta \right)^{5}}}-(1/7)\,r\,{\frac {\left(\sin \theta \right)^{7}}{\left(\cos \theta \right)^{7}}}+...} {\displaystyle \sum _{i=1}^{n}{\frac {1}{i}}=\Theta (\log n)} {\displaystyle h'(g(x))=\cos(x^{2})} {\displaystyle a_{n}\leq a_{m}} {\displaystyle \alpha ={\frac {\pi }{2}}-{\frac {\gamma }{2}}+\arctan \left({\frac {a-b}{a+b}}\cot {\frac {\gamma }{2}}\right)} {\displaystyle \cos \theta } {\displaystyle 0<W\leq 1} {\displaystyle V(aX+b)=a^{2}V(X)\,\!} {\displaystyle \int _{0}^{\infty }{\frac {f(ax)-f(bx)}{x}}\ dx=[{f(0)-f(\infty )}]\ln {\frac {b}{a}}} {\displaystyle {\frac {1}{2}}r^{2}\theta \,\!} {\displaystyle e^{i(\alpha +\beta )}=e^{i\alpha }e^{i\beta }=(\cos \alpha +i\sin \alpha )(\cos \beta +i\sin \beta )} {\displaystyle 1\leq i} {\displaystyle |z|={\sqrt {x^{2}+y^{2}}}} {\displaystyle \sum _{n=1}^{\infty }\,{\frac {1}{n}}\;\;=\;\;1\,+\,{\frac {1}{2}}\,+\,{\frac {1}{3}}\,+\,{\frac {1}{4}}\,+\,{\frac {1}{5}}\,+\,\cdots .\!} {\displaystyle z^{{}^{\frac {1}{n}}}=\left[r\left(\cos x+i\sin x\right)\right]^{{}^{\frac {1}{n}}}=r^{{}^{\frac {1}{n}}}\left[\cos \left({\frac {x+2k\pi }{n}}\right)+i\sin \left({\frac {x+2k\pi }{n}}\right)\right]} {\displaystyle \oint _{\gamma }{\frac {1}{z}}\,dz=\int _{0}^{2\pi }{ie^{it} \over e^{it}}\,dt=\int _{0}^{2\pi }i\,dt=2\pi i} {\displaystyle -\nabla p+\mu \left(\nabla ^{2}\mathbf {u} +{1 \over 3}\nabla (\nabla \cdot \mathbf {u} )\right)+\rho \mathbf {u} =\rho \left({\partial \mathbf {u} \over \partial t}+\mathbf {u} \cdot \nabla \mathbf {u} \right)} {\displaystyle {\begin{alignedat}{7}2x&&\;+&&y\;&&&&\;\;&&=\;&&7&\\&&&&y\;&&&&\;\;&&=\;&&3&\\&&&&&&&&\;z\;&&\;=\;&&-1&\end{alignedat}}} {\displaystyle J_{n}(\omega t)\cdot u(t)} {\displaystyle 1} {\displaystyle B_{n}} {\displaystyle \sigma (r)={\sqrt {{\frac {1}{N-1}}\sum _{i=1}^{N}(x_{i}-r)^{2}}}.} {\displaystyle f(x)=1+2x+4x^{2}+8x^{3}+\cdots +2^{n}{}x^{n}+\cdots ={\frac {1}{1-2x}}} {\displaystyle \mathbf {Z} [i]=\{a+bi\mid a,b\in \mathbf {Z} \},\qquad {\text{ where }}i^{2}=-1.} {\displaystyle \scriptstyle \mathbb {C} } {\displaystyle {\begin{aligned}c&{}={\sqrt {a}},\\d&{}={\frac {b}{2{\sqrt {a}}}},\\e&{}=-d^{2}\\&{}=-\left({\frac {b}{2{\sqrt {a}}}}\right)^{2}\\&{}=-{\frac {b^{2}}{4a}}.\end{aligned}}} {\displaystyle f^{n}} {\displaystyle z=x+iy=|z|(\cos \phi +i\sin \phi )=|z|e^{i\phi }\,} {\displaystyle m=2ij+i+j} {\displaystyle \,{\frac {\sqrt {1-\sin ^{2}(x)}}{\sin(x)}}} {\displaystyle K={\tfrac {1}{4}}{\sqrt {4p^{2}q^{2}-\left(a^{2}+c^{2}-b^{2}-d^{2}\right)^{2}}}.} {\displaystyle \operatorname {atan2} (y,x)={\begin{cases}\arctan({\frac {y}{x}})&{\mbox{if }}x>0\\\arctan({\frac {y}{x}})+\pi &{\mbox{if }}x<0{\mbox{ and }}y\geq 0\\\arctan({\frac {y}{x}})-\pi &{\mbox{if }}x<0{\mbox{ and }}y<0\\{\frac {\pi }{2}}&{\mbox{if }}x=0{\mbox{ and }}y>0\\-{\frac {\pi }{2}}&{\mbox{if }}x=0{\mbox{ and }}y<0\\{\text{undefined}}&{\mbox{if }}x=0{\mbox{ and }}y=0\end{cases}}} PNG  IHDR L޴49PLTEGpL1AmߕR#6?ق0$ytRNSq?IDATx0Q9|@et}"#rTz5Lj{m̂28S2IENDB` {\displaystyle \lim _{x\to \infty }{\frac {x^{3}+4x^{2}+7x+9}{x^{3}+3x^{2}}}=\lim _{x\to \infty }{\frac {3x^{2}+8x+7}{3x^{2}+6x}}=\lim _{x\to \infty }{\frac {6x+8}{6x+6}}={\frac {6}{6}}=1} {\displaystyle s\;=\;1\,+\,{\frac {2}{3}}\,+\,{\frac {4}{9}}\,+\,{\frac {8}{27}}\,+\,\cdots .} {\displaystyle c>0} {\displaystyle {\mathfrak {c}}} {\displaystyle x_{11}\ } {\displaystyle t\cdot u(t)\ } {\displaystyle e=AE,f=BE,g=CE,andh=DE.} {\displaystyle \sum _{k=0}^{\infty }ar^{k}=\lim _{n\to \infty }{\sum _{k=0}^{n}ar^{k}}=\lim _{n\to \infty }{\frac {a(1-r^{n+1})}{1-r}}=\lim _{n\to \infty }{\frac {a}{1-r}}-\lim _{n\to \infty }{\frac {ar^{n+1}}{1-r}}} {\displaystyle \iint \limits _{S}f(x,y,z)\;dS} {\displaystyle m=2} {\displaystyle (A)\lor (C\land B)\lor (F)} {\displaystyle \sin(at)\,} {\displaystyle \cdots } {\displaystyle p={\sqrt {\frac {(ac+bd)(ad+bc)-2abcd(\cos {B}+\cos {D})}{ab+cd}}}} {\displaystyle (x+y)^{4}=x^{4}+4x^{3}y+6x^{2}y^{2}+4xy^{3}+y^{4}\,} {\displaystyle \left({\begin{array}{ccc|c}1&-1&2&5\\0&(1)&-1&-1\\0&-1&-6&-20\end{array}}\right)} {\displaystyle a\,} {\displaystyle F_{ab}=-F_{ba}} {\displaystyle P_{n}(x)} {\displaystyle {\tfrac {30}{5-2n}}} {\displaystyle \sum _{n=0}^{\infty }{\frac {(-1)^{n}}{n!}}={\frac {1}{0!}}-{\frac {1}{1!}}+{\frac {1}{2!}}-{\frac {1}{3!}}+{\frac {1}{4!}}-{\frac {1}{5!}}+...} {\displaystyle f(t)*\delta (t-t_{0})=f(t-t_{0})\,} {\displaystyle a\in [b]} {\displaystyle {\frac {-e^{-ikr}}{4\pi r}}=i{\sqrt {\frac {k}{32\pi r}}}} {\displaystyle A=bh.} {\displaystyle {\sqrt {S}}\approx N+{\frac {d}{2N}}-{\frac {d^{2}}{8N^{3}+4Nd}}={\frac {8N^{4}+8N^{2}d+d^{2}}{8N^{3}+4Nd}}={\frac {N^{4}+6N^{2}S+S^{2}}{4N^{3}+4NS}}} {\displaystyle \operatorname {Log} {\left({z_{1}}^{z_{2}}\right)}=z_{2}\operatorname {Log} (z_{1}){\pmod {2\pi i}}} {\displaystyle |a_{n+1}+a_{n+2}+\ldots +a_{n+p}|<\varepsilon } {\displaystyle \log _{b}(x^{c}y^{d})=\log _{b}(x^{c})+\log _{b}(y^{d})\!\,} {\displaystyle \lim _{n\to \infty }\!\left(1{+}{\frac {1}{n}}\right)^{n}\!\!{=}\!\sum _{n=0}^{\infty }{\frac {1}{n!}}={\frac {1}{0!}}+{\frac {1}{1}}+{\frac {1}{2!}}+{\frac {1}{3!}}+...} {\displaystyle c_{3}} {\displaystyle \sin \left(\sum _{i=1}^{\infty }\theta _{i}\right)=\sum _{\mathrm {odd} \ k\geq 1}(-1)^{(k-1)/2}\sum _{|A|=k}\left(\prod _{i\in A}\sin \theta _{i}\prod _{i\not \in A}\cos \theta _{i}\right)} {\displaystyle \omega =2\pi f} {\displaystyle \triangle ADB} {\displaystyle p_{\nu }=m\,\,\eta _{\nu \mu }U^{\mu }={\begin{pmatrix}-E/c\\p_{x}\\p_{y}\\p_{z}\end{pmatrix}}.} {\displaystyle \operatorname {sgn}(x)={\begin{cases}1&{\text{ if }}x>0\\0&{\text{ if }}x=0\\-1&{\text{ if }}x<0\end{cases}}} {\displaystyle x=(1)^{1/3}=1\quad {\text{and}}\quad x=(8)^{1/3}=2.} {\displaystyle 10^{3}+27^{3}=19^{3}+24^{3}=20683} {\displaystyle 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Nji]m D Lɠ=i}Uz3͸eq:}Om[rK1"yusWV)&T{[~Zg*͝6A^m,NI=D?qV*b wc$4?hGhJcf}=4cTp+)Vvc2&)Ϫ.ɬTLPlm9\۹&9w2:`HX0&Wz o1`uفjY9(5ktxvH|xʁDGtm tLNH*AGV3di~%Z?3^wB$옐44jݳbva7'.ZZb~:5&cLO-UVF>J?dR|cÄj'oWf$(x}|8y0?#1'=Qz/+!LN=»"BccSd7v4;KueA{\WY'>-NpXʜ4ƫXԃ9^xmf۔b"CwjaSݲ}E'Du XuDŽc! |U6I )Aw՛/^oA:| XVL pHs42-%ž?-Z$f\k {\displaystyle \log _{b}\!\left(\!{\sqrt[{y}]{x}}\right)={\begin{matrix}{\frac {\log _{b}(x)}{y}}\end{matrix}}} {\displaystyle y-1=-2(x+1)} {\displaystyle \int \log _{a}x\,dx={\frac {x\ln x-x}{\ln a}}} {\displaystyle {\dfrac {\color {Sepia}\sum _{y=1}^{N}y}{N}}} {\displaystyle -{\frac {\hbar ^{2}}{2m}}{\nabla ^{2}}+U=E\qquad (6)} {\displaystyle \tan \theta ={\frac {\sin \theta }{\cos \theta }}} {\displaystyle f(x)=x^{2}+3x+4+{\frac {1}{(x-1)}}+{\frac {1}{(x-1)^{3}}}+{\frac {x+1}{x^{2}+1}}+{\frac {1}{(x^{2}+1)^{2}}}.} {\displaystyle \Box \!\,} {\displaystyle )\}} {\displaystyle \arctan x=x-{\frac {x^{3}}{3}}+{\frac {x^{5}}{5}}-{\frac {x^{7}}{7}}+\cdots } {\displaystyle 1-2^{2k}+3^{2k}-\cdots =0} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{\cos ax+\sin ax}}={\frac {x}{2}}-{\frac {1}{2a}}\ln \left|\sin ax+\cos ax\right|+C} {\displaystyle \left|S_{k}-L\right|\leq a_{k+1}\!} {\displaystyle \sin ^{2}\theta +\cos ^{2}\theta =1\,} {\displaystyle \sec x=\sum _{n=0}^{\infty }{\frac {(-1)^{n}E_{2n}}{(2n)!}}x^{2n}\quad {\text{ for }}|x|<{\frac {\pi }{2}}\!} {\displaystyle A_{B}} {\displaystyle j=i,\;i+1,\;\ldots ,\;\left\lfloor {\frac {N-i}{2i+1}}\right\rfloor .} {\displaystyle {\frac {\vartheta _{01}[\exp(-3{\sqrt {3}}\,\pi )]}{\vartheta _{01}[\exp(-{\sqrt {3}}\,\pi )]}}=108^{-1/4}(2{\sqrt[{3}]{2}}+{\sqrt {3}}-1)} {\displaystyle \exp(-\pi )=q({\tfrac {1}{2}}{\sqrt {2}})} {\displaystyle \int \sec ^{n}{ax}\,\mathrm {d} x={\frac {\sec ^{n-2}{ax}\tan {ax}}{a(n-1)}}\,+\,{\frac {n-2}{n-1}}\int \sec ^{n-2}{ax}\,\mathrm {d} x\qquad {\mbox{ (for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \mathbf {P} } {\displaystyle \cos \alpha =1/{\sqrt {1+\tan ^{2}\alpha }}} {\displaystyle f'(x)\,} {\displaystyle k_{1}=hf(t_{n},y_{n}),\,} {\displaystyle f^{'}({x_{o}})=(-3{f_{0}}+4{f_{1}}-{f_{2}})/2{h}+h^{2}{f^{'''}(\xi )}/3} {\displaystyle F(a,\theta )=\int _{0}^{{\text{sin }}\theta }{\frac {dx}{\sqrt {(1-x^{2})(1-a^{2}x^{2})}}}} {\displaystyle {\sqrt {2\pi }}\delta (\omega -a)\,} {\displaystyle \int _{\Omega }(\rho {\frac {du_{i}}{dt}}-\nabla _{j}\sigma _{i}^{j}-f_{i})\,dV=0} {\displaystyle \lim _{p\to 0}{\frac {\ln {\left(\sum _{i=1}^{n}w_{i}x_{i}^{p}\right)}}{p}}=\lim _{p\to 0}{\frac {\frac {\sum _{i=1}^{n}w_{i}x_{i}^{p}\ln {x_{i}}}{\sum _{i=1}^{n}w_{i}x_{i}^{p}}}{1}}=\lim _{p\to 0}{\frac {\sum _{i=1}^{n}w_{i}x_{i}^{p}\ln {x_{i}}}{\sum _{i=1}^{n}w_{i}x_{i}^{p}}}=\sum _{i=1}^{n}w_{i}\ln {x_{i}}=\ln {\left(\prod _{i=1}^{n}x_{i}^{w_{i}}\right)}} {\displaystyle 1,-1,1,-1,\ldots .\,} {\displaystyle \mathbb {Q} } {\displaystyle A=a^{2}\,{\frac {3}{2}}{\sqrt {3}}} {\displaystyle 1+\tan ^{2}\theta =\sec ^{2}\theta .} {\displaystyle {\frac {z^{-1}(1+z^{-1})}{(1-z^{-1})^{3}}}} {\displaystyle x} {\displaystyle V(b)=0\,\!} {\displaystyle \pi r^{2},\,\!} {\displaystyle A,} {\displaystyle ma_{i}=F_{i}\,} {\displaystyle {\frac {\delta (t-{\frac {r}{c}})}{4\pi r}}} {\displaystyle X(e^{i\omega })=X_{E}(e^{i\omega })+X_{O}(e^{i\omega })\!} {\displaystyle {\begin{aligned}\Gamma (x)\Gamma (y)&=\int _{u=0}^{\infty }\int _{v=0}^{\infty }e^{-(u+v)}u^{x-1}v^{y-1}\mathrm {d} u\mathrm {d} v\\&=\int _{z=0}^{\infty }\int _{t=0}^{1}e^{-z}z^{x+y-1}t^{x-1}(1-t)^{y-1}\mathrm {d} t\mathrm {d} z\\&=\Gamma (x+y)B(x,y)\end{aligned}}} {\displaystyle \sum _{n=0}^{\infty }(-1)^{n}} {\displaystyle \displaystyle s^{2}=3r^{2}+12Rr.} {\displaystyle A_{\rm {RMS}}={\frac {A_{\max }}{\sqrt {2}}}\,\!} {\displaystyle \Psi } {\displaystyle {\mbox{If }}w+x+y+z=\pi ={\mbox{half circle,}}\,} {\displaystyle \scriptstyle 2{\sqrt {2}}} {\displaystyle a+\operatorname {dom} f^{\star }} {\displaystyle -n^{2}u[-n-1]\,} {\displaystyle |{\vec {a}}|\,|{\vec {b}}|\,\sin \theta } {\displaystyle (|\omega |>\pi \,)} {\displaystyle z^{7}+a(b+x^{3})+42/y-\pi .\,} {\displaystyle {dy \over y}={dx \over (1+x)}} {\displaystyle |z+w|\leq |z|+|w|\,} {\displaystyle BE\&CD} {\displaystyle \csc \left(\pi /2-\theta \right)=\csc \theta } {\displaystyle D_{x}\tan x=\sec ^{2}x} {\displaystyle \int {\frac {\sin ^{2}ax\;\mathrm {d} x}{\cos ^{n}ax}}={\frac {\sin ax}{a(n-1)\cos ^{n-1}ax}}-{\frac {1}{n-1}}\int {\frac {\mathrm {d} x}{\cos ^{n-2}ax}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \,x=1766319049,y=226153980.} {\displaystyle \theta =\arccos \left({\frac {\text{base}}{\text{hypotenuse}}}\right)} {\displaystyle b>0} {\displaystyle A_{0}=0\,} {\displaystyle {\hat {x}}_{k}=\sum _{n=0}^{N-1}x_{n}e^{-\mathrm {i} 2\pi {\frac {kn}{N}}}} {\textstyle [X]=[L^{a}M^{b}T^{c}I^{d}J^{e}N^{f}\Theta ^{g}]} {\displaystyle d(x_{m},x_{n})<\varepsilon .} {\displaystyle P(x)=x^{5}-x^{3}+69x^{2}-20x+16=} {\displaystyle c=3{,}70\;{\rm {cm}}} {\displaystyle |-a|=|a|\,} {\displaystyle \textstyle \int _{a}^{b}f(\mathbf {r} (t))|\mathbf {r} '(t)|\,dt} {\displaystyle \cos(an)\!} {\displaystyle D_{x}\,\operatorname {arccoth} \,x={1 \over 1-x^{2}}} {\displaystyle R={\frac {a}{\sqrt {3}}}} {\displaystyle \Delta (z)} {\displaystyle l} {\displaystyle s={\frac {a+b+c}{2}}} {\displaystyle j\omega \cdot \operatorname {rect} \left({\omega \over \pi W}\right)e^{ja\omega }} {\displaystyle (x+y)^{2}\,=\,x^{2}+2xy+y^{2}} {\displaystyle b^{2}=d^{2}+e^{2}} {\displaystyle {\begin{matrix}\mathbf {\hat {r}} &=&{\frac {x\mathbf {\hat {x}} +y\mathbf {\hat {y}} +z\mathbf {\hat {z}} }{r}}\\{\boldsymbol {\hat {\theta }}}&=&{\frac {xz\mathbf {\hat {x}} +yz\mathbf {\hat {y}} -s^{2}\mathbf {\hat {z}} }{rs}}\\{\boldsymbol {\hat {\phi }}}&=&{\frac {-y\mathbf {\hat {x}} +x\mathbf {\hat {y}} }{s}}\end{matrix}}} {\displaystyle \iiint \limits _{V}\left(\nabla \cdot \mathbf {F} \right)dV=\iint \limits _{\partial V}\mathbf {F} \cdot d\mathbf {S} ,} {\displaystyle u^{2}-9u+8=0,} {\displaystyle i^{4}=1} {\displaystyle \scriptstyle \mathbb {S} } {\displaystyle d\mathbf {l} ={\sqrt {\sigma ^{2}+\tau ^{2}}}d\sigma {\boldsymbol {\hat {\sigma }}}+{\sqrt {\sigma ^{2}+\tau ^{2}}}d\tau {\boldsymbol {\hat {\tau }}}+dz{\boldsymbol {\hat {z}}}} {\displaystyle {\frac {1}{j2\pi }}\oint _{C}X_{1}(v)X_{2}({\frac {z}{v}})v^{-1}\mathrm {d} v\ } )9Tkw/cr~!<itIe_csc:Ar68=CZ!gfEhaq'y˹1 ,1>P̟2KD^T8T9|^:PuΔ@a  + 9 F W\ l ` M N r  D  0 L U Z e  k 8 |- = O Lb f x ~ >  \ p I  0 BF o A p 9* 4 >g l  u r2Va|r$L&F@Y\z&;Uh&Ч{Wy:N6]~mV{Qz(>>H{ųX ,$c9Oque,L/"'>L#&9;c1o] .K6aU3jM/]/lĉ X^g$e8c[pY{V*C6BGsY )9;>[ف ! sA"i hs,qN(lr3t{N <4>'KJZz-*.Rsy"L&N>TZa9 {\displaystyle {\frac {\pi }{4}}=5\arctan {\frac {1}{7}}+2\arctan {\frac {3}{79}}.} {\displaystyle \nabla \cdot {\boldsymbol {\sigma }}=-\nabla p+\nabla \cdot \mathbb {T} .} {\displaystyle \int _{0}^{a}{\sqrt {a^{2}-x^{2}}}\,dx={\frac {\pi a^{2}}{4}}} {\displaystyle \int {\frac {x}{x^{2}+a^{2}}}\ln(x^{2}+a^{2})\,dx={\frac {1}{4}}\ln 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_{n=s}^{t}f(n)+\sum _{n=s}^{t}g(n)=\sum _{n=s}^{t}\left[f(n)+g(n)\right]} {\displaystyle \nabla ^{2}\varphi =f.} {\displaystyle {\begin{cases}x=x_{0}+t\alpha ,\\y=y_{0}+t\beta ,\quad t\in \mathbb {R} \\z=z_{0}+t\gamma ,\end{cases}}} {\displaystyle a^{2}+b^{2}+c^{2}+d^{2}=p^{2}+q^{2}+4x^{2}} {\displaystyle c_{n}} {\displaystyle (x+y)^{n}=\sum _{k=0}^{n}{n \choose k}x^{n-k}y^{k}\quad \quad \quad (1)} {\displaystyle PV=\ nRT} {\displaystyle e^{\log(z)}=z} {\displaystyle \tan A={\frac {\text{perpendicular}}{\text{base}}}={\frac {p}{b}}={\frac {\sin A}{\cos A}}\,.} {\displaystyle \limsup _{n\rightarrow \infty }{\sqrt[{n}]{|a_{n}|}},} {\textstyle r={\sqrt {x^{2}+y^{2}+z^{2}}}} {\displaystyle \Theta (|E|)} {\displaystyle \exp[u]} {\displaystyle \ =2\cdot 3x^{2}+2x-4\cdot 1+0} {\displaystyle s\,-\,{\frac {2}{3}}s\;=\;1,\;\;\;{\mbox{so }}s=3.} {\displaystyle {\frac {1}{2}}ab} {\displaystyle ={\frac {e^{2x}-1}{e^{2x}+1}}={\frac {1-e^{-2x}}{1+e^{-2x}}}.} {\displaystyle x={\frac {\begin{vmatrix}\color {red}{e}&b\\\color {red}{f}&d\end{vmatrix}}{\begin{vmatrix}a&b\\c&d\end{vmatrix}}}={\frac {{\color {red}e}d-b{\color {red}f}}{ad-bc}};\quad y={\frac {\begin{vmatrix}a&\color {red}{e}\\c&\color {red}{f}\end{vmatrix}}{\begin{vmatrix}a&b\\c&d\end{vmatrix}}}={\frac {a{\color {red}f}-{\color {red}e}c}{ad-bc}}} {\displaystyle f'(z)=f(z),\;\;\;f(0)=1} {\displaystyle \int \sin ^{n}ax\cos ^{m}ax\;\mathrm {d} x={\frac {\sin ^{n+1}ax\cos ^{m-1}ax}{a(n+m)}}+{\frac {m-1}{n+m}}\int \sin ^{n}ax\cos ^{m-2}ax\;\mathrm {d} x\qquad {\mbox{(for }}m,n>0{\mbox{)}}\,\!} {\displaystyle \top \!\,} {\displaystyle X_{k-l}\,} {\displaystyle z=0\ } {\displaystyle x[n]\,} {\displaystyle \int {\frac {\mathrm {d} x}{\csc {x}+1}}=x-{\frac {2\sin {\frac {x}{2}}}{\cos {\frac {x}{2}}+\sin {\frac {x}{2}}}}+C} {\displaystyle -n^{3}u[-n-1]\,} {\displaystyle U^{*}U=UU^{*}=I\,} {\displaystyle RPQ={\tfrac {\pi }{2}}-RQP={\tfrac {\pi }{2}}-({\tfrac {\pi }{2}}-RQO)=RQO=\alpha } {\displaystyle {<}{\cdot }\!\,} {\displaystyle \sigma ={\sqrt {\int (x-\mu )^{2}\,p(x)\,dx}}\,} {\displaystyle C=\int _{0}^{2\pi }rd\theta \ } {\displaystyle {1 \over 243}{\Big (}f(x_{0})x(2x-3)(4x-3)(4x+3)-8f(x_{1})x(2x-3)(2x+3)(4x-3)} {\displaystyle \vartheta _{00}[q(\varepsilon )]={\sqrt {2\pi ^{-1}K(\varepsilon )}}} {\displaystyle -{\frac {1}{3c}}{\sqrt[{3}]{d^{3}-{\frac {9}{2}}cde+{\frac {27}{2}}c^{2}f-{\sqrt {{\bigl (}d^{3}-{\frac {9}{2}}cde+{\frac {27}{2}}c^{2}f{\bigr )}^{2}-{\bigl (}d^{2}-3ce{\bigr )}^{3}}}}}} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n}a_{n}\!} {\displaystyle {\frac {\pi }{4}}\ (45^{\circ })} RIFF WEBPVP8X ALPHmI=m۶mػũ}{mcym#WNIwWwĶ#IuapA7U 2a\g|r|0{׻ BWD\b p-d#ff~ egZ\z{9jk86nr~镏?OOL'~,w TȔ*J$$NA41 ? $1:SuzB @vH SŚfJ|WzVr@>MmHd;G"|[S~F~Qݖ|X:tM-9feB\V 4ڂl)BXE!afo+کvhFVwKZPKBJV1EK x4PC@%w4W{D!l"I Ўѩi}8֦i[G$^M'v2tt:׌ aHK%E*Tϋp;#bdVaZ/8),paZ[ô‹r8HtV;:^A<'' Ӣr<]'C<:´Hlǚs8h=s88-Ks8.i /ly;lO~ r^WfT\NH:n{r8>.&q8(pΏqQ`8aZՆB|m5+7jNi/4@Q?Zui{JXiBBnb= w#[=7˙VO$Òc1Y0CxAF[$mi / sg4^9FNW&\1y*3JFMCPY`Z0F5ˁ+PhTe3 *' oDdxoj\Ggxx}&H/H lkL!Xl0?2j}aRO(-{aF@-yXa~[8+ gܹ~F%Gw)O½q="VVP8 j2*>`O(%"( enq׼O?`,?@~ʈw\Kv?o?cO_?hj+KO_{oSg悫Fi<"3Iq8loP#Rs3N-W1Oܭ]*oH@Tb϶𕁽4ù[aڛ{LK7t3D lxi>ܬD.7XǐOܬD-?T1R$g4÷ܭ{7ش`#EEҠHiBݷ fҟYO/wjƘw+cx#dwJ~loO]hCw^J~lop# %q`SuѾVP,R~^|JA kQf=h;YrӜU=-Cc!Vx zkd!„PMřep񳗃!{S 82W>+\W*@́璴֑rVa v)^9_T %A깨O2MDgf;eZK*$S.zXUziJfi3Зk8a0{撚qs[.w3%&g+^8 uxv#" hq efN^bAd/mp`w ]72hA k1u_VZ#2@ꑐ[A kQf@t6Gl*k OQ E[b"cx`G%Ye ^8ĸWKjg<1w d 0˱/jJ2\W*@́璴֑rVa v)Bx_.O Z17I 1ثAhIf ضŒLô%<x?Xk<^c\\!˅].BOx8:}'tae+Ԙ`+G<߳'/1w}{Dk y.Uit!go{$pЏ&\hÄG[ysՌ΁{yQu cWXV驩3zcPG2b{J- 飣j:4XMD.{nn؞K6չ|D\LA:1>ƬѲ `4cMwLs!\tXʄ 0D+ 5P;8kԘa- e0 {\displaystyle 1,-1,{\tfrac {3i}{2}},-{\tfrac {3i}{2}}} {\displaystyle A_{\sigma }{\boldsymbol {\hat {\sigma }}}+A_{\tau }{\boldsymbol {\hat {\tau }}}+A_{\phi }{\boldsymbol {\hat {z}}}} {\displaystyle 5!=5\times 4\times 3\times 2\times 1=120\ } {\displaystyle \gamma ={\frac {c_{p}}{c_{V}}}\,} {\displaystyle L_{3}+L_{1}\rightarrow L_{3}} {\displaystyle \left[{\begin{array}{ccc|c}2&1&-1&8\\0&1/2&1/2&1\\0&0&-1&1\end{array}}\right]} {\displaystyle 505=5\cdot 10^{2}+0\cdot 10^{1}+5\cdot 10^{0}} {\displaystyle {\frac {\mathrm {d} f}{\mathrm {d} t}}={\frac {\mathrm {d} }{\mathrm {d} t}}f(x(t),y(t),z(t),t)={\frac {\partial f}{\partial x}}{\frac {\mathrm {d} x}{\mathrm {d} t}}+{\frac {\partial f}{\partial y}}{\frac {\mathrm {d} y}{\mathrm {d} t}}+{\frac {\partial f}{\partial z}}{\frac {\mathrm {d} z}{\mathrm {d} t}}+{\frac {\partial f}{\partial t}}} {\displaystyle {\frac {\partial u}{\partial t}}+t{\frac {\partial u}{\partial x}}=0.} {\displaystyle {\frac {1}{2\pi }}\ln \rho } {\displaystyle x_{m}-x_{n}} {\displaystyle \Theta (t)e^{-\gamma t}t} {\displaystyle {\overline {(A\lor B)}}\leftrightarrow ({\overline {A}})\land ({\overline {B}})} {\displaystyle \langle {g_{1},g_{2},...}\rangle } {\displaystyle q'(x_{1})=k_{1},} {\displaystyle I^{2}<4L\,\!} {\displaystyle (f^{-1})'(f(x_{0}))={\frac {1}{f'(x_{0})}}.} {\displaystyle 2{\frac {dy}{dx}}{\frac {d^{2}y}{dx^{2}}}={\frac {d}{dx}}\left({\frac {dy}{dx}}\right)^{2}\,\!} {\displaystyle [0,\infty )} {\displaystyle \emptyset \!\,} {\displaystyle \sin A={\frac {\text{perpendicular}}{\text{hypotenuse}}}={\frac {p}{h}}\,.} {\displaystyle a^{n}\sin(\omega _{0}n)u[n]\,} {\displaystyle \arctan(-x)=-\arctan x\!} {\displaystyle \operatorname {arccis} \,x={\frac {\ln x}{i}}\,} {\displaystyle \mathbb {R} /Q} {\displaystyle xy(x+y)=880} {\displaystyle ={\frac {1}{a^{3}}}\left(-{\frac {(ax+b)^{3-n}}{(n-3)}}+{\frac {2b(a+b)^{2-n}}{(n-2)}}-{\frac {b^{2}(ax+b)^{1-n}}{(n-1)}}\right)\qquad {\mbox{(for }}n\not \in \{1,2,3\}{\mbox{)}}} {\displaystyle X_{1}(z)X_{2}(z)\ } {\displaystyle {\frac {\sqrt {\sec ^{2}\theta -1}}{\sec \theta }}} {\displaystyle \ln N=-\lambda t+C\,} {\displaystyle \sigma } {\displaystyle ax+by+c=0} {\textstyle \Leftrightarrow } {\displaystyle a_{n},b_{n}\geq 0} {\displaystyle \int \dotsi \int \ln x\,dx\dotsm dx={\frac {x^{n}}{n!}}\left(\ln \,x-\sum _{k=1}^{n}{\frac {1}{k}}\right)+\sum _{k=0}^{n-1}C_{k}{\frac {x^{k}}{k!}}} {\displaystyle {\cfrac {8}{\pi ^{2}}}=1-{\cfrac {2\cdot 1^{4}-3\cdot 1^{3}}{7-{\cfrac {2\cdot 2^{4}-3\cdot 1^{3}}{19-{\cfrac {2\cdot 3^{4}-3\cdot 3^{3}}{37-{\cfrac {2\cdot 4^{4}-3\cdot 4^{3}}{61-{_{\ddots }}}}}}}}}}} {\displaystyle \sum _{k=0}^{\infty }|B_{k}(a_{k}-a_{k+1})|} {\displaystyle x_{3}} {\displaystyle F(\omega -a)\,} {\displaystyle {\sqrt {2\pi }}F(\omega )G(\omega )\,} {\displaystyle \ ={\frac {{\frac {1}{x}}\cdot x-(\operatorname {ln} x)\cdot 1}{x^{2}}}=} {\displaystyle {\begin{alignedat}{7}2x&&\;+\;&&y&&\;-\;&&z&&\;=\;&&8&\qquad (L_{1})\\-3x&&\;-\;&&y&&\;+\;&&2z&&\;=\;&&-11&\qquad (L_{2})\\-2x&&\;+\;&&y&&\;+\;&&2z&&\;=\;&&-3&\qquad (L_{3})\end{alignedat}}} {\displaystyle (s+45)I_{1}(s)+40I_{2}(s)={\frac {110}{s}}} {\displaystyle \int _{0}^{\frac {\pi }{2}}\sin ^{n}{x}\,dx=\int _{0}^{\frac {\pi }{2}}\cos ^{n}{x}\,dx={\frac {2\cdot 4\cdot 6\cdot \cdots \cdot (n-1)}{3\cdot 5\cdot 7\cdot \cdots \cdot n}}} {\displaystyle \;0\leq a,\,0\leq b} {\displaystyle \omega \!} {\displaystyle \displaystyle s={\frac {3{\sqrt {3}}}{2}}R} {\displaystyle w} {\displaystyle a=b^{n}\iff b={\sqrt[{n}]{a}}} {\displaystyle \sinh x=x\prod _{n=1}^{\infty }\left(1+{\frac {x^{2}}{\pi ^{2}n^{2}}}\right)} {\displaystyle x,y} {\displaystyle \cos x} {\displaystyle r\cdot s=\sum _{i=1}^{s}r=\underbrace {r+r+\cdots +r} _{s{\text{ times}}}=\sum _{j=1}^{r}s=\underbrace {s+s+\cdots +s} _{r{\text{ times}}}} {\displaystyle \int _{0}^{2\pi }{\frac {dx}{a+b\cos x}}={\frac {2\pi }{\sqrt {a^{2}-b^{2}}}}} {\displaystyle 6x+{\frac {1}{\sqrt {x}}}} {\displaystyle \sum _{i=0}^{n-1}{i \choose k}={n \choose k+1}} {\displaystyle \sum _{n=0}^{\infty }(-1)^{n}(n+1)=1-2+3-4+\cdots } {\displaystyle \nabla \times {\vec {F}}={\frac {1}{r^{2}sen\theta }}\left|{\begin{matrix}{\hat {r}}&rsen\theta {\hat {\phi }}&r{\hat {\theta }}\\&&\\{\frac {\partial }{\partial r}}&{\frac {\partial }{\partial \phi }}&{\frac {\partial }{\partial \theta }}\\&&\\F_{r}&rsen\theta F_{\phi }&rF_{\theta }\end{matrix}}\right|} {\displaystyle m-2r<-1} {\displaystyle 2\pi \int _{a}^{b}|x|{\sqrt {1+(f'(x))^{2}}}dx} {\displaystyle {\vec {F}}={\frac {\mathrm {d} {\vec {p}}}{\mathrm {\mathrm {d} } t}}\,=\,{\frac {\mathrm {d} }{\mathrm {d} t}}(m{\vec {v}})\,=\,{\vec {v}}\,{\frac {\mathrm {d} m}{\mathrm {d} t}}+m\,{\frac {\mathrm {d} {\vec {v}}}{\mathrm {d} t}}\,.} {\displaystyle \delta (t-\tau )\ } {\displaystyle \displaystyle a^{2}+b^{2}+c^{2}=ab+bc+ca.} {\displaystyle S={\frac {1}{2}}c\left({\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}-c\cos \beta \right)\sin \beta } {\displaystyle \int \arctan {x}\,dx=x\,\arctan {x}-{\frac {1}{2}}\ln {\left|1+x^{2}\right|}+C} {\displaystyle {\frac {d}{dx}}e^{x}=e^{x}} {\displaystyle B=\{1,\,6\}} {\displaystyle 2^{5}=2\cdot 2\cdot 2\cdot 2\cdot 2=32} {\displaystyle \lim _{n\to c}(f(n)+g(n))=\lim _{n\to c}f(n)+\lim _{n\to c}g(n)} {\displaystyle 1/{\sqrt {3}}} {\displaystyle 1 \over 1-e^{-\alpha }z^{-1}} {\displaystyle {\tfrac {1-\cos(2x)}{2}}=\sin ^{2}x} {\displaystyle \cos(x)={\frac {e^{ix}+e^{-ix}}{2}}\;} {\displaystyle {}^{\top }} {\displaystyle a=c\cos \beta -{\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}} {\displaystyle {25 \over (x+2)(x^{2}+1)^{2}}} RIFFWEBPVP8X ALPHm# *zfj@DL@fih`.IF7\h9?9.\ LKFÅ|+P`=\@7B]!zXޡ@h>P HJ2۩wRX{sqg~%d`Jp9> 9ͬۨN6*7m۶zeln;p[G?EDXöJ*ضm۶mm۶mv4;tNU\_D=}€:w3(Iͭ!@GByVp:g`T9kshiVV pVC3-/Atɰ]\m8I]OIm\C-?(y[nP\ˆo1b)M@훳CbEK߸o#r亢-Th@<ɷm!`zrE4T:7ܝ6 ."<ޞ-=cUy !M}`cT?/?Bf_q٘Fj"~nV w#6)ܛP;ޫ+pTyS{àSVX[*5EOaPvOeleq* }ǹhuE5EAPʣ.pCE KrB`CBq{ll RaiK6vvy14 ;dcʸ + "wjʌPZ Qtfxg<՛J]E&@z5q:xgU|roxK5SƍniyKsV'_ПIM6x]֋U,$-F@ voS++h,II|"?O<ΰ#Q&.U%nPG3DȒf˘T%m&r]tFeß[_݋[D.[ >rQ"8"-C7#o( > ZGnzhK~>Ѿ}tN&p 2ptH~6,jN-phkU&V:Z(Yvmq7Y$Jy2(=&ܧf5Jb&xDa8\'O1 ~? 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TXqR6mu=sHK8|l>ĵiWJ|/ˎ?$Z:,MSy$K$"oHcaosPHL>7)fpo2M}$:W>aqWة0ZrH4ɔ]yWX,ؔ~*ރŋLVWϻ 藐է SNaq? +SY/%BVJ\+>UQ,ٚ3"QHj.~l%LӞ%ϋ 3ib1Y?ΡE޴]g@JkĢ.\O_~ZL֞1n[.-:A{QxFWP|,Ӟy 3hk1Q{^SxWj-}Lu+fG%fK iLD 7Ri*:kms¼(G$֗>Fa*iӣӡPqōs b|>8MHnoWH3mā3D&$Vd)_e⫨VؐNcqp/ʛm|D:J <+&g*[ȇ 2y4U-nsDoC0ӾPh-1Mv\Z|iEͱ1<0̤ 1qX2jTUIq}ȑg5 QggmIOȔN/ewp4eO6,}y+PNsׇ>kx- tɃwbA),2$zQopr Pwk>js ' /% nqx2  ^bcdR)0(-h~(Ø  D&|a,>] l5h~E'#Ol7<riSDjp Ӌl2lC k\3oz?c3wwHS29>#0w-$AJf~fr=ǣp@{Cu0.kA-淌^~xܶMK].'Kׯck*q˛4^Pчo-8E 8)AÏ$6m/( 3ML2j!ңӱ*﷕6f\q?d6gCQnjJ1 nDtM'LzŻ)Me7Ǭ_ZxI _1v5~Vk+ߴHJ2 M۫*xuiTB6mPȧߙdRdKKUyƥ9&-ed:tۗ6eDΪgf)wQ+-RcėxMVb8)ژ#;M6=0Qpr{"v c LP QdG+/?~E*VP8 P:*>hS(&$ inwa@ l9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl {\displaystyle \ 4xy\cdot y'-{\frac {1}{2{\sqrt {y}}}}\cdot y'-5x\cdot y'=5y-2y^{2}} {\displaystyle m\in \mathbb {N} } {\displaystyle x=0.0488018582123} {\displaystyle x=\{1,2,3,4,5\};{\bar {x}}=3} {\displaystyle \int {\mbox{csch}}\,x\,dx=\ln \left|\tanh {x \over 2}\right|+C} {\displaystyle f^{n+1}~{\stackrel {\mathrm {def} }{=}}~f\circ f^{n},\,} {\displaystyle \sin \alpha =\tan \alpha /{\sqrt {1+\tan ^{2}\alpha }}} {\displaystyle c-\varepsilon <{\frac {a_{n}}{b_{n}}}<c+\varepsilon } {\displaystyle {1 \over 1}+{1 \over 2}+{1 \over 4}+{1 \over 8}+{1 \over 16}+{1 \over 32}+\cdots =2.} {\displaystyle y=x^{2}} {\displaystyle A\,=\,{\sqrt {(s-a)(s-b)(s-c)(s-d)}}} {\displaystyle d'_{k}=d_{k}-md'_{k-1}\,\!} {\displaystyle 3.{\overline {6}}} {\displaystyle 2\pi rh\,\!} {\displaystyle \sum _{i=0}^{n-1}{\frac {i}{2^{i}}}=2-{\frac {n+1}{2^{n-1}}}} {\displaystyle \int _{0}^{1}{\frac {\ln x}{1-x}}\,dx=-{\frac {\pi ^{2}}{6}}} {\displaystyle \mathbf {t} } {\displaystyle \int {\frac {\cot ^{n}ax\;\mathrm {d} x}{\sin ^{2}ax}}=-{\frac {1}{a(n+1)}}\cot ^{n+1}ax+C\qquad {\mbox{(for }}n\neq -1{\mbox{)}}\,\!} {\displaystyle {AB \over DB}={AC \over EC}.} {\displaystyle {\vec {F}}=m\,{\vec {a}}\ .} {\displaystyle \int \coth x\,dx=\ln |\sinh x|+C} {\displaystyle A^{2}+2AB+B^{2}=2AB+C^{2}\,\!} {\displaystyle \nabla \cdot } {\displaystyle \int (ax+b)^{n}dx} {\displaystyle {H}_{2n+1}} {\displaystyle M=\int \limits _{V}\rho dV\,} {\displaystyle t_{i}} {\displaystyle \Gamma (z)=\int _{0}^{\infty }x^{z-1}\,e^{-x}\,dx} {\displaystyle \nabla \times (\mathbf {A} +\mathbf {B} )=\nabla \times \mathbf {A} +\nabla \times \mathbf {B} } {\displaystyle \arccos(1/x)\,=\operatorname {arcsec} x\,} {\displaystyle A_{i}=A_{i-1}+{\frac {x_{i}-A_{i-1}}{i}}} {\displaystyle r_{M}={\sqrt {rR}}={a \over {\sqrt {8}}}\,} {\textstyle B\subseteq A} {\displaystyle \int \limits _{0}^{\infty }{\frac {e^{-n}}{1{+}n}}dn{=}\int \limits _{0}^{1}{\frac {1}{1{-}\ln n}}dn=\textstyle {\frac {1}{1+{\frac {1}{1+{\frac {1}{1+{\frac {2}{1+{\frac {2}{1+{\frac {3}{1+{\frac {3}{1+4{/...}}}}}}}}}}}}}}}} {\displaystyle a>b>0} {\displaystyle \left|{\frac {d^{k}f}{dx^{k}}}(x)\right|\leq A^{k+1}M_{k}} {\displaystyle {\frac {n}{i}}x[n]\!} {\displaystyle {\sqrt {7}}\,,} {\displaystyle m(m-1)\cdots (m-k+1){\frac {x^{m}}{x^{k}}}} {\displaystyle \sigma ={\sqrt {\frac {(x_{1}-\mu )^{2}+(x_{2}-\mu )^{2}+\cdots +(x_{N}-\mu )^{2}}{N}}},} {\displaystyle Px^{a}+Qx^{b}+Rx^{c}} {\displaystyle \psi (x,t)} {\displaystyle f(at)\,} {\displaystyle b_{0}.b_{1}b_{2}b_{3}b_{4}b_{5}\dots .} {\textstyle \mathbf {N} =\{0,1,2,3,\dots \}} {\displaystyle -(2\pi )^{-n/2}\left({\frac {k}{r}}\right)^{n/2-1}K_{n/2-1}(kr)} {\displaystyle n} {\displaystyle \tan \theta =} {\displaystyle \vDash \!\,} {\displaystyle \tan {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1-\cos \theta }{1+\cos \theta }}}.\,} {\displaystyle a^{n}=\underbrace {a\times \cdots \times a} _{n},} {\displaystyle M_{1}(x_{1},\dots ,x_{n})={\frac {x_{1}+\dots +x_{n}}{n}}} {\displaystyle \ =6x^{2}+2x-4} {\displaystyle 0<e<1} {\displaystyle \langle a,b\rangle } {\displaystyle t_{n}=\sum _{k=0}^{n}(-1)^{n-k}{n \choose k}a_{k}} {\displaystyle D^{n}f} {\displaystyle nu[n]\,} {\displaystyle \phi } {\displaystyle \mathbf {(A\times B)\cdot (A\times B)=|A\times B|^{2}=(A\cdot A)(B\cdot B)-(A\cdot B)^{2}} } {\displaystyle {\begin{aligned}{\frac {d}{dx}}f(x)&{}=(\cos x+i\sin x)\cdot {\frac {d}{dx}}e^{-ix}+{\frac {d}{dx}}(\cos x+i\sin x)\cdot e^{-ix}\\&{}=(\cos x+i\sin x)(-ie^{-ix})+(-\sin x+i\cos x)\cdot e^{-ix}\\&{}=(-i\cos x-i^{2}\sin x)\cdot e^{-ix}+(-\sin x+i\cos x)\cdot e^{-ix}\quad \quad \quad (i^{2}=-1)\\&{}=(-i\cos x+\sin x-\sin x+i\cos x)\cdot e^{-ix}\\&{}=0.\end{aligned}}} {\displaystyle t=0,1} {\displaystyle \times {\frac {1-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }\,S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }}{R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }^{2}}}\times } {\displaystyle \sinh x={\frac {e^{x}-e^{-x}}{2}}={\frac {e^{2x}-1}{2e^{x}}}={\frac {1-e^{-2x}}{2e^{-x}}}.} {\displaystyle u(t)} {\displaystyle {\frac {n!\cdot e^{-\tau s}}{(s+\alpha )^{n+1}}}} {\displaystyle \log _{10}{2}=0.301030} {\displaystyle {\mathcal {L}}\{f\}={1 \over 1-e^{-ps}}\int _{0}^{p}e^{-st}f(t)\,dt} {\displaystyle 0,1,\ldots ,n-1} {\displaystyle A\sum _{n=0}^{\infty }(-1)^{n}=\lim _{x\rightarrow 1}\sum _{n=0}^{\infty }(-x)^{n}=\lim _{x\rightarrow 1}{\frac {1}{1+x}}={\frac {1}{2}}.} {\displaystyle A\cup \left(B\cap C\right)=\left(A\cup B\right)\cap \left(A\cup C\right)} {\displaystyle \left|\sum _{n=1}^{N}b_{n}\right|\leq M} {\displaystyle (f\circ g)'=(f'\circ g)\cdot g'.} {\displaystyle I=(a,b)=\{x\in \mathbf {R} \,|\,a<x<b\}} {\displaystyle \int \sin ax\cos ax\;\mathrm {d} x=-{\frac {1}{2a}}\cos ^{2}ax+C\,\!} {\displaystyle (RA^{*}\cap A^{*}S)\setminus A^{*}FA^{*}\ .} {\displaystyle \operatorname {stdev} (X+Y)={\sqrt {\operatorname {var} (X)+\operatorname {var} (Y)+2\operatorname {cov} (X,Y)}}\,} 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d&ˆtQ#GQPVrEÎ2t>:gq |Xꂼ5O2̣Z;5=E!3g *qmw?`-ޚ3KW*nk2nRp $:2lVJ ͼmvRr[D?~lA 1jH} {\displaystyle f(t)={\mathcal {L}}^{-1}\{F\}(t)={\frac {1}{2\pi i}}\lim _{T\to \infty }\int _{\gamma -iT}^{\gamma +iT}e^{st}F(s)\,ds,} {\displaystyle \int {\frac {\mathrm {d} x}{(\cos x+\sin x)^{n}}}={\frac {1}{n-1}}\left({\frac {\sin x-\cos x}{(\cos x+\sin x)^{n-1}}}-2(n-2)\int {\frac {\mathrm {d} x}{(\cos x+\sin x)^{n-2}}}\right)} {\displaystyle \sigma ={\sqrt {\operatorname {E} \left[(X-\mu )^{2}\right]}}.} {\displaystyle B^{2}-AC>0} {\displaystyle \alpha _{1},\ldots ,\alpha _{n}>0} {\displaystyle \left|S_{2m}-L\right|=L-S_{2m}\leq S_{2m+1}-S_{2m}=a_{2m+1}} {\displaystyle {\displaystyle e={\sqrt {2}}}} {\displaystyle {\sqrt {2}}=1+{\cfrac {1}{2+{\cfrac {1}{2+{\cfrac {1}{2+\,\cdots }}}}}}} {\displaystyle \mathrm {rect} \left({\frac {\omega }{2W}}\right)\,} {\displaystyle (0+1+2+\cdots +k)+(k+1)={\frac {(k+1)((k+1)+1)}{2}}} {\displaystyle ={\frac {\Gamma ({\tfrac {1}{3}})\;\Gamma ({\tfrac {5}{6}})}{\Gamma ({\tfrac {1}{6}})}}={\frac {(-{\tfrac {2}{3}})!\;(-1+{\tfrac {5}{6}})!}{(-1+{\tfrac {1}{6}})!}}} {\displaystyle {\overline {\mathbb {Q} }}=\mathbb {R} } {\displaystyle \blacksquare \!\,} {\displaystyle \Phi _{V}={\pi r^{4} \over 8\eta }{\triangle p^{\star } \over l}} {\displaystyle (x_{n})_{n\in \mathbb {Z} }\in \mathbb {C} ^{\mathbb {Z} }} {\displaystyle F_{B}(s)={\mathcal {L}}\left\{f(t)\right\}=\int _{-\infty }^{\infty }e^{-st}f(t)\,dt.} {\displaystyle \pi r(l+r)\,\!} {\displaystyle \operatorname {sinc} (t)\!} {\displaystyle f(x)={\frac {1}{x^{2}+2x-3}}={\frac {A}{x+3}}+{\frac {B}{x-1}}} {\displaystyle {\overline {(A+B)}}\;={\overline {A}}\;\cdot \;{\overline {B}}\;} {\displaystyle \mathrm {sl} (\varphi )=\tan {\biggl \langle }2\arctan {\biggl \{}{\frac {4}{G}}\sin {\bigl (}{\frac {\varphi }{G}}{\bigr )}\sum _{k=1}^{\infty }{\frac {\cosh[(2k-1)\pi ]}{\cosh[(2k-1)\pi ]^{2}-\cos(\varphi /G)^{2}}}{\biggr \}}{\biggr \rangle }} {\displaystyle (3+2\mathrm {i} )+(5+5\mathrm {i} )=(3+5)+(2+5)\mathrm {i} =8+7\mathrm {i} \ } {\displaystyle {\frac {\mathbf {A\cdot B} }{\|\mathbf {A} \|\|\mathbf {B} \|}}\leq 1\ } {\displaystyle \ln(z)} {\displaystyle [M\cdot L^{-1}\cdot T^{-1}]} {\displaystyle {\begin{aligned}&{}\quad 2x^{6}-4x^{5}+5x^{4}-3x^{3}+x^{2}+3x\\&=A(x-1)^{2}(x^{2}+1)^{2}+B(x-1)(x^{2}+1)^{2}+C(x^{2}+1)^{2}+(Dx+E)(x-1)^{3}(x^{2}+1)+(Fx+G)(x-1)^{3}\end{aligned}}} {\displaystyle {\frac {1}{r_{1}}}<|z|<{\frac {1}{r_{2}}}\ } {\displaystyle z^{-n_{0}}\,} {\displaystyle z=|z|e^{i\phi }=e^{\ln |z|}e^{i\phi }=e^{\ln |z|+i\phi }\,} {\displaystyle \int {\mbox{sech}}^{2}x\,dx=\tanh x+C} {\displaystyle \Sigma ^{2}=(\mathbf {A\cdot A} )(\mathbf {B\cdot B} )-(\mathbf {A\cdot B} )(\mathbf {B\cdot A} )=\Gamma (\mathbf {A} ,\ \mathbf {B} )\ ,} {\displaystyle R_{ab}} {\displaystyle b^{2}=ac} {\displaystyle {\hat {\imath }}} {\displaystyle {\sqrt {(a_{1}-b_{1})^{2}+(a_{2}-b_{2})^{2}+\cdots +(a_{n}-b_{n})^{2}}}={\sqrt {\sum _{i=1}^{n}(a_{i}-b_{i})^{2}}}.} {\displaystyle \nabla } {\displaystyle +} {\displaystyle \sum _{n=s}^{t}\ln f(n)=\ln \prod _{n=s}^{t}f(n)} {\displaystyle {\begin{aligned}{\tfrac {k}{2}}&+\ln(2\Gamma ({\tfrac {k}{2}}))\\&\!+(1-{\tfrac {k}{2}})\psi ({\tfrac {k}{2}})\,{\scriptstyle {\text{(nats)}}}\end{aligned}}} {\displaystyle a\cos(x)+b\sin(x)={\sqrt {a^{2}+b^{2}}}\cos(x-\arctan(b,a))\;} {\displaystyle R(s)={\frac {P(s)}{Q(s)}}} {\displaystyle \log _{b}a={\log _{d}a \over \log _{d}b}} {\displaystyle {\begin{aligned}\sum _{n=1}^{N}{\frac {1}{n(n+1)}}&{}=\sum _{n=1}^{N}\left({\frac {1}{n}}-{\frac {1}{n+1}}\right)\\&{}=\left(1-{\frac {1}{2}}\right)+\left({\frac {1}{2}}-{\frac {1}{3}}\right)+\cdots +\left({\frac {1}{N}}-{\frac {1}{N+1}}\right)\\&{}=1+\left(-{\frac {1}{2}}+{\frac {1}{2}}\right)+\left(-{\frac {1}{3}}+{\frac {1}{3}}\right)+\cdots +\left(-{\frac {1}{N}}+{\frac {1}{N}}\right)-{\frac {1}{N+1}}\\&{}=1-{\frac {1}{N+1}}\to 1\ \mathrm {as} \ N\to \infty .\end{aligned}}} {\displaystyle \log {\left({z_{1}}^{z_{2}}\right)}=z_{2}\operatorname {Log} (z_{1})+z_{2}2\pi ik_{1}+2\pi ik_{2}} {\displaystyle {\frac {W}{(n+a)}}\left\{\cos[\pi W(n+a)]-\operatorname {sinc} [W(n+a)]\right\}} {\displaystyle \cos(at)={\frac {1}{2}}\left(e^{iat}+e^{-iat}\right)\,} {\displaystyle {\frac {2x^{6}-4x^{5}+5x^{4}-3x^{3}+x^{2}+3x}{(x-1)^{3}(x^{2}+1)^{2}}}={\frac {A}{x-1}}+{\frac {B}{(x-1)^{2}}}+{\frac {C}{(x-1)^{3}}}+{\frac {Dx+E}{x^{2}+1}}+{\frac {Fx+G}{(x^{2}+1)^{2}}}} {\displaystyle 1+{\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{4}}+{\frac {1}{5}}+\cdots =\sum _{n=1}^{\infty }{\frac {1}{n}}.} {\displaystyle \sum _{n=0}^{\infty }(-1)^{n}\,a_{n}} {\displaystyle {\sqrt {S}}\approx 2\cdot 10^{2}.} {\displaystyle {\frac {1}{1}},\,{\frac {1}{2}},\,{\frac {2}{3}},\,{\frac {2}{4}},\,{\frac {3}{5}},\,{\frac {3}{6}},\,{\frac {4}{7}},\,{\frac {4}{8}},\,\ldots ,} RIFF!WEBPVP8X 2ALPHm#IR*Y=w"brOgMUux8﬐:eteى{?s3 Xc͹}rYs͐s##58T gKoc6>7Ԅcc2Wiswwwww.wk*JH[{ȝٙ="Bdm Rmx %CmmǶm۶m۶m۶5mٮ{0"m$I¨_% 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J[lTKgO:af{c9EDIre]V#N;kz=DSVe'{/ (m"bISe"c}Jk\h!߆`>Naov^H~MPŒ)q*H< şN%_=.{!uȮ_|AbIHeȉMVtEZw?bST!S#0Z }o 'E I>Y6n1-,tK UoT[q{"ָ%c?">V'Ӛr>NX2iTK%xH^^Wna"&V-Ɨ+2(QA8el.@tSl0tt=h32r/\)T)hcmb]-EضYǾxs^Wx `R6ۅL:8]vZ^}-Cok]ݵ텭ߒl~egO4%vlĮ&V-x&OණVgW%^tU6T AVcv=.IIo6:y!YEไ[Rw]dFl\VP8 60A*3>hS(&$ inwa@ l9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'!NCl9}rd={퓐'! {\displaystyle (a,b)=\{x\in \mathbb {R} :a<x<b\}} {\displaystyle {\frac {\sqrt {2}}{2}}} {\displaystyle \int ^{x}{\frac {P_{1}(\lambda )}{P_{2}(\lambda )}}\,d\lambda +\int ^{y}{\frac {Q_{2}(\lambda )}{Q_{1}(\lambda )}}\,d\lambda =C\,\!} {\displaystyle {\sqrt {2}}a} {\displaystyle \delta (f(x))=\sum _{n}|f'(x_{n})|^{-1}\delta (x-x_{n}),\quad {\mbox{con}}\ f(x_{n})=0,\ f'(x_{n})\neq 0} {\displaystyle i^{-1}=-i} {\displaystyle (x+y)^{z}+(x+z)^{y}+(y+z)^{x}>2.\,} {\displaystyle a_{i}=k_{i-1}(x_{i}-x_{i-1})-(y_{i}-y_{i-1}),} {\displaystyle \arctan(1/x)={\tfrac {1}{2}}\pi -\arctan x=\operatorname {arccot} x,{\text{ if }}x>0\,} {\displaystyle 1.{\overline {27}}} {\displaystyle {\frac {\frac {1}{4}}{1-{\frac {1}{4}}}}={\frac {1}{3}}} {\displaystyle r:\;\;\rho \left({\frac {\partial u_{r}}{\partial t}}+u_{r}{\frac {\partial u_{r}}{\partial r}}+{\frac {u_{\phi }}{r}}{\frac {\partial u_{r}}{\partial \phi }}+u_{z}{\frac {\partial u_{r}}{\partial z}}-{\frac {u_{\phi }^{2}}{r}}\right)=-{\frac {\partial P}{\partial r}}-{\frac {1}{r}}{\frac {\partial {(r{\tau _{rr})}}}{\partial r}}-{\frac {1}{r}}{\frac {\partial {\tau _{\phi r}}}{\partial \phi }}-{\frac {\partial {\tau _{zr}}}{\partial z}}+{\frac {\tau _{\phi \phi }}{r}}+\rho g_{r}} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}+c{\frac {dx}{dt}}+kx=0} {\displaystyle x^{2}\,} {\displaystyle x\geqslant -1,n} {\displaystyle \left\|{\overrightarrow {\mathbf {a} }}\right\|={\sqrt {\mathbf {a} \cdot \mathbf {a} }}} {\displaystyle {\frac {\partial ^{2}u}{\partial x\partial y}}+{\frac {\partial u}{\partial x}}=-{\frac {y}{x}}} {\displaystyle \cos {\varphi }+\cos {(\varphi +\alpha )}+\cos {(\varphi +2\alpha )}+\cdots +\cos {(\varphi +n\alpha )}={\frac {\sin {\left({\frac {(n+1)\alpha }{2}}\right)}\cdot \cos {(\varphi +{\frac {n\alpha }{2}})}}{\sin {\frac {\alpha }{2}}}}.} {\displaystyle A+(\lnot A\cdot B)=A+B,\quad A\cdot (\lnot A+B)=A\cdot B;} {\displaystyle {\begin{aligned}\cos x\cdot \cos y&={\frac {(e^{ix}+e^{-ix})}{2}}\cdot {\frac {(e^{iy}+e^{-iy})}{2}}\\&={\frac {e^{i(x+y)}+e^{i(x-y)}+e^{i(-x+y)}+e^{i(-x-y)}}{4}}\\&={\frac {e^{i(x+y)}+e^{i(-x-y)}}{4}}+{\frac {e^{i(x-y)}+e^{i(-x+y)}}{4}}\\&={\frac {\cos(x+y)}{2}}+{\frac {\cos(x-y)}{2}}.\end{aligned}}} {\displaystyle {\frac {\sin \theta }{\theta }}<1<{\frac {\tan \theta }{\theta }}\,} {\displaystyle \int _{\Sigma }\nabla \times \mathbf {F} \cdot d\mathbf {\Sigma } =\oint _{\partial \Sigma }\mathbf {F} \cdot d\mathbf {r} ,} {\displaystyle y=b\,\sin t} {\displaystyle 0.99985} {\displaystyle \times {\frac {\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{5}{\bigr \rangle }\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{1/5}{\bigr \rangle }^{2}-5\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{5}{\bigr \rangle }^{3}}{2{\sqrt[{4}]{20}}\,{\text{sl}}[{\tfrac {1}{2}}{\sqrt {2}}\,{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{3}}}} {\displaystyle \tan 3\theta ={\frac {3\tan \theta -\tan ^{3}\theta }{1-3\tan ^{2}\theta }}} {\displaystyle H(x,y)\,{dy}+Z(x,y)\,{dx}=0\,\!} {\displaystyle {1 \over n},} {\displaystyle \lim _{n\to \infty }{\frac {1}{n}}\sum _{k=1}^{n}s_{k}=A.} {\displaystyle {\begin{aligned}(\mathbb {Z} /5\mathbb {Z} )^{\times }&=\{[1],[2],[3],[4]\}\\&\cong C_{4}\\\end{aligned}}} {\displaystyle K(r)=\int _{0}^{\pi /2}{\frac {1}{\sqrt {1-r^{2}\sin(\varphi )^{2}}}}\mathrm {d} \varphi } {\displaystyle \operatorname {Re} \,(z)={\tfrac {1}{2}}(z+{\bar {z}})} {\displaystyle \sum _{n=1}^{\infty }a_{n}\sin n} ,FHO_voP)LF=k} 4Gpt]k-LVhox0u$,4K_np ܫ$D0qFWh,t h7 (G7C/Wl| D*&t,28@NmӍ06Ļ-$&3TZUl?Lj $ Q [ Y` _p y d $ 74 R \ n x U ܒ О <  / g\ "n w| C z Y Z L C ~ f =p X~ ' - :~khZ0!>S hͅp0QGek!Dcm۔׷3Gd)>g_dv]GW"t~/a+;I:̭OC /.t[!nX8kQq | !9rUdyt ,5.`E (%b:|2ScH{  (g }:*B[0h T0.W.^c~nYzOJPw!*%$6Am΂ Zf+=4R+]lbvm@ {\displaystyle -{\frac {2}{5}}y^{-1/4}{\sqrt[{4}]{10+15y-10y^{2}}}\sinh {\biggl \{}{\frac {1}{5}}{\text{arsinh}}{\biggl [}{\frac {5y{\sqrt {5+5y^{2}}}}{(2-y){\sqrt {4+6y-4y^{2}}}}}{\biggr ]}{\biggr \}}} {\displaystyle \eta _{\alpha \beta }=\eta _{\mu '\nu '}\Lambda ^{\mu '}{}_{\alpha }\Lambda ^{\nu '}{}_{\beta }\!} {\displaystyle {\frac {1}{2}}|\mathbf {AB} \times \mathbf {AC} |.} {\displaystyle ds^{2}=dx_{1}^{2}+dx_{2}^{2}-c^{2}dt^{2},} {\displaystyle \int x^{2}\sin ^{2}{ax}\;\mathrm {d} x={\frac {x^{3}}{6}}-\left({\frac {x^{2}}{4a}}-{\frac {1}{8a^{3}}}\right)\sin 2ax-{\frac {x}{4a^{2}}}\cos 2ax+C\!} {\displaystyle \oint _{\gamma }f(z)\,dz=2\pi i\sum \operatorname {Res} (f,a_{k})} {\displaystyle i^{-1}=-i\,} {\displaystyle {\begin{aligned}\sin(\theta +2\pi )&=+\sin \theta \\\cos(\theta +2\pi )&=+\cos \theta \\\tan(\theta +2\pi )&=+\tan \theta \\\csc(\theta +2\pi )&=+\csc \theta \\\sec(\theta +2\pi )&=+\sec \theta \\\cot(\theta +2\pi )&=+\cot \theta \end{aligned}}} {\displaystyle M(x,y){\frac {dy}{dx}}+N(x,y)=0\,\!} {\displaystyle u(x,y)=F(y)+e^{-y}G(x)-\ln(x)\left(y-1\right)} {\displaystyle \lambda _{t}=\lambda _{t+1}+{\frac {(p-\lambda _{t+1})^{2}}{4}}} RIFFWEBPVP8X  ALPH\pT۶0 ;#r@  { a0ƱiBIy f.b9y>u&.Uot87M(s ;tk3[VP8 0* L%p {\displaystyle \left({f \over g}\right)'={f'g-fg' \over g^{2}},\qquad g\neq 0} {\displaystyle S(t)=P_{1}(t){\mbox{, }}t_{0}\leq t<t_{1},} {\displaystyle +\!\,} {\displaystyle \prod _{n=1}^{3}{\mathbb {R} }=\mathbb {R} \times \mathbb {R} \times \mathbb {R} =\mathbb {R} ^{3}} {\displaystyle 4\,\vartheta _{10}(Q)\,\vartheta _{01}(Q)\,\vartheta _{00}(Q)\approx 4.7091257125731264427207754419712416939139805731261956048002624603137\ldots } {\displaystyle p>1} {\displaystyle \lim _{\delta \rightarrow 0}\sum _{m=0}^{\infty }(-1)^{m}(m+1)\varphi (\delta m)={\frac {1}{4}}} {\displaystyle (s,t)=(16,55)} {\displaystyle {\mathcal {L}}\left\{\int _{0^{-}}^{t}f(\tau )d\tau \right\}={1 \over s}{\mathcal {L}}\{f\}} {\displaystyle \subseteq \!\,} {\displaystyle F^{*}={\frac {\mbox{MSTR}}{\mbox{MSE}}}\,} {\displaystyle r={\sqrt {x^{2}+y^{2}+z^{2}}}} {\displaystyle (x_{0},y_{0})} {\displaystyle \int _{0}^{\infty }{\frac {\sin mx}{e^{2\pi x}-1}}\ dx={\frac {1}{4}}\coth {\frac {m}{2}}-{\frac {1}{2m}}} {\displaystyle {dy \over dx}=f(x,y)} {\displaystyle D_{4}} {\displaystyle \int _{-\infty }^{\infty }e^{-(ax^{2}+bx+c)}\,dx={\sqrt {\frac {\pi }{a}}}\exp \left[{\frac {b^{2}-4ac}{4a}}\right]} {\displaystyle f(z)={\frac {1}{z+1}}-{\frac {1}{z-1}}+{\frac {3i}{2}}{\frac {1}{z+i}}-{\frac {3i}{2}}{\frac {1}{z-i}}} {\displaystyle L=2r} {\displaystyle (x_{0},y_{0},z_{0})} {\displaystyle r=s=(1,1,\ldots ,1)} {\displaystyle 13500^{2}+12709^{2}=18541^{2}} {\displaystyle {\frac {dN}{dt}}=-\lambda N.} {\displaystyle a-b-c} {\displaystyle e^{ix}=\cos(x)+i\sin(x)\,} {\displaystyle \ln z=\ln |z|+i\phi .\,} {\displaystyle c(\mathbf {A} +\mathbf {B} )=c\mathbf {A} +c\mathbf {B} } {\displaystyle {\tilde {N}}(s)={\frac {N_{0}}{s+\lambda }}.} {\displaystyle \displaystyle \sum \limits _{n=0}^{\infty }\textstyle \left({\frac {(2n-3)!!}{(2n)!!}}\right)^{2}={1\!+\!\left({\frac {1}{2}}\right)^{2}\!{+}\left({\frac {1}{2\cdot 4}}\right)^{2}\!{+}\left({\frac {1\cdot 3}{2\cdot 4\cdot 6}}\right)^{2}{+}...}} {\displaystyle O(n)} {\displaystyle \sin(3\alpha )=3\sin \alpha -4\sin ^{3}\alpha } {\displaystyle (x+3)^{2}-4=0.\,\!} {\displaystyle \scriptstyle {\hat {f}}or\scriptstyle F,} {\displaystyle {\frac {dy}{dx}}=ax^{a-1}} {\displaystyle -i\hbar \nabla } {\displaystyle \tan {\frac {\alpha }{2}}\tan {\frac {\beta }{2}}+\tan {\frac {\beta }{2}}\tan {\frac {\gamma }{2}}+\tan {\frac {\gamma }{2}}\tan {\frac {\alpha }{2}}=1,} {\displaystyle {\frac {(r\cdot e^{\mathrm {i} \varphi })}{(s\cdot e^{\mathrm {i} \psi })}}={\frac {r}{s}}\cdot e^{\mathrm {i} (\varphi -\psi )}} {\displaystyle V=L\cdot H\cdot B} {\displaystyle {\overrightarrow {\mathbf {a} }}\cdot {\overrightarrow {\mathbf {b} }}=\langle a_{1},a_{2},\dots ,a_{n}\rangle \cdot \langle b_{1},b_{2},\dots ,b_{n}\rangle =a_{1}b_{1}+a_{2}b_{2}+\dots +a_{n}b_{n}} {\displaystyle {e}} {\displaystyle A{\begin{bmatrix}0\\0\\1\end{bmatrix}}={\begin{bmatrix}0\\0\\3\end{bmatrix}}=3\cdot {\begin{bmatrix}0\\0\\1\end{bmatrix}},\quad \quad } {\displaystyle i(t)=i_{1}(t)+i_{2}(t)} {\displaystyle {\begin{matrix}(1,2,3)&(1,3,2)\\(2,1,3)&(2,3,1)\\(3,1,2)&(3,2,1)\end{matrix}}} {\displaystyle U=a+b+c+d\,} {\displaystyle (x-a)^{2}+b^{2}} {\displaystyle x^{5}+x=7} {\displaystyle y=x^{m}.\,} {\displaystyle -i{\sqrt {\frac {\pi }{2}}}\operatorname {sgn}(\omega )\,} {\displaystyle \rho ={\frac {m}{V}}} {\displaystyle \sum _{n=0}^{t}f(2n)+\sum _{n=0}^{t}f(2n+1)=\sum _{n=0}^{2t+1}f(n)} {\displaystyle \mathrm {A} ={\frac {\pi d^{2}}{4}}\approx 0{.}7854d^{2},} {\displaystyle {\frac {RQ}{PQ}}=\sin \alpha \,} {\displaystyle \operatorname {arccot}(1/x)={\tfrac {3}{2}}\pi -\operatorname {arccot} x=\pi +\arctan x,{\text{ if }}x<0\,} {\displaystyle c^{2}-b^{2}=a^{2}.\,} {\displaystyle \left({cf}\right)'=cf'} {\displaystyle A={\frac {a_{1}+a_{2}+\cdots +a_{n}}{n}}} {\displaystyle \operatorname {arcctg} \ x=y} {\displaystyle (5,12,13)} {\displaystyle g'(0)=-A\sin 0+B\cos 0=B\ } {\displaystyle O(N\log ^{2}N)} {\displaystyle |a|\leq b\iff -b\leq a\leq b} {\displaystyle {\sqrt {5}}.\,} {\displaystyle \surd \!\,} {\displaystyle \{\ |\ \}\!\,} {\displaystyle \,{\frac {1}{\sqrt {1+\tan ^{2}(x)}}}} {\displaystyle {\tfrac {\Delta x}{\Delta y}}} {\displaystyle \sin ^{2}(x)} {\displaystyle y-Y={\frac {dy}{dx}}(X)\cdot (x-X)} {\displaystyle c} {\displaystyle {\tbinom {2n}{n+1}}={\tfrac {n}{n+1}}{\tbinom {2n}{n}}} {\displaystyle {\overline {A}}} {\displaystyle 28_{11}\ } {\displaystyle g(x)=x^{2}} {\displaystyle C_{0}=1\quad {\mbox{and}}\quad C_{n+1}={\frac {2(2n+1)}{n+2}}C_{n},} {\displaystyle {\begin{matrix}\color {blue}{4}\,\color {black}x_{1}+\color {blue}{2}\,\color {black}x_{2}=\color {OliveGreen}{24}\\\color {blue}{2}\,\color {black}x_{1}+\color {blue}{3}\,\color {black}x_{2}=\color {OliveGreen}{16}\end{matrix}}} {\displaystyle k>0\,} {\displaystyle \gamma _{3}} {\displaystyle i^{3}=-i} {\displaystyle {e}^{\pi }} {\displaystyle RPQ=\alpha } {\displaystyle x\,} {\displaystyle \nabla \!\,} {\displaystyle \Lambda _{\chi '}{}^{\psi }\,} {\displaystyle 2-{\sqrt {3}}} {\displaystyle \mathbf {\big /} } {\displaystyle \operatorname {div} (\mathbf {v} )=\nabla \cdot \mathbf {v} } {\displaystyle 91_{11}\ } {\displaystyle F={\frac {m_{1}m_{2}}{r^{2}}}} {\displaystyle \operatorname {arccot} x={\frac {i\ln \left({\frac {i-x}{i+x}}\right)}{2}}\,} {\displaystyle \gamma =\pi -\alpha -\beta \,} {\displaystyle ax^{2}+2hxy+by^{2}+2gx+2fy+c=0\,} {\displaystyle A_{i}} {\displaystyle {\sqrt {1-\sin ^{2}\theta }}} {\displaystyle \cos \theta -\cos \phi =-2\sin \left({\theta +\phi \over 2}\right)\sin \left({\theta -\phi \over 2}\right)} {\displaystyle 2^{m/n}=3\,} {\displaystyle \sigma ={\begin{pmatrix}1&amp;2&amp;3&amp;4&amp;5\\2&amp;5&amp;4&amp;3&amp;1\end{pmatrix}};} {\displaystyle \tan(\alpha +\beta )={\frac {\tan \alpha +\tan \beta }{1-\tan \alpha \tan \beta }}} {\displaystyle {\frac {du}{dx}}} {\displaystyle \mathbf {a} \cdot (\mathbf {b} \times \mathbf {c} )=\mathbf {b} \cdot (\mathbf {c} \times \mathbf {a} )=\mathbf {c} \cdot (\mathbf {a} \times \mathbf {b} )} {\displaystyle \approx \!\,} {\displaystyle \sum _{n=0}^{\infty }{\Delta u_{n}}a_{u_{n}}=\sum _{n=0}^{\infty }(u_{n+1}-u_{n})a_{u_{n}}} {\displaystyle \int {\frac {x\;\mathrm {d} x}{1-\cos ax}}=-{\frac {x}{a}}\cot {\frac {ax}{2}}+{\frac {2}{a^{2}}}\ln \left|\sin {\frac {ax}{2}}\right|+C} {\displaystyle 0.7{\overline {3}}} {\displaystyle N} {\displaystyle {\frac {1}{\sqrt {1+\cot ^{2}\theta }}}} {\displaystyle f_{5}(x)=\log _{c}x,\ c\neq 0,1} {\displaystyle \int \sec ^{2}x\,dx=\tan x+C} {\displaystyle x[n]={\mathcal {Z}}^{-1}\{X(z)\}} {\displaystyle {\begin{aligned}{\frac {\Delta y}{\Delta x}}&={\frac {f(x_{0}+\Delta x)-f(x_{0})}{\Delta x}}\\&={\frac {{\bigl (}(x_{0}+\Delta x)^{2}-3(x_{0}+\Delta x)+2{\bigr )}-(x_{0}^{2}-3x_{0}+2)}{\Delta x}}\\&={\frac {x_{0}^{2}+2x_{0}\Delta x+\Delta x^{2}-3x_{0}-3\Delta x+2-x_{0}^{2}+3x_{0}-2}{\Delta x}}\\&={\frac {2x_{0}\Delta x+\Delta x^{2}-3\Delta x}{\Delta x}}\\&=2x_{0}+\Delta x-3.\end{aligned}}} {\displaystyle A_{n}(z)=\sum _{k=0}^{n}a_{k}z^{k}.} {\displaystyle x,y\in \mathbb {R} \,} {\displaystyle \operatorname {div\ grad\ } f=\nabla \cdot (\nabla f)=\nabla ^{2}f=\Delta f} {\displaystyle =472{,}2} {\displaystyle |a|r_{2}<|z|<|a|r_{1}\ } {\displaystyle {\begin{array}{|c|c c|}\hline \times &-&+\\\hline -&+&-\\+&-&+\\\hline \end{array}}} {\displaystyle u(t)\ } {\displaystyle A\odot B=A\cdot \;B+{\overline {B}}\;\cdot \;{\overline {A}}\;} {\displaystyle \{e_{i}\}} {\displaystyle {\mathcal {L}}\{H(x-a)\}(s)={\frac {e^{-as}}{s}}} {\displaystyle =(p-a)\tan {\frac {A}{2}}} {\displaystyle f^{''}({x_{0}})=({f_{0}}-2{f_{1}}+{f_{2}})/{h^{2}}-h{f^{'''}(\xi )}} {\displaystyle n^{\underline {k}}=n\times (n-1)\times (n-2)\times \cdots \times (n-k+1),} {\displaystyle c^{\left[\sum _{n=s}^{t}f(n)\right]}=\prod _{n=s}^{t}c^{f(n)}} {\displaystyle {\frac {4}{\pi }}\sum _{n\,\mathrm {odd} }^{\infty }{\frac {1}{n}}\sin \left({\frac {n\pi x}{p/2}}\right)} {\displaystyle {\displaystyle LSA=\pi rl}} {\displaystyle E=mc^{2}} {\displaystyle -2,{\frac {2}{3}},1.21\,\!} {\displaystyle n_{i}={\frac {g_{i}}{\exp({\frac {E_{i}-\mu }{k_{B}T}})-1}}\,} {\displaystyle \sin \theta \sin \phi ={\cos(\theta -\phi )-\cos(\theta +\phi ) \over 2}} {\displaystyle n=1,2,3\ldots } {\displaystyle \sin {\bar {a}}={\frac {2a}{1+a^{2}}}.} {\displaystyle E_{k}=m\gamma c^{2}-mc^{2},} {\displaystyle X_{k}=X_{N-k}^{*}\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{F_{n}}}={\frac {1}{1}}+{\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{5}}+{\frac {1}{8}}+{\frac {1}{13}}+\cdots } {\displaystyle x={\frac {\begin{vmatrix}1&2&1\\2&0&1\\4&1&2\end{vmatrix}}{\begin{vmatrix}3&2&1\\2&0&1\\-1&1&2\end{vmatrix}}};\quad y={\frac {\begin{vmatrix}3&1&1\\2&2&1\\-1&4&2\end{vmatrix}}{\begin{vmatrix}3&2&1\\2&0&1\\-1&1&2\end{vmatrix}}};\quad z={\frac {\begin{vmatrix}3&2&1\\2&0&2\\-1&1&4\end{vmatrix}}{\begin{vmatrix}3&2&1\\2&0&1\\-1&1&2\end{vmatrix}}}} RIFFWEBPVP8 M*q>2K!۸ei;ߌ;[>t]z{GG{IY~Z/͊h/~'}Dtovn t̿4|Ǟ;7&^~O״G8??]oF o=>|c?}W;_]z},wO 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\Sigma _{n}b_{n}} {\displaystyle f(x)=s} {\displaystyle s={\frac {1}{4}}} {\displaystyle g(x)\ {\stackrel {\mathrm {def} }{=}}\ e^{ix}=\cos x+i\sin x.\ } {\displaystyle G={\sqrt[{n}]{a_{1}\cdot a_{2}\cdots a_{n}}}} {\displaystyle \sin \alpha \sin \beta ={\tfrac {1}{2}}\cos(\alpha -\beta )-{\tfrac {1}{2}}\cos(\alpha +\beta )} {\displaystyle \int {\frac {dx}{x^{n}\ln x}}=\ln \left|\ln x\right|+\sum _{k=1}^{\infty }(-1)^{k}{\frac {(n-1)^{k}(\ln x)^{k}}{k\cdot k!}}} {\displaystyle \arctan(1/x)=-{\tfrac {1}{2}}\pi -\arctan x=-\pi +\operatorname {arccot} x,{\text{ if }}x<0\,} {\displaystyle \sin A={{\mbox{opp}} \over {\mbox{hyp}}}={a \over c}\qquad \cos A={{\mbox{adj}} \over {\mbox{hyp}}}={b \over c}\qquad \tan A={{\mbox{opp}} \over {\mbox{adj}}}={a \over b}} {\displaystyle {\frac {d^{k}f}{dx^{k}}}(x)=0} {\displaystyle \tan(-\beta )=-\tan \beta } {\displaystyle {\vec {\nabla }}\times {\vec {E}}=-{\frac {\partial {\vec {B}}}{\partial t}}} {\displaystyle i^{2}=-1.} {\displaystyle A=t^{2}.} {\displaystyle \int u\,dv=uv-\int v\,du.\!} {\displaystyle \ln {10}\cdot \log e=1} {\displaystyle u[n]={\begin{cases}1,&n\geq 0\\0,&n<0\end{cases}}} {\displaystyle 4x^{2}-8x+13=\ldots =4(x-1)^{2}+9\,.} {\displaystyle {\begin{aligned}\left(a^{2}+b^{2}\right)\left(c^{2}+d^{2}\right)&{}=\left(ac-bd\right)^{2}+\left(ad+bc\right)^{2}\ \qquad \qquad (3)\\&{}=\left(ac+bd\right)^{2}+\left(ad-bc\right)^{2}.\qquad \qquad (4)\end{aligned}}} {\displaystyle s_{n}=(-1)^{n}(\triangle ^{n}a)_{0}} {\displaystyle \sin ^{2}\theta +\cos ^{2}\theta =1} {\displaystyle \cos \theta +\cos \phi =2\cos \left({\frac {\theta +\phi }{2}}\right)\cos \left({\frac {\theta -\phi }{2}}\right)} {\displaystyle \csc \theta ={\frac {2i}{e^{i\theta }-e^{-i\theta }}}\,} {\displaystyle a_{n}=a\,r^{n-1}.} {\displaystyle y'=y} {\displaystyle K={\sqrt {(s-a)(s-b)(s-c)(s-d)-{\tfrac {1}{4}}(ac+bd+pq)(ac+bd-pq)}},} {\displaystyle {\displaystyle {\tfrac {c}{a}}}} {\displaystyle {\sqrt[{p}]{y}}} {\displaystyle (\operatorname {Adj} \mathbf {A} )^{t}={\frac {\mathbf {A} _{pl}^{\prime }}{\mathbf {A} _{pl}^{\prime }}}=\mathbf {A} _{lp}} {\displaystyle \operatorname {arcsec} x=-i\ln \left({\tfrac {1}{x}}+{\sqrt {1-{\tfrac {i}{x^{2}}}}}\right)\,} {\displaystyle {\begin{matrix}\mathbf {\hat {r}} &=&{\frac {s}{r}}{\boldsymbol {\hat {s}}}+{\frac {z}{r}}\mathbf {\hat {z}} \\{\boldsymbol {\hat {\theta }}}&=&{\frac {z}{r}}{\boldsymbol {\hat {s}}}-{\frac {s}{r}}\mathbf {\hat {z}} \\{\boldsymbol {\hat {\phi }}}&=&{\boldsymbol {\hat {\phi }}}\end{matrix}}} {\displaystyle \|\mathbf {A} \|^{2}=A_{1}^{2}+A_{2}^{2}+A_{3}^{2}\ } {\displaystyle {\frac {a-b}{a+b}}={\frac {\mathop {\operatorname {tan} } \left[{\tfrac {1}{2}}(A-B)\right]}{\mathop {\operatorname {tan} } \left[{\tfrac {1}{2}}(A+B)\right]}}} {\displaystyle {\frac {1}{\sqrt {\sigma ^{2}+\tau ^{2}}}}{\partial f \over \partial \sigma }{\boldsymbol {\hat {\sigma }}}+{\frac {1}{\sqrt {\sigma ^{2}+\tau ^{2}}}}{\partial f \over \partial \tau }{\boldsymbol {\hat {\tau }}}+{\partial f \over \partial z}{\boldsymbol {\hat {z}}}} {\displaystyle x^{n}y^{(n)}(x)+a_{n-1}x^{n-1}y^{(n-1)}(x)+\cdots +a_{0}y(x)=0.} {\displaystyle (F\land E)\lor (G)\lor (D)} {\displaystyle (x_{1}^{2}-Ny_{1}^{2})(x_{2}^{2}-Ny_{2}^{2})=(x_{1}x_{2}+Ny_{1}y_{2})^{2}-N(x_{1}y_{2}+x_{2}y_{1})^{2},} {\displaystyle h_{0}^{(2)}(kr)} {\displaystyle \int \tan ax\;\mathrm {d} x=-{\frac {1}{a}}\ln |\cos ax|+C={\frac {1}{a}}\ln |\sec ax|+C\,\!} {\displaystyle \log _{10}{564}=2+0.751279=2.751279} {\displaystyle (\aleph _{0})} {\displaystyle \sigma _{X\cup Y}={\sqrt {{\frac {N_{X}(\sigma _{X}^{2}+\mu _{X}^{2})+N_{Y}(\sigma _{Y}^{2}+\mu _{Y}^{2})}{N_{X}+N_{Y}}}-\mu _{X\cup Y}^{2}}}\,\!} {\displaystyle H_{n,1}} {\displaystyle \int {\frac {x}{(ax+b)^{2}}}dx} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{s}}}} {\displaystyle \scriptstyle (x_{1}-{\overline {x}},\,\dots ,\,x_{N}-{\overline {x}})} {\displaystyle b_{n}=(-1)^{n}\Rightarrow \left|\sum _{n=1}^{N}b_{n}\right|\leq 1} {\displaystyle y=2e^{x}\,\!} {\displaystyle \left\|{\overrightarrow {\mathbf {a} }}\right\|={\sqrt {{a_{1}}^{2}+{a_{2}}^{2}+{a_{3}}^{2}}}} {\displaystyle i^{2}=-1\,} {\displaystyle y=b+r\,\sin t\,} {\displaystyle m(m-1)\cdots (m-N+1)+a_{N-1}m(m-1)\cdots (m-N+2)+\cdots +a_{1}m+a_{0}=0.} {\displaystyle \mathbb {Z} \!\,} {\displaystyle (A\cap B)\setminus C=(A\setminus C)\cap (B\setminus C)} {\displaystyle {\begin{bmatrix}a&b&c&d&e\\f&a&b&c&d\\g&f&a&b&c\\h&g&f&a&b\\i&h&g&f&a\end{bmatrix}}.} {\displaystyle {C}_{CF}} {\displaystyle =\int _{-\infty }^{\infty }f(t-\tau )\,g(\tau )\,d\tau .} {\displaystyle {1 \over r^{2}}{\partial \over \partial r}\!\left(r^{2}{\partial f \over \partial r}\right)\!+\!{1 \over r^{2}\!\sin \theta }{\partial \over \partial \theta }\!\left(\sin \theta {\partial f \over \partial \theta }\right)\!+\!{1 \over r^{2}\!\sin ^{2}\theta }{\partial ^{2}f \over \partial \phi ^{2}}} {\displaystyle \bowtie \!\,} {\displaystyle {\begin{bmatrix}4\\1\\8\end{bmatrix}}} {\displaystyle \int \ln(ax+b)\,dx={\frac {(ax+b)\ln(ax+b)-ax}{a}}} {\displaystyle \int {\frac {1}{(x^{2}+1)^{n}}}\,\mathrm {d} x={\frac {1}{2n-2}}\cdot {\frac {x}{(x^{2}+1)^{n-1}}}+{\frac {2n-3}{2n-2}}\cdot \int {\frac {1}{(x^{2}+1)^{n-1}}}\,\mathrm {d} x,\quad n\geq 2} {\displaystyle \operatorname {Log} (e)=1} {\displaystyle q'={\frac {dq}{dx}}={\frac {dq}{dt}}{\frac {dt}{dx}}={\frac {dq}{dt}}{\frac {1}{x_{2}-x_{1}}}.} {\displaystyle -1.01446} {\displaystyle \operatorname {arccot}(1/x)={\tfrac {1}{2}}\pi -\operatorname {arccot} x=\arctan x,{\text{ if }}x>0\,} {\displaystyle \int \sin ^{n}ax\cos ^{m}ax\;\mathrm {d} x=-{\frac {\sin ^{n-1}ax\cos ^{m+1}ax}{a(n+m)}}+{\frac {n-1}{n+m}}\int \sin ^{n-2}ax\cos ^{m}ax\;\mathrm {d} x\qquad {\mbox{(for }}m,n>0{\mbox{)}}\,\!} {\displaystyle J_{\alpha }(x)={\frac {1}{2^{\alpha -1}\Gamma (\alpha +{\frac {1}{2}}){\sqrt {\pi }}\,x^{\alpha }}}\int _{0}^{x}(x^{2}-\tau ^{2})^{\alpha -1/2}\cos \tau \,d\tau .} {\displaystyle -1/2-\ln |x^{\star }|} {\displaystyle n!=n(n-1)!=n(n-1)\cdots 1} {\displaystyle i\hbar {\frac {\partial }{\partial t}}} {\displaystyle -{\frac {2\mu {\sqrt {20\nu +15}}}{5{\sqrt[{4}]{\nu ^{2}+1}}}}\sinh {\biggl \{}{\frac {1}{5}}{\text{arsinh}}{\biggl [}{\frac {125{\sqrt[{4}]{\nu ^{2}+1}}(2{\sqrt {\nu ^{2}+1}}-2\nu +1)}{(20\nu +15)^{3/2}}}{\biggr ]}{\biggr \}}} {\displaystyle \operatorname {havercosin} (x)} {\displaystyle \rho {\dot {u_{i}}}-\nabla _{j}\sigma _{i}^{j}-f_{i}=0} {\displaystyle {\frac {1-\cos(x)}{2}}} {\displaystyle \arccos x=-i\ln \left(x+{\sqrt {x^{2}-1}}\right)\,} {\displaystyle x_{1}<x_{2}<\ldots <x_{n}} {\displaystyle S_{m}(n)=\sum _{k=1}^{n}k^{m}=1^{m}+2^{m}+\cdots +n^{m}.} {\displaystyle \scriptstyle \zeta '(2)\,{\text{= Derivative of }}\zeta (2)\,=\,-\!\!\sum \limits _{n=2}^{\infty }{\frac {\ln n}{n^{2}}}\,{\text{= −0,9375482543...}}} {\displaystyle \oint _{C}-y\,dx+x\,dy} {\displaystyle AD\parallel BE} {\displaystyle \cos \beta \,=\,{\frac {a^{2}+c^{2}-b^{2}}{2\cdot a\cdot c}}={\frac {(4{,}0\,{\rm {cm}})^{2}+(3{,}7\,{\rm {cm}})^{2}-(2{,}0\,{\rm {cm}})^{2}}{2\cdot 4{,}0\,{\rm {cm}}\cdot 3{,}7\,{\rm {cm}}}}=0{,}868} {\displaystyle \psi +\theta +\phi ={\tfrac {\pi }{2}}\,} {\displaystyle H(x-a)=\int _{-\infty }^{x}{\delta (t-a)}dt} {\displaystyle {\frac {\partial u}{\partial t}}=6u{\frac {\partial u}{\partial x}}-{\frac {\partial ^{3}u}{\partial x^{3}}}} {\displaystyle \int \cosh x\,dx=\sinh x+C} {\displaystyle \operatorname {arccsc} x={\frac {\pi }{2}}-\operatorname {arcsec} x} {\displaystyle k_{i}=q_{i}'(x_{i})=q_{i+1}'(x_{i}),\qquad i=1,\dots ,n-1,} {\displaystyle d(z,w)=|z-w|} {\displaystyle {\displaystyle 1-e^{2}={\tfrac {b^{2}}{a^{2}}},{\text{ and }}\ p={\tfrac {b^{2}}{a}}},} {\displaystyle {\sqrt[{n}]{t}}\cdot u(t)} {\displaystyle {\frac {dy}{dx}}} {\displaystyle {\dot {\,}}\!\,} {\displaystyle f^{\star }(p)=\sup _{x}{\bigl (}px-f(x){\bigr )}.} {\displaystyle \Delta \mathbf {A} =\nabla ^{2}\mathbf {A} } {\displaystyle \left\{{\begin{matrix}z=4x+5\cdot 6\\x={\frac {4}{5}}(1-6)\\y=6\end{matrix}}\right.} {\displaystyle |x_{m}-x_{n}|<\varepsilon ,} {\displaystyle c={\sqrt {a^{2}+b^{2}-2ab\cos \gamma }}} {\displaystyle d\mathbf {l} =ds{\boldsymbol {\hat {s}}}+sd\phi {\boldsymbol {\hat {\phi }}}+dz{\boldsymbol {\hat {z}}}} {\displaystyle B^{2}-AC=0} {\displaystyle \sin 20^{\circ }\cdot \sin 40^{\circ }\cdot \sin 80^{\circ }={\sqrt {3}}/8.} {\displaystyle f^{0}~{\stackrel {\mathrm {def} }{=}}~\operatorname {id} _{X}\,} {\displaystyle {\begin{aligned}N(t)&={\mathcal {L}}^{-1}\{{\tilde {N}}(s)\}={\mathcal {L}}^{-1}\!\left\{{\frac {N_{0}}{s+\lambda }}\right\}\\&=\ N_{0}e^{-\lambda t},\end{aligned}}} {\displaystyle S_{n}=\sum _{k=0}^{n}a_{k}b_{k}} {\displaystyle e^{iat}f(t)\,} {\displaystyle e^{2}+f^{2}=2\left(a^{2}+b^{2}\right)} {\displaystyle M_{p}(x_{1},\dots ,x_{n})=\left({\frac {1}{n}}\sum _{i=1}^{n}x_{i}^{p}\right)^{\frac {1}{p}}.} {\displaystyle ({\mathfrak {R}})} {\displaystyle \int _{a}^{b}f(x)\,dx\approx {\frac {b-a}{6}}\left[f(a)+4f\left({\frac {a+b}{2}}\right)+f(b)\right]} {\displaystyle \vartheta _{00}(z)=\prod _{k=1}^{\infty }(1-z^{2k})(1+z^{2k-1})^{2}} {\displaystyle z:\;\;\rho \left({\frac {\partial u_{z}}{\partial t}}+u_{r}{\frac {\partial u_{z}}{\partial r}}+{\frac {u_{\phi }}{r}}{\frac {\partial u_{z}}{\partial \phi }}+u_{z}{\frac {\partial u_{z}}{\partial z}}\right)=-{\frac {\partial P}{\partial z}}-{\frac {\partial {\tau _{zz}}}{\partial z}}-{\frac {1}{r}}{\frac {\partial {\tau _{\phi z}}}{\partial \phi }}-{\frac {1}{r}}{\frac {\partial {(r{\tau _{rz})}}}{\partial r}}+\rho g_{z}.} {\displaystyle y=mx+c} {\displaystyle \delta [n-M]\!} {\displaystyle (f*g)(t)=\int _{-\infty }^{\infty }f(\tau )g(t-\tau )\,d\tau } {\displaystyle \left.{a^{n} \over {a^{m}}}\right.=a^{n-m}} {\displaystyle \varphi (n)=\sum _{k=1}^{n}{\frac {1}{k-m_{1}}}.} {\displaystyle \int {\frac {\cos ^{n}ax\;\mathrm {d} x}{\sin ^{m}ax}}=-{\frac {\cos ^{n-1}ax}{a(m-1)\sin ^{m-1}ax}}-{\frac {n-1}{m-1}}\int {\frac {\cos ^{n-2}ax\;\mathrm {d} x}{\sin ^{m-2}ax}}\qquad {\mbox{(for }}m\neq 1{\mbox{)}}\,\!} {\displaystyle \exp(-{\sqrt {2}}\,\pi )=q({\sqrt {2}}-1)} {\displaystyle D^{-}(x_{0})={\frac {f(x_{0})-f(x_{0}-h)}{h}}.} {\displaystyle A\angle \theta =Ae^{j\theta }} {\displaystyle dx^{\mu }\!} {\displaystyle \int _{0}^{\infty }{{\frac {x^{3}}{e^{x}-1}}\,dx}={\frac {\pi ^{4}}{15}}} {\displaystyle \int \sec ^{3}x\,dx={\frac {1}{2}}\sec x\tan x+{\frac {1}{2}}\ln |\sec x+\tan x|+C.} {\displaystyle \tau } {\displaystyle [M\cdot L^{-3}]} {\displaystyle \rightarrow } {\displaystyle \phi (t)=c_{1}e^{\lambda _{1}t}+c_{2}te^{\lambda _{1}t}.} {\displaystyle {\begin{aligned}\sum _{n=0}^{\infty }{\frac {2n+3}{(n+1)(n+2)}}&{}=\sum _{n=0}^{\infty }\left({\frac {1}{n+1}}+{\frac {1}{n+2}}\right)\\&{}=\left({\frac {1}{1}}+{\frac {1}{2}}\right)+\left({\frac {1}{2}}+{\frac {1}{3}}\right)+\left({\frac {1}{3}}+{\frac {1}{4}}\right)+\cdots \\&{}\cdots +\left({\frac {1}{n-1}}+{\frac {1}{n}}\right)+\left({\frac {1}{n}}+{\frac {1}{n+1}}\right)+\left({\frac {1}{n+1}}+{\frac {1}{n+2}}\right)+\cdots \\&{}=\infty .\end{aligned}}} {\displaystyle {\begin{matrix}x&=&r\sin \theta \cos \phi \\y&=&r\sin \theta \sin \phi \\z&=&r\cos \theta \end{matrix}}} {\displaystyle {\begin{alignedat}{7}x&&\;&&\;&&&&\;\;&&=\;&&2&\\&&&&y\;&&&&\;\;&&=\;&&3&\\&&&&&&&&\;z\;&&\;=\;&&-1&\end{alignedat}}} RIFF+WEBPVP8 +*p>FK7,<@inLֲ|uv *1+<-z݆6~'?z^,EB., e%ߔa;D G%2+(CT%j|$_.pN2!Z[I:eVc o&JvY.&(9f^KJ e޲oa-)[L:ӾQ:ocič*ֺ9z=@QrZT.!R&hvw7 ȄލJŅ ]w̖8Drk9ؑCWXbbt"y5YLX={qRaY噫sL$柺WIG= enr0Y,E(HDr8 ضUKz/.؁->s*r!o5=3m]9kPK&-=BCCdŲqz+wK]s|?"r![%`̳ۘ籓ֲu.*m*8WnNibl$%Vhl>AznXmf 5L?y$6><еMXx:6҅n#z/.Hb`FC!3W(N=$_e;셷Pm_|B,q0K1攉 !{: Hs$5gbUE~Q}$K:1/$ F5Z˒=# ;$3Kg8B,.'GQlIz^Y\1s9fFtJ~⺂P%a7}ܦx&pc-K#^6O3R ˤ/i?h0N1ܜsm&3:$/ (ːHs aX;ѼpMgTH)ö;z#,R\gIo}!D'2(L`aiV\{]MS㰉zϗGbu j:-pFBE:U}X0ʌ!+SE )mUXP,\NmxL8`.Qϒ!Z?o'Mm,p1Pm Iv8WSUpTNr^gl c0eJ;JbRu18S~P͘W"z>z4atJŢ+?)XgihBe9p9$^$,ʿ9U' !W}Ue5nN99PS36ܕ`Rܝ 4K;l+Q_ QT [&wQHnX8A =`3>ptDNYLL E[&'92Y*T VH .qy[%?LػĠ 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z}{\pi z}}=\prod _{n=1}^{\infty }\left(1-{\frac {z^{2}}{n^{2}}}\right)} {\displaystyle PV={\frac {FV}{\left(1+i\right)^{n}}}\,} {\displaystyle \cos(wz)+i\sin(wz)\,} {\displaystyle \,\cot(x)} {\displaystyle {\frac {1}{2\pi c{\sqrt {c^{2}t^{2}-\rho ^{2}}}}}\Theta (t-\rho /c)} {\displaystyle \cos x=\prod _{n=1}^{\infty }\left(1-{\frac {x^{2}}{\pi ^{2}(n-{\frac {1}{2}})^{2}}}\right)} {\displaystyle f(x)=\cos(x)-x^{3}=0} {\displaystyle {\begin{aligned}{\frac {1-\cos \theta }{\theta }}&={\frac {1-\cos ^{2}\theta }{\theta (1+\cos \theta )}}\\&={\frac {\sin ^{2}\theta }{\theta (1+\cos \theta )}}\\&=\left({\frac {\sin \theta }{\theta }}\right)\times \sin \theta \times \left({\frac {1}{1+\cos \theta }}\right)\\\end{aligned}}} {\displaystyle (2^{m/n})^{n}=3^{n}\,} {\displaystyle \tan \theta ={\frac {\sin \theta }{\cos \theta }}={\frac {\left({\frac {1}{\csc \theta }}\right)}{\left({\frac {1}{\sec \theta }}\right)}}={\frac {\left({\frac {\csc \theta \sec \theta }{\csc \theta 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ԷD ~w'jOb@ّyGH] n܀=B` gHCSЀh6gMktj $ D |Jx!:*TDH+r [E1"fFK1H 9Avt҈<'{4cHZLW J> XhJy@T@U] -$ A150Gl5'$dcQj5@| .@ 1A~ꖠUE}Q=T҃qSų TUpԬ*'uWJJլh:A0]9rhJ 0_<2|@>-{l@$$uhRc$(.@ceƽowUl~ɻ_joH\Wάk[Z ~m#<&P0a".+$AoT r}Z[zLfCR 9P+BJv=g@Q 7|.ś4?smn|a9SogӠh) C))PկAZSs#͊jJi3Ȳzp Z)1qkvגu-Vqhf᎑J}W؞we<ˣR&A b~dfPn8 w̍{1o w%} .7/ p0Aia @ Y?SpxXx""ٜ̹P.$C - x>Fr?Н6 nCP*7KP~]Q'+@ (-L`u= o~NC j&~s]pGu„X Au#];XGH: 1p̟J B^ Ћ:7=-z~OioEiM Г{$IAnB~}=幃k|H-ho| D_ʏ$sbB}hvWw$~<~~r~I'>E"8!}05$b{xF0 yFz V0mG&"p>(}Xzm7%~X~*,Hy/01`wWFB86KӃP"~|~H45<Ղl|7{P{FЅy9`(}b$dgfhu: ׆̗$8iG$77pGL?!%%~}quX(~px$Hgx`'F@Rxn$H x~J`#S#;NBJX$˷U$8Q؂wKSK XxX+@vI; {\displaystyle \prod _{j=0}^{k-1}\cos(2^{j}x)={\frac {\sin(2^{k}x)}{2^{k}\sin(x)}}.} {\displaystyle |z|<|a|\,} {\displaystyle c\log _{b}(x)+d\log _{b}(y)=\log _{b}(x^{c}y^{d})\!\,} {\displaystyle e^{i\pi }+1=0} {\displaystyle t^{n}f(t)\,} {\displaystyle \left\{{\begin{matrix}-z=-4x-5y\\(-4x-5y)-y+x=4\\4x+3y=2\end{matrix}}\right.} {\displaystyle \,\csc(x)} {\displaystyle 2^{20}=1024^{2}=1024\cdot 1024=10,48,576} {\displaystyle D_{x}\left({1 \over x^{c}}\right)=D_{x}\left(x^{-c}\right)=-cx^{-c-1}=-{c \over x^{c+1}}} {\displaystyle a_{1}X_{1}(z)+a_{2}X_{2}(z)\ } {\displaystyle \,f(x)=-0.0001521x^{6}-0.003130x^{5}+0.07321x^{4}-0.3577x^{3}+0.2255x^{2}+0.9038x} {\displaystyle \csc \theta =} {\displaystyle \cos \alpha ={\frac {A_{x}}{\sqrt {A_{x}^{2}+A_{y}^{2}+A_{z}^{2}}}}={\frac {A_{x}}{\|\mathbf {A} \|}}\ ,} {\displaystyle z=x+iy\,} {\displaystyle \sin 3\theta =3\sin \theta -4\sin ^{3}\theta \,} {\displaystyle {\frac {\log _{b}x}{\log _{b}a}}=\log _{a}x} {\displaystyle \int \sin(\ln x)\,dx={\frac {x}{2}}(\sin(\ln x)-\cos(\ln x))} {\displaystyle f(1)+f(2)+f(3)+\cdots =-{\frac {f(0)}{2}}+i\int _{0}^{\infty }{\frac {f(it)-f(-it)}{e^{2\pi t}-1}}\,dt} {\displaystyle ax^{5}+bx^{4}+cx^{3}+dx^{2}+ex+f=0} {\displaystyle S(0)''=\ 0} {\displaystyle 1.{\overline {18}}} {\displaystyle -1} {\displaystyle \lim _{x\to c}{f(x)}=f(c).} {\displaystyle {\sqrt {\csc ^{2}\theta -1}}} {\displaystyle \theta (t)\,} {\displaystyle {\begin{alignedat}{7}3x&&\;+\;&&2y&&\;-\;&&z&&\;=\;&&1&\\2x&&\;-\;&&2y&&\;+\;&&4z&&\;=\;&&-2&\\-x&&\;+\;&&{\tfrac {1}{2}}y&&\;-\;&&z&&\;=\;&&0&\end{alignedat}}} {\displaystyle A=a\cdot b\cdot \sin \alpha =a\cdot b\cdot \sin \beta ={\frac {e\cdot f\cdot \sin \theta }{2}}} {\displaystyle \delta (ax-b)=|a|^{-1}\delta (x-(b/a))\qquad \forall a>0\,\!} {\displaystyle a=k_{1}(x_{2}-x_{1})-(y_{2}-y_{1}),} {\displaystyle R(s)={\frac {P(s)}{[(x-a)^{2}+b^{2}]^{n}}}={\frac {A1}{[(x-a)^{2}+b^{2}]}}+{\frac {A2}{[(x-a)^{2}+b^{2}]^{2}}}+...+{\frac {An}{[(x-a)^{2}+b^{2}]^{n}}}} {\displaystyle \cos \alpha ={\frac {1}{\sqrt {1+\tan ^{2}\alpha }}}} {\displaystyle =-1.47748x+4.83456x^{3}.\,} {\displaystyle {\binom {8}{3}}={\frac {8!}{3!\cdot (8-3)!}}={\frac {8!}{6!}}=56} {\displaystyle \pm {\sqrt {{\sqrt {\{2\sinh[{\tfrac {1}{3}}{\text{arsinh}}(4m^{3}+3m-9n^{2})]+m\}^{2}+3m^{2}+3}}+\sinh[{\tfrac {1}{3}}{\text{arsinh}}(4m^{3}+3m-9n^{2})]+2m}}} {\displaystyle \ a_{n}=a_{m}+(n-m)d.} {\displaystyle \sin(\omega t)\cdot u(t)\ } {\displaystyle y=3x^{2}+{\sqrt {x}}} {\displaystyle C=\limsup _{n\rightarrow \infty }{\sqrt[{n}]{|a_{n}|}},} {\displaystyle {\boldsymbol {\nabla }}\times \mathbf {A} } {\displaystyle \sum _{n=1}^{\infty }f(n)} {\displaystyle \scriptstyle {\overline {\mathbb {Q} }}} {\displaystyle a:b=c:d\quad \Rightarrow \quad b:a=d:c} {\displaystyle {\overrightarrow {\mathbf {a} }}} {\displaystyle 0\leq a<b\;\Longleftrightarrow \;0\leq {\sqrt {a}}<{\sqrt {b}}} {\displaystyle x(t)={\frac {1}{\sqrt {2\pi }}}\int _{-\infty }^{\infty }{\hat {x}}(\omega )e^{\mathrm {i} \,\omega t}d\,\omega } {\displaystyle \sum _{n=1}^{\infty }{\frac {(-n)^{n-1}}{n!}}=\,\left({\frac {1}{e}}\right)^{\left({\frac {1}{e}}\right)^{\cdot ^{\cdot ^{\left({\frac {1}{e}}\right)}}}}=e^{-\Omega }={e}^{-e^{-e^{\cdot ^{\cdot ^{-e}}}}}} {\displaystyle \pi d^{2}/4\,\!} {\displaystyle \mathbf {C} \!\,} {\displaystyle Q_{i}=Q_{i-1}+{\frac {w_{i}W_{i-1}}{W_{i}}}(x_{i}-A_{i-1})^{2}=Q_{i-1}+w_{i}(x_{i}-A_{i-1})(x_{i}-A_{i})\,} RIFFrWEBPVP8 fP *>\M%#*L  el>5"#wt6BoN-|.4žctcSN<~7V⋚i~], c-ӕ!,o+'Tw>?cGnxy#~1]koѿ=og ?~//=^E3&Wa pT/g~E-pCT%9i̼!"'SC s8$;!;{3 \}gmޚ5հDΣהBĂځ v*eɨjș3TCbodwlRg :%<6Hg*p9u?IȟVY؝?IS+;t_5[d4wQ7e<Дy0w^"iuq #Ôo?JwtC+nVkugO#ؚ$DH ֹbXMA!+y\ۦɑVJuD]($isB8D^j+ q0(~Y1ҹK),,n(OB2lՕ71Cv\jySa5T4Dz hȷwa`΋.sϷo˱,7=aѺ:-Y=.,R)EwmVh/V0aE>5+G,?Yawh~$!.x$'hPYNHFBso%d}>+`hB"yZh}ܖid'RjFٟJiKUB/4uU&JjxO7@{˟t6dO A{)󣅱mJ9F\(jx ʿ,n;^P *ڵeZ"- -"ZMD!ɟ4,F[y5sKGS<`wXKҕ"r! 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{\displaystyle I(n,\Lambda )=\int _{0}^{\Lambda }dx\,x^{n}} {\displaystyle {\frac {q-p}{\sqrt {npq}}}} {\displaystyle \int \cos(\ln x)\,dx={\frac {x}{2}}(\sin(\ln x)+\cos(\ln x))} {\displaystyle {\frac {1}{2}}(a+b)h\,\!} {\displaystyle E_{\mathrm {kin} }={\frac {1}{2}}m\,{\vec {v}}^{2}\equiv {\frac {1}{2}}{\vec {v}}\cdot {\vec {p}}} {\displaystyle m={\frac {m_{0}}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}} {\displaystyle i^{1}=i\,} {\displaystyle \iint _{D}\left({\frac {\partial u}{\partial x}}-{\frac {\partial v}{\partial y}}\right)\,dx\,dy=\iint _{D}\left({\frac {\partial u}{\partial x}}-{\frac {\partial u}{\partial x}}\right)\,dx\,dy=0} {\displaystyle 1-1+1-\cdots ={\frac {1}{2}}\quad ({\mathfrak {R}}).} {\displaystyle \cot \theta ={\frac {1}{\tan \theta }}} {\displaystyle \cap \!\,} {\displaystyle {\boldsymbol {x}}=\int {\boldsymbol {v}}\ d{\mathit {t}}.} {\displaystyle OA=\cos \alpha \cos \beta \,} {\displaystyle y_{c}=\sum _{j=1}^{n}\left(\sum _{\ell =1}^{k_{j}}C_{\ell }x^{\ell -1}\right)e^{\alpha _{j}x}\,\!} {\displaystyle 1,0,1,0,\ldots ,\,} {\displaystyle |Pl|} {\displaystyle \csc ^{2}(x)+\sec ^{2}(x)={\frac {h^{2}}{a^{2}}}+{\frac {h^{2}}{b^{2}}}={\frac {a^{2}+b^{2}}{a^{2}}}+{\frac {a^{2}+b^{2}}{b^{2}}}=2\ +{\frac {b^{2}}{a^{2}}}+{\frac {a^{2}}{b^{2}}}} {\displaystyle \textstyle (b_{n})_{n\geq 0}} {\displaystyle {\begin{array}{ll}(2-5)^{2}=(-3)^{2}=9&amp;(5-5)^{2}=0^{2}=0\\(4-5)^{2}=(-1)^{2}=1&amp;(5-5)^{2}=0^{2}=0\\(4-5)^{2}=(-1)^{2}=1&amp;(7-5)^{2}=2^{2}=4\\(4-5)^{2}=(-1)^{2}=1&amp;(9-5)^{2}=4^{2}=16\end{array}}} {\displaystyle {1 \over {\sqrt {1-\cos ^{2}\theta }}}} {\displaystyle \left(s{\tilde {N}}(s)-N_{0}\right)+\lambda {\tilde {N}}(s)=0,} {\displaystyle \sin ^{5}x\;\cos ^{2}x=(\sin ^{2}x)^{2}\;\cos ^{2}x\;\sin x=(1-\cos ^{2}x)^{2}\;\cos ^{2}x\;\sin x} {\displaystyle \theta =\arctan \left({\frac {\text{perpendicular}}{\text{base}}}\right)} {\displaystyle \int f'(x)g(x)\,dx=f(x)g(x)-\int f(x)g'(x)\,dx} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n(n+k)}}={\frac {H_{k}}{k}}} {\displaystyle {\frac {dy}{dx}}=c{\frac {du}{dx}}} {\displaystyle \scriptstyle B=\{1,2,3\}} {\displaystyle \lfloor \ldots \rfloor \!\,} {\displaystyle \lambda _{t}} {\displaystyle \oint _{C}{\vec {E}}\cdot d{\vec {l}}=-\ {d \over dt}\int _{S}{\vec {B}}\cdot d{\vec {s}}} {\displaystyle \,{\frac {\sin(x)}{\sqrt {1-\sin ^{2}(x)}}}} {\displaystyle A\cup B=B\cup A} {\displaystyle q''_{1}(x_{0})=q''_{n}(x_{n})=0} {\displaystyle D_{x}e^{ax}=ae^{ax}} {\displaystyle {\frac {\partial H}{\partial x}}={\frac {\partial Z}{\partial y}}\,\!} {\displaystyle E={\frac {1}{2}}{\frac {m^{2}(v_{x}^{2}+v_{y}^{2}+v_{z}^{2})}{m}}+U={\frac {1}{2}}{\frac {(p_{x}^{2}+p_{y}^{2}+p_{z}^{2})}{m}}+U\qquad (2)} {\displaystyle f'(c)={\frac {f(b)-f(a)}{b-a}}\,} {\displaystyle f^{'}({x_{2}})=({f_{0}}-4{f_{1}}+3{f_{2}})/2{h}+h^{2}{f^{'''}(\xi )}/3} {\displaystyle (x^{2}+y^{2}-1)^{3}+27x^{2}y^{2}=0} {\displaystyle {\begin{aligned}t'&=\gamma (t-vx/c^{2})\\x'&=\gamma (x-vt)\\y'&=y\\z'&=z,\end{aligned}}} {\displaystyle 2x+0y+1z=2\,} {\displaystyle {\mathcal {F}}\mathbf {x} } {\displaystyle {\frac {1}{2}}a_{0}-{\frac {1}{4}}\Delta a_{0}+{\frac {1}{8}}\Delta ^{2}a_{0}-\cdots ={\frac {1}{2}}-{\frac {1}{4}}} {\displaystyle \int _{a}^{b}u(x)v'(x)\,\mathrm {d} x=[u(x)v(x)]_{a}^{b}-\int _{a}^{b}u'(x)v(x)\,\mathrm {d} x.} {\displaystyle \sum _{n=0}^{\infty }{\frac {(-1)^{n}x^{2n}}{(2n)!}}} {\displaystyle \sin x=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}+\cdots +(-1)^{k}{\frac {x^{2k+1}}{(2k+1)!}}+\cdots =\sum \limits _{n=0}^{+\infty }{(-1)^{n}}{\frac {x^{2n+1}}{(2n+1)!}},} {\displaystyle \operatorname {arccot}(-x)=\pi -\operatorname {arccot} x\!} {\displaystyle K={\tfrac {1}{2}}ab\cdot \sin {\alpha }+{\tfrac {1}{4}}{\sqrt {4c^{2}d^{2}-(c^{2}+d^{2}-a^{2}-b^{2}+2ab\cdot \cos {\alpha })^{2}}},} {\displaystyle |x+y|\leq |x|+|y|} {\displaystyle \subseteq } {\displaystyle {1+{\sqrt {5}} \over 2}} {\displaystyle {\frac {\partial F}{\partial x}}(x,y)=9x^{2}y+4xy^{2}} {\displaystyle \operatorname {dom} f+\operatorname {dom} g} {\displaystyle \theta =0} {\displaystyle \operatorname {dom} f^{\star }\cap \operatorname {dom} g^{\star }} {\displaystyle x_{1}=-0.75} {\displaystyle \prod _{i=0}^{n}{Y_{i}}} {\displaystyle V\otimes U} {\displaystyle x(t)={\frac {1}{\sqrt {2\pi }}}\sum _{k=-\infty }^{\infty }{\hat {x}}_{k}e^{\mathrm {i} \,kt}} {\displaystyle C=2\pi r=\pi d} {\displaystyle =\sum _{k=1}^{n}a_{k}} {\displaystyle b^{0}=1\!\,} {\displaystyle f(x_{3})=0.931596} {\displaystyle {\boldsymbol {\bar {v}}}=n\left({1 \over v_{1}}+{1 \over v_{2}}+{1 \over v_{3}}+\dots +{1 \over v_{n}}\right)^{-1}} {\displaystyle \mathbf {A} ^{-1}\mathbf {b} =\sum _{i=1}^{n}{\frac {\mathbf {A} _{ji}^{\prime }}{\left|\mathbf {A} \right|}}b_{ik}={\frac {\sum _{i=1}^{n}\mathbf {A} _{ij}b_{i}}{\left|\mathbf {A} \right|}}={\cfrac {\left|\mathbf {A} _{j}\right|}{\left|\mathbf {A} \right|}}} {\displaystyle 118_{11}\ } {\displaystyle \int x\cos ax\;\mathrm {d} x={\frac {\cos ax}{a^{2}}}+{\frac {x\sin ax}{a}}+C\,\!} {\displaystyle \int _{\frac {-a}{2}}^{\frac {a}{2}}x^{2}\sin ^{2}{\frac {n\pi x}{a}}\;\mathrm {d} x={\frac {a^{3}(n^{2}\pi ^{2}-6(-1)^{n})}{24n^{2}\pi ^{2}}}={\frac {a^{3}}{24}}(1-6{\frac {(-1)^{n}}{n^{2}\pi ^{2}}})\qquad {\mbox{(for }}n=1,2,3,...{\mbox{)}}\,\!} {\displaystyle Df=\left(Dg\right)^{-1}} {\displaystyle T={\frac {b^{2}(\sin \alpha )(\sin(\alpha +\beta ))}{2\sin \beta }},} {\displaystyle af^{\star }(x^{\star }/a)} {\displaystyle C={\frac {n}{\left|\alpha \right|}}\cdot {\frac {1}{n-1}}\cdot \exp \left(-{\frac {\left|\alpha \right|^{2}}{2}}\right)} {\displaystyle \notin \!\,} {\displaystyle {\displaystyle {\sqrt {r^{2}+h^{2}}}}} {\displaystyle \ E=mc^{2}} {\displaystyle {\begin{aligned}\cos 2\theta &=\cos ^{2}\theta -\sin ^{2}\theta \\&=2\cos ^{2}\theta -1\\&=1-2\sin ^{2}\theta \\&={\frac {1-\tan ^{2}\theta }{1+\tan ^{2}\theta }}\end{aligned}}} {\displaystyle t^{2}+x^{2}=1} {\displaystyle \Pi } PNG  IHDR ?PLTEGpL|Y!tRNS@fIDATxc@$2`&@P.V2QIENDB` {\displaystyle \nabla \cdot \mathbf {D} =\rho } {\displaystyle x^{n}\delta (x)=0\qquad \forall n>0,x\in \mathbb {R} \,\!} {\displaystyle [\,\ ]\!\,} {\displaystyle A\subseteq A} {\displaystyle 0.7{\overline {8}}5714{\overline {2}}} {\displaystyle a_{1}+a_{2}+a_{3}+\cdots } {\displaystyle e^{ix}=\cos x+i\sin x\;} {\displaystyle \int _{0}^{\infty }{\frac {x^{m}dx}{1+2x\cos \beta +x^{2}}}={\frac {\pi }{\sin(m\pi )}}{\frac {\sin(m\beta )}{\sin \beta }}} {\displaystyle e>1} $5dnqx{xM (7 T b vs Ӟ g 5`ce*uĹ9 0'<EdX1+&'8$J>Lr~:4>CNrʋehTitw,?=]Air-A .LXIu؀": E+01J(U {\displaystyle x_{12}={\frac {3n}{\sqrt {\{2\sinh[{\tfrac {1}{3}}{\text{arsinh}}(4m^{3}+3m-9n^{2})]+m\}^{2}+3m^{2}+3}}}\pm } {\displaystyle \sum _{n=1}^{m}n(-1)^{n-1}} {\displaystyle \operatorname {cos} \ y=x} {\displaystyle \int x^{n}\sin ax\;\mathrm {d} x=-{\frac {x^{n}}{a}}\cos ax+{\frac {n}{a}}\int x^{n-1}\cos ax\;\mathrm {d} x=\sum _{k=0}^{2k\leq n}(-1)^{k+1}{\frac {x^{n-2k}}{a^{1+2k}}}{\frac {n!}{(n-2k)!}}\cos ax+\sum _{k=0}^{2k+1\leq n}(-1)^{k}{\frac {x^{n-1-2k}}{a^{2+2k}}}{\frac {n!}{(n-2k-1)!}}\sin ax\qquad {\mbox{(for }}n>0{\mbox{)}}\,\!} {\displaystyle \lim _{n\rightarrow \infty }\left|{\frac {a_{n+1}}{a_{n}}}\right|=1} {\displaystyle \,e^{-\alpha n}u[n]} {\displaystyle \cot \theta =} {\displaystyle 2^{2}} {\displaystyle \displaystyle (x-x_{0})^{2}+(y-y_{0})^{2}+(z-z_{0})^{2}=r^{2}} {\displaystyle \Delta u_{n}} {\displaystyle f(t)*\delta (t)=f(t)\,} {\textstyle \rho ={\sqrt {x^{2}+y^{2}}}} {\displaystyle {2\alpha \over \alpha ^{2}-s^{2}}} {\displaystyle e^{ix}=\cos(x)+i\,\mathrm {sin} (x),} {\displaystyle \operatorname {stdev} (cX)=|c|\,\operatorname {stdev} (X)\,} {\textstyle \mathbf {T} =\{x|x\in \mathbf {R} ,\notin \mathbf {Q} }\} {\displaystyle {\begin{bmatrix}9&13&5\\1&11&7\\2&6&3\end{bmatrix}}} {\displaystyle B(n,p)} {\displaystyle \sum _{i=0}^{n-1}i2^{i}=2+(n-2)2^{n}} {\displaystyle X(z)} {\displaystyle {\vec {\mathrm {A} }}} {\displaystyle {\begin{bmatrix}3&7&2\end{bmatrix}}} {\displaystyle T_{n}} {\textstyle A\subseteq B\Leftrightarrow A=B} {\displaystyle BC=a,AC=b,{\text{ and }}AB=c,\!} {\displaystyle \sum _{k=0}^{n}M(a_{k}-a_{k+1})=M\sum _{k=0}^{n}(a_{k}-a_{k+1})} {\displaystyle {\hat {x}}_{k}={\frac {1}{\sqrt {2\pi }}}\int _{-\pi }^{\pi }x(t)e^{-\mathrm {i} \,kt}d\,t} {\displaystyle \Lambda ^{\mu '}{}_{\nu }} {\displaystyle Ma_{0}} {\displaystyle \wr \!\,} {\displaystyle n>k} {\displaystyle \eta ^{\alpha \beta }} {\displaystyle {\begin{aligned}\sum _{n=1}^{\infty }a_{n}&=a_{1}+\underbrace {a_{2}+a_{3}} _{\leq a_{2}+a_{2}}+\underbrace {a_{4}+a_{5}+a_{6}+a_{7}} _{\leq a_{4}+a_{4}+a_{4}+a_{4}}+\cdots +\underbrace {a_{2^{n}}+a_{2^{n}+1}+\cdots +a_{2^{n+1}-1}} _{\leq a_{2^{n}}+a_{2^{n}}+\cdots +a_{2^{n}}}+\cdots \\&\leq a_{1}+2a_{2}+4a_{4}+\cdots +2^{n}a_{2^{n}}+\cdots =\sum _{n=0}^{\infty }2^{n}a_{2^{n}}.\end{aligned}}} {\displaystyle \nabla (\psi \,\phi )=\phi \,\nabla \psi +\psi \,\nabla \phi } {\displaystyle \langle f,g\rangle =\int f^{*}(x)g(x)\,dx} {\displaystyle 2^{2}=2\cdot 2=4} {\displaystyle R(x)-R(x+1)=f(x)} {\displaystyle \left(\partial _{t}+\gamma \right)^{2}} {\displaystyle b=a\times {\sqrt {3}}.} {\displaystyle \mathrm {div} {\vec {A}}={\frac {1}{r^{2}}}{\frac {\partial }{\partial r}}(r^{2}A_{r})+{\frac {1}{r\sin \theta }}{\frac {\partial }{\partial \theta }}(\sin \theta A_{\theta })+{\frac {1}{r\sin \theta }}{\frac {\partial A_{\varphi }}{\partial \varphi }}} {\displaystyle [a,b)=\{x\in \mathbb {R} :a\leq x<b\}} {\displaystyle {\textrm {exsec}}\,\theta \,} {\displaystyle s_{k}} {\displaystyle {\mathfrak {D}}_{w}^{A\times B}(s)={\mathfrak {D}}_{u}^{A}(s)\cdot {\mathfrak {D}}_{v}^{B}(s).} {\displaystyle -3\equiv -8{\pmod {5}}.\,} {\displaystyle \lim _{n\to \infty }{\frac {d_{n}}{d_{n+1}}}} {\displaystyle H(x)=\int _{-\infty }^{x}{\delta (s)}\,\mathrm {d} s} {\displaystyle \sum _{i=0}^{\infty }a_{i}} {\displaystyle N(t)=N_{0}2^{-t/t_{1/2}}.\,} {\displaystyle M_{p}(x_{1},\dots ,x_{n})=\exp {\left(\ln {\left[\left(\sum _{i=1}^{n}w_{i}x_{i}^{p}\right)^{1/p}\right]}\right)}=\exp {\left({\frac {\ln {\left(\sum _{i=1}^{n}w_{i}x_{i}^{p}\right)}}{p}}\right)}} {\displaystyle {\frac {(F*G)(\omega )}{\sqrt {2\pi }}}\,} {\displaystyle {\partial A_{x} \over \partial x}+{\partial A_{y} \over \partial y}+{\partial A_{z} \over \partial z}} {\displaystyle 0.998351} {\displaystyle \underbrace {\qquad \qquad \qquad \qquad \qquad \qquad } _{}} {\displaystyle nx[n]\ } {\displaystyle A={\sqrt {s(s-a)(s-b)(s-c)}}} {\displaystyle A\cdot h} {\displaystyle \triangle ABC} {\displaystyle {\frac {a}{b}}={\frac {\left({\frac {a}{c}}\right)}{\left({\frac {b}{c}}\right)}}} {\displaystyle y=e^{-I{\frac {x}{2}}}\left[P\sin {\left({\sqrt {\left|I^{2}-4L\right|}}{\frac {x}{2}}\right)}+Q\cos {\left({\sqrt {\left|I^{2}-4L\right|}}{\frac {x}{2}}\right)}\right]\,\!} {\displaystyle {1 \over x}\div {1 \over y}={y \over x}} {\displaystyle \lim _{x\to \infty }{\cfrac {x}{x+{\sqrt {x^{2}-x}}}}\quad {\xrightarrow {\mathrm {l'H{\hat {o}}pital} }}\quad \lim _{x\to \infty }{\cfrac {(x)'}{(x+{\sqrt {x^{2}-x}})'}}=} {\displaystyle f'\left(x\right)=0\Leftrightarrow 6x^{2}-18x+12=0\Leftrightarrow x=1\,\,\vee \,\,x=2} {\displaystyle \cot(x)} {\displaystyle b'_{k}=b_{k}-mc_{k-1}\,\!} {\displaystyle A=\oint _{C}x\,dy=-\oint _{C}y\,dx={\tfrac {1}{2}}\oint _{C}(-y\,dx+x\,dy).} {\displaystyle \log _{b}a={\frac {1}{\log _{a}b}}} {\displaystyle f(t)g(t)\,} {\displaystyle {\frac {\sqrt {1-\cos ^{2}\theta }}{\cos \theta }}} {\displaystyle u=zt,v=z(1-t)} {\displaystyle (-\infty ;x_{1}),(x_{1};x_{2});\ldots (x_{n};+\infty )} {\displaystyle \Omega ={\frac {\mathrm {S} }{\mathrm {R} ^{2}}}} {\displaystyle =\lim _{x\to \infty }{\cfrac {\left(x+{\sqrt {x^{2}-x}}\right)\left(x-{\sqrt {x^{2}-x}}\right)}{x+{\sqrt {x^{2}-x}}}}=\lim _{x\to \infty }{\cfrac {x^{2}-(x^{2}-x)}{x+{\sqrt {x^{2}-x}}}}=\lim _{x\to \infty }{\cfrac {x}{x+{\sqrt {x^{2}-x}}}}} {\displaystyle h(x)\delta (x-a)=h(a)\delta 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I.V%qfK`uVG̐KMv8ěBP]m"x2SEigLA ")r6?h/lgk;'6{cR,?=n9qn}Posw0 v^m}"uC5IA5.j8Ko\\#+'5${a}?ۧ-Cf(oqw5J ە[f}%n]I'g#q*䵂ߠvvuKJbZ-_F,P AY =A h(&]r.?VAd8̇f<Tڹ]"p˖@ {\displaystyle x^{11}\,} {\displaystyle ds^{2}=0=dx_{1}^{2}+dx_{2}^{2}-c^{2}dt^{2}} {\displaystyle x_{0}=-1.5} {\displaystyle ln|y|=ln|x+1|+c} {\displaystyle ~f(x)} {\displaystyle {\mathcal {H}}} {\displaystyle {\begin{aligned}\sin(\theta +\pi )&=-\sin \theta \\\cos(\theta +\pi )&=-\cos \theta \\\tan(\theta +\pi )&=+\tan \theta \\\csc(\theta +\pi )&=-\csc \theta \\\sec(\theta +\pi )&=-\sec \theta \\\cot(\theta +\pi )&=+\cot \theta \\\end{aligned}}} {\displaystyle {\begin{cases}2x+y=8\\x+y=6\end{cases}}} {\displaystyle S,\ \Omega } {\displaystyle 37_{11}\ } {\displaystyle {\mathcal {L}}\left\{f(t-a)u(t-a)\right\}=e^{-as}F(s)} {\displaystyle (1+x)^{n}\geqslant 1+nx} {\displaystyle {\frac {\vartheta _{01}[\exp(-5{\sqrt {2}}\,\pi )]}{\vartheta _{01}[\exp(-{\sqrt {2}}\,\pi )]}}={\tfrac {4}{15}}{\sqrt {10}}\cos({\tfrac {1}{10}}\pi )\cosh[{\tfrac {1}{3}}{\text{artanh}}({\tfrac {3}{8}}{\sqrt {6}})]+{\tfrac {1}{15}}{\sqrt {5}}\tan({\tfrac {1}{5}}\pi )} {\displaystyle \partial _{\mu }\phi =(\partial _{0},\partial _{1},\partial _{2},\partial _{3})\phi =\left({\frac {1}{c}}{\frac {\partial \phi }{\partial t}},{\frac {\partial \phi }{\partial x}},{\frac {\partial \phi }{\partial y}},{\frac {\partial \phi }{\partial z}}\right).} {\displaystyle {\frac {\pi }{i}}\left[\delta (\omega -a)-\delta (\omega +a)\right]} {\displaystyle \zeta (z)} {\displaystyle \times \!\,} {\displaystyle \sec \theta ={\frac {\mathrm {hypotenuse} }{\mathrm {adjacent} }}={\frac {h}{b}}} {\displaystyle x^{5}+y^{5}-x^{4}-y^{4}+xy=0} {\displaystyle \int _{0}^{\infty }{\frac {{}e^{-ax}\sin bx}{x}}\,dx=\tan ^{-1}{\frac {b}{a}}} {\displaystyle P(y){\frac {dy}{dx}}+Q(x)=0\,\!} {\displaystyle {\begin{array}{lcl}{\mathcal {Z}}\{x(-n)\}=&\\\sum _{n=-\infty }^{\infty }x(-n)z^{-n}\ &\\=\sum _{m=-\infty }^{\infty }x(m)z^{m}\ &\\=\sum _{m=-\infty }^{\infty }x(m){(z^{-1})}^{-m}\ &\\=X(z^{-1})&\\\end{array}}} {\displaystyle x^{x}\geq \left({\frac {1}{e}}\right)^{1/e}.\,} {\displaystyle {\frac {1}{\Gamma \left({\frac {k}{2}}\right)}}\;\gamma \left({\frac {k}{2}},\,{\frac {x}{2}}\right)} {\displaystyle \sec \theta -1\,} {\displaystyle \pi d^{2}\,\!} {\displaystyle \varphi =\arg(z)=\operatorname {atan2} (y,x)} {\displaystyle \delta (\mathbf {r} -\mathbf {r} _{0})={\begin{cases}{\frac {1}{r^{2}\sin \theta }}\delta (r-r_{0})\delta (\theta -\theta _{0})\delta (\phi -\phi _{0})&x_{0},y_{0},z_{0}\neq 0\\{\frac {1}{2\pi r^{2}\sin \theta }}\delta (r-r_{0})\delta (\theta -\theta _{0})&x_{0}=y_{0}=0,\ z_{0}\neq 0\\{\frac {1}{4\pi r^{2}}}\delta (r-r_{0})&x_{0}=y_{0}=z_{0}=0\end{cases}}} {\displaystyle a_{0},a_{1},...} {\displaystyle \mathbf {A} \mathbf {x} =\mathbf {b} \Leftrightarrow \mathbf {A} ^{-1}\mathbf {A} \mathbf {x} =\mathbf {A} ^{-1}\mathbf {b} \Leftrightarrow \mathbf {Ix} =\mathbf {A} ^{-1}\mathbf {b} \Leftrightarrow \mathbf {x} =\mathbf {A} ^{-1}\mathbf {b} } {\displaystyle s=x+y,t=xy} {\displaystyle \scriptstyle B=\{a,b\}} {\displaystyle \lim _{\theta \to 0}{\frac {1-\cos \theta }{\theta ^{2}}}={\frac {1}{2}}} {\textstyle I_{\nu }(z)} {\displaystyle \oint _{S}{\vec {E}}\cdot d{\vec {s}}={\frac {q}{\varepsilon _{0}}}} {\displaystyle x_{0}=0,5} {\displaystyle \doteq \!\,} {\displaystyle \rho _{X,Y}=\mathrm {corr} (X,Y)={\mathrm {cov} (X,Y) \over \sigma _{X}\sigma _{Y}}={E[(X-\mu _{X})(Y-\mu _{Y})] \over \sigma _{X}\sigma _{Y}},} {\displaystyle =(p-b)\tan {\frac {B}{2}}=(p-c)\tan {\frac {C}{2}}} {\displaystyle D_{x}\csc x=-\csc x\cot x} {\displaystyle f(n)=f(n-1)+f(n-2)} {\displaystyle \aleph \!\,} {\displaystyle \varepsilon \thicksim N(0,\sigma ^{2}).\,} {\displaystyle \Gamma (x)=\int _{0}^{\infty }u^{x-1}e^{-u}\mathrm {d} u} {\displaystyle \sigma ^{2}\,} {\displaystyle e^{i2\varphi }=\cos 2\varphi +i\sin 2\varphi } {\displaystyle \Theta (|V|)} {\displaystyle 12^{2}+35^{2}=37^{2}} {\displaystyle {\frac {\vartheta _{01}[\exp(-3{\sqrt {2}}\,\pi )]}{\vartheta _{01}[\exp(-{\sqrt {2}}\,\pi )]}}=3^{-1/2}{\sqrt {{\sqrt {3}}+{\sqrt {2}}}}} {\textstyle K_{\nu }(z)} {\displaystyle \ s_{j}=\sum _{k=1}^{N}{x_{k}^{j}}.} {\displaystyle \sin[\arccos(x)]={\sqrt {1-x^{2}}}\,} {\displaystyle x=1} {\displaystyle {Area(\triangle ADE) \over Area(\triangle DEC)}={AE \over EC}.} {\displaystyle t=\ln(x)} {\displaystyle 1-\cos(x)} {\displaystyle (7)} {\textstyle a\in B\Rightarrow a\in A} {\displaystyle \theta =2\,} {\displaystyle {\frac {1}{4\pi }}\left[(1+\cos(\mu ct)){\frac {\delta (ct-\rho )}{\rho }}+\mu ^{2}\Theta (ct-\rho )\operatorname {sinc} (\mu u)\right]} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{2}}}=\lim _{n\to +\infty }\left({\frac {1}{1^{2}}}+{\frac {1}{2^{2}}}+\cdots +{\frac {1}{n^{2}}}\right).} {\displaystyle \scriptstyle \cos \theta \,=\,{\sqrt {1-\sin ^{2}\theta }}={\sqrt {3}}/2} {\displaystyle 172_{11}\ } {\displaystyle q'(x_{2})=k_{2}.} {\displaystyle f(x)=1+{\frac {4x^{2}-8x+16}{x^{3}-4x^{2}+8x}}=1+{\frac {4x^{2}-8x+16}{x(x^{2}-4x+8)}}} {\displaystyle M_{-\infty }(x_{1},\dots ,x_{n})=\lim _{p\to -\infty }M_{p}(x_{1},\dots ,x_{n})=\min\{x_{1},\dots ,x_{n}\}} {\displaystyle g(p)=-{\tfrac {p^{2}}{2}}} {\displaystyle {B}_{\,2}} {\displaystyle {\frac {dy}{dx}}+H(x)y+Z(x)=0\,\!} {\displaystyle 0.{\overline {72}}} {\displaystyle \textstyle \left\langle {n \atop k}\right\rangle } {\displaystyle \lambda _{1}} {\displaystyle {(2+5\mathrm {i} ) \over (3+7\mathrm {i} )}={(2+5\mathrm {i} ) \over (3+7\mathrm {i} )}\cdot {(3-7\mathrm {i} ) \over (3-7\mathrm {i} )}={(6+35)+(15\mathrm {i} -14\mathrm {i} ) \over (9+49)+(21\mathrm {i} -21\mathrm {i} )}={41+\mathrm {i} \over 58}={41 \over 58}+{1 \over 58}\cdot \mathrm {i} } {\displaystyle \cos n\theta +i\sin n\theta =(\cos(\theta )+i\sin(\theta ))^{n}\,} {\displaystyle \gamma _{k}} {\displaystyle a+ar+ar^{2}+ar^{3}+ar^{4}+\cdots =\sum _{k=0}^{\infty }ar^{k}={\frac {a}{1-r}},{\text{ for }}|r|<1.} {\displaystyle i=1,\;2,\;\ldots ,\;\left\lfloor {\frac {{\sqrt {2N+1}}-1}{2}}\right\rfloor } {\displaystyle {\begin{array}{ll}\Delta x'=\gamma (\Delta x-v\,\Delta t)\,&\Delta x=\gamma (\Delta x'+v\,\Delta t')\,\\\Delta t'=\gamma \left(\Delta t-{\dfrac {v\,\Delta x}{c^{2}}}\right)\,&\Delta t=\gamma \left(\Delta t'+{\dfrac {v\,\Delta x'}{c^{2}}}\right)\ .\\\end{array}}} {\displaystyle \partial _{t}-k\,\nabla _{\text{2D}}^{2}} {\displaystyle =s^{n}{\mathcal {L}}\{f(t)\}-\sum _{i=1}^{n}s^{n-i}f^{(i-1)}(0)} {\displaystyle {\partial ^{2}u \over \partial x^{2}}+{\partial ^{2}u \over \partial y^{2}}+{\partial ^{2}u \over \partial z^{2}}=0} {\displaystyle A=L_{*}+U\qquad {\text{where}}\qquad L_{*}={\begin{bmatrix}a_{11}&0&\cdots &0\\a_{21}&a_{22}&\cdots &0\\\vdots &\vdots &\ddots &\vdots \\a_{n1}&a_{n2}&\cdots &a_{nn}\end{bmatrix}},\quad U={\begin{bmatrix}0&a_{12}&\cdots &a_{1n}\\0&0&\cdots &a_{2n}\\\vdots &\vdots &\ddots &\vdots \\0&0&\cdots &0\end{bmatrix}}.} {\displaystyle {\vec {c}}={\vec {a}}+{\vec {b}}} {\displaystyle |z|>0} {\displaystyle {\begin{matrix}{d \over dx}\sin x=&\cos x,&{d \over dx}\arcsin x=&{1 \over {\sqrt {1-x^{2}}}}\\\\{d \over dx}\cos x=&-\sin x,&{d \over dx}\arccos x=&{-1 \over {\sqrt {1-x^{2}}}}\\\\{d \over dx}\tan x=&\sec ^{2}x,&{d \over dx}\arctan x=&{1 \over 1+x^{2}}\\\\{d \over dx}\cot x=&-\csc ^{2}x,&{d \over dx}\operatorname {arccot} x=&{-1 \over 1+x^{2}}\\\\{d \over dx}\sec x=&\tan x\sec x,&{d \over dx}\operatorname {arcsec} x=&{1 \over |x|{\sqrt {x^{2}-1}}}\\\\{d \over dx}\csc x=&-\csc x\cot x,&{d \over dx}\operatorname {arccsc} x=&{-1 \over |x|{\sqrt {x^{2}-1}}}\end{matrix}}} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{\cos ax(1-\sin ax)}}={\frac {1}{4a}}\tan ^{2}\left({\frac {ax}{2}}+{\frac {\pi }{4}}\right)-{\frac {1}{2a}}\ln \left|\tan \left({\frac {ax}{2}}+{\frac {\pi }{4}}\right)\right|+C} {\displaystyle x^{5}-y^{2}-x=0} {\displaystyle q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}\approx 0.53609630892200161460073096549143569900990236} {\displaystyle i^{-2}=-1} {\displaystyle i\hbar {\partial \psi \over \partial t}\ =\left[-{\frac {\hbar ^{2}}{2m}}\Delta +V\right]\psi } {\displaystyle \vartheta _{2}(z;w)=\sum _{k=-\infty }^{\infty }\exp[(2k+1)iz+(k+{\tfrac {1}{2}})^{2}\ln(w)]} {\displaystyle \operatorname {arcsin} \ x=y} {\displaystyle q} {\displaystyle \int \sin ^{n}x\,dx=-{\frac {\sin ^{n-1}{x}\cos {x}}{n}}+{\frac {n-1}{n}}\int \sin ^{n-2}{x}\,dx} {\displaystyle \int {\frac {\sin ax}{x}}\mathrm {d} x=\sum _{n=0}^{\infty }(-1)^{n}{\frac {(ax)^{2n+1}}{(2n+1)\cdot (2n+1)!}}+C\,\!} {\displaystyle 1-\sin ^{2}\theta =\cos ^{2}\theta .} {\displaystyle \Theta (t)te^{-\gamma t}} {\displaystyle (2+5\mathrm {i} )\cdot (3+7\mathrm {i} )=(2\cdot 3-5\cdot 7)+(2\cdot 7+5\cdot 3)\mathrm {i} =-29+29\mathrm {i} } {\displaystyle {\frac {1}{(x-1)(x^{2}+x+1)}}={\frac {A}{x-1}}} {\displaystyle {\begin{alignedat}{3}x_{1}&+&2x_{2}&\leq 170\\x_{1}&+&x_{2}&\leq 150\\&&3x_{2}&\leq 180\end{alignedat}}} {\displaystyle \mathbb {C} } {\displaystyle \cos \alpha ={\sqrt {1-\sin ^{2}\alpha }}} {\displaystyle (g\circ h)'(x)=(g(h(x)))'=g'(h(x))\cdot h'(x)} {\displaystyle \,\sin(x)} {\displaystyle \ln z=\ln r+\mathrm {i} \phi .} {\displaystyle {\sqrt[{\alpha }]{x_{1}^{\alpha _{1}}\ldots x_{n}^{\alpha _{n}}}}\leq {\frac {\alpha _{1}x_{1}+\ldots +\alpha _{n}x_{n}}{\alpha }},} {\displaystyle \tan \alpha ={\frac {\sin \alpha }{\sqrt {1-\sin ^{2}\alpha }}}} {\displaystyle {d^{2}\theta \over dt^{2}}+{g \over \ell }\sin \theta =0} {\displaystyle \delta [n]\!} {\displaystyle K={\tfrac {1}{2}}|x_{1}y_{2}-x_{2}y_{1}|.} {\displaystyle D_{x}\sec x=\sec x\tan x} {\displaystyle (5)} {\displaystyle \int _{0}^{\pi /2}\sin ^{2}x\,dx=\int _{0}^{\pi /2}\cos ^{2}x\,dx=\pi /4} {\displaystyle {\begin{aligned}P(A\cup B)&=P(A)+P(B)-P(A\cap B)\\&=P(A)+P(B)\qquad {\mbox{if A and B are mutually exclusive}}\\\end{aligned}}} {\displaystyle A\cup B} {\displaystyle x=0,994987426585} {\displaystyle {\frac {\partial (\mu M)}{\partial x}}={\frac {\partial (\mu N)}{\partial y}}\,\!} {\displaystyle 55_{11}\ } {\displaystyle 3t+9s^{2}+3y^{3}} {\displaystyle {\hat {x}}} {\textstyle F'(x)=f(x)} {\displaystyle {\begin{aligned}10x_{1}-x_{2}+2x_{3}&=6,\\-x_{1}+11x_{2}-x_{3}+3x_{4}&=25,\\2x_{1}-x_{2}+10x_{3}-x_{4}&=-11,\\3x_{2}-x_{3}+8x_{4}&=15.\end{aligned}}} {\displaystyle \Delta <0} {\displaystyle RQ=\sin \alpha \sin \beta \,} {\displaystyle A+(B+C)=(A+B)+C=A+B+C\,\!} {\displaystyle K={\tfrac {1}{2}}pq\cdot \sin \theta ,} {\displaystyle \sum _{k=1}^{n}k=1+2+3+\dotsb +n={\frac {n(n+1)}{2}}} {\displaystyle a^{2}+b^{2}=c^{2}.\,\!} {\displaystyle \left(x-a\right)^{2}+\left(y-b\right)^{2}=r^{2}.} {\displaystyle x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}},} RIFF"WEBPVP8 *>6K&%%> en(OZAğ-oPY7'd~Zm*S'aۡ_:O>t=ϕO2gxC߭Og<zuæ *e^az~\Kͯ)6=B>} #_y`%wwٿfek GJ  (qٔ+LN4Hن*Y/=qL'`AYu\hq;찛LT,l*u"*ť3g9%2Aڽ0찲hg@P h!6Z> ǿS͞M3{!{ֳ=Eu>gKBLʶgHz.Y[]V` b^Ma9u T:}/`RO7 1neorkcQ#.+LopB_oUts|c$7ÊeP.(nĪ[W~ 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WB6)va5}rX|x:7z ł'Eۯ@,5Y%dJy.*`&X~ʞSsgEk74gd,a 5pf`)6\UaMx)gcXF,lz;Se ;}*&B2I +g!EF'o)QO΄ :q4`ac/$u Q Gg`OSsz٦I Z)8;I◬=_Hѱt&x WX_2X딨EyM^n&z'M6L8xK5߇Z@ &.WfGx.a0 `㹴x=Mt󏟙M4kB<:AFO &I!m# 2׃=g4BaA;3ѣW6A# 6I5 96{pWZe^Hc1-)/B}]uϬ; {\displaystyle f''\left(0\right)=0\Rightarrow } {\displaystyle {\frac {y-y_{0}}{x-x_{0}}}={\frac {y_{1}-y_{0}}{x_{1}-x_{0}}}} {\displaystyle \int x(ax+b)^{n}dx} {\displaystyle r={\overline {x}}.\,} {\displaystyle x=a\cos(t)} {\displaystyle (A\triangle B)\triangle C=A\triangle (B\triangle C)} {\displaystyle \alpha =\pi -\beta -\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle \cos(\arctan x)={\frac {1}{\sqrt {1+x^{2}}}}} {\displaystyle f(x)=\left\{{\begin{matrix}-0{,}1522x^{3}+0{,}9937x,&{\mbox{ for }}x\in [0,1],\\-0{,}01258x^{3}-0{,}4189x^{2}+1{,}4126x-0{,}1396,&{\mbox{ for }}x\in [1,2],\\0{,}1403x^{3}-1{,}3359x^{2}+3{,}2467x-1{,}3623,&{\mbox{ for }}x\in [2,3],\\0{,}1579x^{3}-1{,}4945x^{2}+3{,}7225x-1{,}8381,&{\mbox{ for }}x\in [3,4],\\0{,}05375x^{3}-0{,}2450x^{2}-1{,}2756x+4{,}8259,&{\mbox{ for}}x\in [4,5],\\-0{,}1871x^{3}+3{,}3673x^{2}-19{,}3370x+34{,}9282,&{\mbox{ for }}x\in [5,6].\\\end{matrix}}\right.} {\displaystyle h\left(x\right)=(x+1)(x^{2}+1)} {\displaystyle f(z)=1/z} {\displaystyle {\delta }} {\displaystyle \operatorname {div} (\mathbf {F} )=\nabla \cdot \mathbf {F} } {\displaystyle =Ag_{1}(x)+Bg_{2}(x)\ } {\displaystyle ({\frac {d^{2}u}{dx^{2}}})^{2}+\omega ^{2}u=0} {\displaystyle \int {\frac {1}{x^{2}-a^{2}}}dx=} {\displaystyle \lim _{n\to \infty }{\frac {1}{n^{2}+2n}}{\frac {n^{2}}{1}}=1>0} {\displaystyle {\begin{aligned}\int _{x=0}^{x=2}x\cos(x^{2}+1)\,dx&{}={\frac {1}{2}}\int _{u=1}^{u=5}\cos(u)\,du\\&{}={\frac {1}{2}}(\sin(5)-\sin(1)).\end{aligned}}} {\displaystyle \in \!\,} {\displaystyle \alpha >-{\frac {1}{2}}} {\displaystyle \infty } {\displaystyle W_{i}=W_{i-1}+w_{i}\,} {\displaystyle {\begin{vmatrix}a&b\\c&d\end{vmatrix}}=ad-bc} {\displaystyle S_{N}=\sum _{k=1}^{N}(A_{k+1}-A_{k})=A_{N+1}-A_{N}+A_{N}-A_{N-1}+...+A_{3}-A_{2}+A_{2}-A_{1}=A_{N+1}-A_{1}} {\displaystyle f(x)=\sum _{n=0}^{\infty }a_{n}\exp(-nx)=\sum _{n=0}^{\infty }a_{n}z^{n},} {\displaystyle \displaystyle {\mathcal {L}}\left\{f(t)\right\}} {\displaystyle \tan {\frac {\theta }{2}}=\csc \theta -\cot \theta .\,} {\displaystyle A=(-5,3)} {\displaystyle x=a\tan \theta } {\displaystyle {\boldsymbol {F}}=k{\Delta {\boldsymbol {p}} \over \Delta t}} {\displaystyle A_{x}\mathbf {\hat {x}} +A_{y}\mathbf {\hat {y}} +A_{z}\mathbf {\hat {z}} } {\displaystyle \cos(2\theta )=\cos ^{2}\theta -\sin ^{2}\theta \,} {\displaystyle \left({\begin{array}{ccc|c}1&0&1&4\\0&1&-1&-1\\0&0&(-7)&-21\end{array}}\right)} {\displaystyle f^{*}(p)={\frac {1}{4}}\langle p,A^{-1}p\rangle -c} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n-1}a_{n}=a_{1}-a_{2}+a_{3}-\cdots \!} {\displaystyle \cos ^{2}\theta ={\frac {1}{\tan ^{2}\theta +1}}} {\displaystyle 1+\cos(x)} {\displaystyle \Delta u_{n}=2^{n}} {\displaystyle -(a_{m}-a_{m+1})} {\displaystyle \Lambda _{\mu '}{}^{\nu }} {\displaystyle \mathrm {rect} \left[{(n-M/2) \over M}\right]} {\displaystyle \varphi -\pi /2<\theta <\varphi +\pi /2.} {\displaystyle k_{3}=hf(t_{n}+c_{3}h,y_{n}+a_{31}k_{1}+a_{32}k_{2}),\,} {\displaystyle \int _{0}^{\infty }e^{-(ax^{2}+bx+c)}\,dx={\frac {1}{2}}{\sqrt {\frac {\pi }{a}}}e^{(b^{2}-4ac)/4a}\ \operatorname {erfc} {\frac {b}{2{\sqrt {a}}}},{\text{ where }}\operatorname {erfc} (p)={\frac {2}{\sqrt {\pi }}}\int _{p}^{\infty }e^{-x^{2}}\,dx} {\displaystyle \zeta (s)={\frac {1}{s-1}}\sum _{n=1}^{\infty }{\frac {n(n+1)}{2}}\left({\frac {2n+3+s}{(n+1)^{s+2}}}-{\frac {2n-1-s}{n^{s+2}}}\right)} {\displaystyle y=3x^{2}-{\sqrt {x}}} {\displaystyle \sec \theta =} {\displaystyle y=(x^{2}+x+2)(3x-1)} {\displaystyle y-2x=-3} {\displaystyle \sin ^{3}\theta \cos ^{3}\theta ={\frac {\sin ^{3}2\theta }{8}}} {\displaystyle a=c,\quad b=d} {\displaystyle \scriptstyle a} {\displaystyle {\displaystyle a,\;b}} {\displaystyle {\vec {r}}_{0}={1 \over M}\int \limits _{V}\rho {\vec {r}}dV} {\displaystyle a\sin x+b\cos x={\sqrt {a^{2}+b^{2}}}\cdot \sin(x+\varphi )\,} {\displaystyle A_{\rm {RMS}}={\frac {A_{\max }}{\sqrt {3}}}\,\!} {\displaystyle \Sigma =\|\mathbf {A\times B} \|={\sqrt {\|\mathbf {A} \|^{2}\|\mathbf {B} \|^{2}-(\mathbf {A\cdot B} )^{2}}}\ .} {\displaystyle \int {\frac {\tan ax\;\mathrm {d} x}{\tan ax-1}}={\frac {x}{2}}+{\frac {1}{2a}}\ln |\sin ax-\cos ax|+C\,\!} {\displaystyle {\frac {n!}{(s+\alpha )^{n+1}}}} {\displaystyle +f(x_{2})(243-540x^{2}+192x^{4})-8f(x_{3})x(2x-3)(2x+3)(4x+3)\,} {\displaystyle \left({\frac {g}{h}}\right)'={\frac {g'\cdot h-g\cdot h'}{h^{2}}}} {\displaystyle \sec \alpha ={\frac {1}{\cos \alpha }}} {\displaystyle f_{a}={\sqrt {3}}\,\!} {\displaystyle x_{1,2}=\pm {\sqrt {\frac {1}{2}}}.} {\displaystyle {\displaystyle y=\pm {\frac {b}{a}}{\sqrt {a^{2}-x^{2}}}.}} {\displaystyle \left\{{\begin{array}{ccc}x&=&1\\y&=&2\\z&=&3\\\end{array}}\right.} {\displaystyle \operatorname {dom} f^{\star }} {\displaystyle I^{2}>4L\,\!} {\displaystyle \lim _{n\to \infty }{\frac {x_{n+1}-x_{n}}{x_{n+2}-x_{n+1}}}\qquad \scriptstyle x\in (3,8284;\,3,8495)} {\displaystyle d_{VE}={{\sqrt {6}} \over 2}a={\sqrt {3 \over 2}}\,a\,} {\displaystyle A=2(L\cdot B+L\cdot H+H\cdot B)} {\displaystyle \tan {\frac {\theta }{2}}={\frac {\sin \theta }{1+\cos \theta }}.\,} {\displaystyle 0<c<\infty } {\displaystyle {\frac {\partial }{\partial x^{\mu }}}\left[{\frac {\partial {\mathcal {L}}}{\partial (\partial \phi /\partial x^{\mu })}}\right]-{\frac {\partial {\mathcal {L}}}{\partial \phi }}=0,} {\displaystyle 1.{\overline {2}}} {\displaystyle \mathbb {R} ^{+}} {\displaystyle {\frac {ex+f}{\left(ax^{2}+bx+c\right)^{n}}}} {\displaystyle S=\{a,b,c,d}\} {\displaystyle R=\left|{\dfrac {\left({x'}^{2}+{y'}^{2}\right)^{3/2}}{x'y''-y'x''}}\right|} {\displaystyle \square .} {\displaystyle (8,15,17)} {\displaystyle y=-a} {\displaystyle 0.{\overline {18}}} {\displaystyle \Omega } {\displaystyle x^{2}y+xy^{2}=880} {\displaystyle s={\sqrt {\frac {s_{0}s_{2}-s_{1}^{2}}{s_{0}(s_{0}-1)}}}.} {\displaystyle f^{''}({x_{2}})=({f_{0}}-2{f_{1}}+{f_{2}})/{h^{2}}+h{f^{'''}(\xi )}} {\displaystyle x[-n]\!} {\displaystyle |a|^{-1}F\left({\frac {\omega }{a}}\right)} {\displaystyle {\frac {d^{2}u}{dx^{2}}}+\omega ^{2}u=0.} {\displaystyle \int {\frac {\sin ax}{x^{n}}}\mathrm {d} x=-{\frac {\sin ax}{(n-1)x^{n-1}}}+{\frac {a}{n-1}}\int {\frac {\cos ax}{x^{n-1}}}\mathrm {d} x\,\!} {\displaystyle x_{1}={\frac {\det(A_{1})}{\det(A)}}={\frac {\begin{vmatrix}\color {OliveGreen}{24}&\color {blue}{2}\\\color {OliveGreen}{16}&\color {blue}{3}\end{vmatrix}}{\begin{vmatrix}\color {blue}{4}&\color {blue}{2}\\\color {blue}{2}&\color {blue}{3}\end{vmatrix}}}={24\cdot 3-16\cdot 2 \over 8}={40 \over 8}=5} {\displaystyle a=1} {\displaystyle \prod _{n=1}^{\infty }\left[{1+{1 \over n(n+2)}}\right]^{\ln n/\ln 2}} {\displaystyle \mathbf {A} _{j}} {\displaystyle a(f*g)=(af)*g=f*(ag)\,} {\displaystyle A={\sqrt 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{1+\tan ^{2}\theta }}} {\displaystyle y=u\cdot v} {\displaystyle \scriptstyle {n\geq 2}} {\displaystyle u=u(x,y)\,} {\displaystyle \ ={\frac {(\operatorname {ln} x)'\cdot x-(\operatorname {ln} x)\cdot (x)'}{x^{2}}}=} {\displaystyle \Delta \psi \ ={1 \over c^{2}}.{\partial ^{2}\psi \over \partial t^{2}}-{\rho \over \epsilon }} {\displaystyle \det {\begin{bmatrix}0&a^{2}&p^{2}&d^{2}&1\\a^{2}&0&b^{2}&q^{2}&1\\p^{2}&b^{2}&0&c^{2}&1\\d^{2}&q^{2}&c^{2}&0&1\\1&1&1&1&0\end{bmatrix}}=0.} {\displaystyle y=r\sin(t)} {\displaystyle {\begin{alignedat}{7}2x&&\;+&&y&&\;-&&\;z&&\;=\;&&8&\\&&&&{\frac {1}{2}}y&&\;+&&\;{\frac {1}{2}}z&&\;=\;&&1&\\&&&&2y&&\;+&&\;z&&\;=\;&&5&\end{alignedat}}} {\displaystyle \tan[\arcsin(x)]={\frac {x}{\sqrt {1-x^{2}}}}} {\displaystyle t={\tfrac {x-x_{i-1}}{x_{i}-x_{i-1}}}} {\displaystyle \lim _{n\to \infty }{}^{n}i=\lim _{n\to \infty }\underbrace {i^{i^{i^{\cdot ^{\cdot ^{i}}}}}} _{n}={\underset {W:\;Lambert\;function}{{\frac {2}{\pi }}\,i\;W\left(-{\frac {\pi }{2}}i\right)}}} {\displaystyle ax[n]+by[n]\!} {\displaystyle x=x_{0}+\alpha t} {\displaystyle f(x_{0})=y_{0}} {\displaystyle \lim _{x\to \infty }x-{\sqrt {x^{2}-x}}=} {\displaystyle a_{n}\geq a_{n+1}} {\displaystyle \langle \ \rangle \!\,} {\displaystyle \sin x} {\displaystyle \exp\{i\mu t-{\frac {1}{2}}\sigma ^{2}t^{2}\}} {\displaystyle \sigma _{n}^{2}={\frac {Q_{n}}{W_{n}}}\,} {\displaystyle {\frac {2x(x-1)-(x^{2}+2)}{(x-1)^{2}}}} {\displaystyle \{a_{1},...,a_{n}\}} {\displaystyle \ddots } {\displaystyle g(x)=(x^{2}+1)} {\displaystyle \int A(h)\,dh} {\displaystyle f(z)={\frac {z^{2}-5}{(z^{2}-1)(z^{2}+1)}}={\frac {z^{2}-5}{(z+1)(z-1)(z+i)(z-i)}}} {\displaystyle |B_{k}(a_{k}-a_{k+1})|\leq M(a_{k}-a_{k+1})} {\displaystyle \cos x=\mathrm {Re} \{e^{ix}\}={e^{ix}+e^{-ix} \over 2}} {\displaystyle \ x_{-}={\frac {-b-{\sqrt {b^{2}-4ac}}}{2a}}} {\displaystyle f(\infty )=\lim _{s\to 0}{sF(s)}} {\displaystyle {\begin{aligned}x_{1}&=3/5=0.6,\\x_{2}&=(3/5)/11+25/11=3/55+25/11=2.3272,\\x_{3}&=-(3/5)/5+(2.3272)/10-11/10=-3/25+0.23272-1.1=-0.9873,\\x_{4}&=-3(2.3272)/8+(-0.9873)/8+15/8=0.8789.\end{aligned}}} {\displaystyle q={\sqrt {a^{2}+d^{2}-2ad\cos {A}}}={\sqrt {b^{2}+c^{2}-2bc\cos {C}}}.} {\displaystyle d_{i}=x_{i}-y_{i}} {\displaystyle \ m} {\displaystyle {\frac {4x^{2}-8x+16}{x(x^{2}-4x+8)}}={\frac {A}{x}}+{\frac {Bx+C}{x^{2}-4x+8}}} {\displaystyle {1 \over 1}-{1 \over 2}+{1 \over 4}-{1 \over 8}+{1 \over 16}-{1 \over 32}+\cdots ={2 \over 3}.} {\displaystyle {\tfrac {a}{c}}\ =\ {\tfrac {b}{d}},} {\displaystyle s={\tfrac {1}{2}}(a+b+d-c)} {\displaystyle h_{b}=a\cdot \sin \beta } {\displaystyle 2\pi r\,} {\displaystyle 1\!} {\displaystyle \left[{\begin{array}{ccc|c}2&1&-1&8\\-3&-1&2&-11\\-2&1&2&-3\end{array}}\right]} {\displaystyle a^{2}+b^{2}=c^{2}\,} {\displaystyle :\;\mathbb {Z} } {\displaystyle {\begin{matrix}\left(\Delta A_{r}-{2A_{r} \over r^{2}}-{2 \over r^{2}\sin \theta }{\partial \left(A_{\theta }\sin \theta \right) \over \partial \theta }-{2 \over r^{2}\sin \theta }{\partial A_{\phi } \over \partial \phi }\right){\boldsymbol {\hat {r}}}&+\\\left(\Delta A_{\theta }-{A_{\theta } \over r^{2}\sin ^{2}\theta }+{2 \over r^{2}}{\partial A_{r} \over \partial \theta }-{2\cos \theta \over r^{2}\sin ^{2}\theta }{\partial A_{\phi } \over \partial \phi }\right){\boldsymbol {\hat {\theta }}}&+\\\left(\Delta A_{\phi }-{A_{\phi } \over r^{2}\sin ^{2}\theta }+{2 \over r^{2}\sin \theta }{\partial A_{r} \over \partial \phi }+{2\cos \theta \over r^{2}\sin ^{2}\theta }{\partial A_{\theta } \over \partial \phi }\right){\boldsymbol {\hat {\phi }}}&\end{matrix}}} {\displaystyle 1-2^{n}+3^{n}-\cdots ={\frac {2^{n+1}-1}{n+1}}B_{n+1}} {\displaystyle H_{1/2}^{(2)}(kr)} {\displaystyle \log _{b}(x^{d})=d\log _{b}(x)\!\,} {\displaystyle (x,y)\in \mathbb {C} ^{2}} {\displaystyle -i\hbar {\hat {i}}{\frac {\partial }{\partial x}}} {\displaystyle \tan(\alpha -\beta )={\frac {\tan \alpha -\tan \beta }{1+\tan \alpha \tan \beta }}} {\displaystyle A\setminus (B\cup C)=(A\setminus B)\cap (A\setminus C)} {\displaystyle x>y} {\displaystyle \iint _{D}\left({\frac {\partial g}{\partial x}}(x,y)-{\frac {\partial f}{\partial y}}(x,y)\right)\,\mathrm {d} x\,\mathrm {d} y=\oint _{C}\left(f(x,y)\,\mathrm {d} x+g(x,y)\,\mathrm {d} y\right)} {\displaystyle n\times n} {\displaystyle K={\tfrac {1}{2}}{\sqrt {p^{2}q^{2}-(m^{2}-n^{2})^{2}}}.} {\displaystyle \tan {\frac {\theta }{2}}={\frac {1-\cos \theta }{\sin \theta }}.\,} {\displaystyle \lim _{x\rightarrow 0}{\frac {1-\cos(x)}{x}}=0,} {\displaystyle \sum _{j=1}^{i-1}a_{ij}=c_{i}\ \mathrm {for} \ i=2,\ldots ,s.} {\displaystyle e^{z}=1+{\frac {z}{1!}}+{\frac {z^{2}}{2!}}+{\frac {z^{3}}{3!}}+\cdots ~.} {\displaystyle 0*\infty ={\cfrac {0}{({\cfrac {1}{\infty }})}}={\cfrac {0}{0}}} {\displaystyle {\frac {\sqrt {\operatorname {cosec} ^{2}\theta -1}}{\operatorname {cosec} \theta }}} {\displaystyle ={\frac {4h}{\pi }}\sum _{k=1}^{\infty }{\frac {\sin((2k-1)\omega t)}{2k-1}}} {\displaystyle {m}} {\displaystyle \sum _{m=-\infty }^{\infty }e^{-i\omega Mm}={\frac {1}{M}}\sum _{k=-\infty }^{\infty }\delta \left({\frac {\omega }{2\pi }}-{\frac {k}{M}}\right)\,} {\displaystyle {\frac {d^{2}y}{dx^{2}}}+b{\frac {dy}{dx}}+cy=r(x)\,\!} {\displaystyle B=-{\frac {1}{3}}} {\displaystyle y=mx+c.\,} {\displaystyle x={\frac {S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{2}-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}^{2}{\bigr \rangle }}{S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {15}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{2}}}\times } {\displaystyle \sum _{n\geq 1}^{\mathfrak {R}}{\frac {1}{n}}=\gamma } {\displaystyle u[n]\,} {\displaystyle L_{2}+{\frac {3}{2}}L_{1}\rightarrow L_{2}} {\displaystyle a={\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}+c\cos \beta } {\displaystyle i} {\displaystyle {\begin{matrix}s&=&{\sqrt {x^{2}+y^{2}}}\\\phi &=&\arctan(y/x)\\z&=&z\end{matrix}}} {\displaystyle x=a\pi \left[n+1/2\left[\left(-1\right)^{n}-1\right]\right]-(-1)^{n}\left[\arccos {\left(1-{\frac {y}{a}}\right)}-{\sqrt {2ay-y^{2}}}\right]} {\displaystyle \int \sec {x}\,\tan {x}\,dx=\sec {x}+C} {\displaystyle e^{ia\omega }\!} {\displaystyle \sin \theta +\sin \phi =2\sin \left({\frac {\theta +\phi }{2}}\right)\cos \left({\frac {\theta -\phi }{2}}\right)} {\displaystyle \int {\frac {x\;\mathrm {d} x}{1-\sin ax}}={\frac {x}{a}}\cot \left({\frac {\pi }{4}}-{\frac {ax}{2}}\right)+{\frac {2}{a^{2}}}\ln \left|\sin \left({\frac {\pi }{4}}-{\frac {ax}{2}}\right)\right|+C} {\displaystyle \ f'(x)=(2x^{3}+x^{2}-4x+11)'=} {\displaystyle -z{\frac {dX(z)}{dz}}} {\displaystyle y=\int F(x)\,dx\,\!} {\displaystyle {\boldsymbol {a}}=\lim _{{\Delta t}\to 0}{\frac {\Delta {\boldsymbol {v}}}{\Delta t}}=D_{t}{\boldsymbol {v}}.} {\displaystyle \int {\frac {\mathrm {d} x}{(\cos ax\pm \sin ax)^{2}}}={\frac {1}{2a}}\tan \left(ax\mp {\frac {\pi }{4}}\right)+C} {\displaystyle t=\ln(x).\,} {\displaystyle (a,0)} {\displaystyle \int _{a}^{\infty }dx\,x^{m-2r}=-{\frac {a^{m-2r+1}}{m-2r+1}}.} {\displaystyle \left\langle \left({\begin{smallmatrix}1\\0\\0\end{smallmatrix}}\right),\left({\begin{smallmatrix}0\\1\\0\end{smallmatrix}}\right),\left({\begin{smallmatrix}0\\0\\1\end{smallmatrix}}\right)\right\rangle =\mathbb {R} ^{3}} {\displaystyle {\begin{aligned}r_{c}={\frac {2S}{a+b-c}}={\frac {S}{p-c}}=p.\tan {\frac {C}{2}}\end{aligned}}} {\displaystyle A\oplus B={\overline {A}}\;\cdot \;B+{\overline {B}}\;\cdot \;A} {\displaystyle z=re^{\mathrm {i} \varphi }} {\displaystyle u[n]\!} {\displaystyle \textstyle {\left({\tfrac {1}{5}}+{\tfrac {1}{7}}+{\tfrac {1}{11}}+{\tfrac {1}{13}}\right)}+\left({\tfrac {1}{11}}+{\tfrac {1}{13}}+{\tfrac {1}{17}}+{\tfrac {1}{19}}\right)+\dots } {\displaystyle {\frac {P(z_{i})}{Q'(z_{i})}}={\frac {z_{i}^{2}-5}{4z_{i}^{3}}}} {\displaystyle \Delta _{h}[f](x)=f(x+h)-f(x).\ } {\displaystyle \cosh x=\prod _{n=1}^{\infty }\left(1+{\frac {x^{2}}{\pi ^{2}(n-{\frac {1}{2}})^{2}}}\right)} {\displaystyle 2^{9}=2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2=512} {\displaystyle \displaystyle s=2R+(3{\sqrt {3}}-4)r\quad {\text{(Blundon)}}} {\displaystyle \Rightarrow \!\,} {\displaystyle x_{1}=2} {\displaystyle \sin \theta \pm \sin \phi =2\sin \left({\frac {\theta \pm \phi }{2}}\right)\cos \left({\frac {\theta \mp \phi }{2}}\right)} {\displaystyle {\biggl \{}{\frac {\vartheta _{01}[q(\varepsilon )^{5}]^{2}}{\vartheta _{01}[q(\varepsilon )]^{2}}}-1{\biggr \}}{\biggl \{}5{\frac {\vartheta _{01}[q(\varepsilon )^{5}]^{2}}{\vartheta _{01}[q(\varepsilon )]^{2}}}-1{\biggr \}}^{5}=64\tan[2\arctan(\varepsilon )]^{2}{\frac {\vartheta _{01}[q(\varepsilon )^{5}]^{2}}{\vartheta _{01}[q(\varepsilon )]^{2}}}} {\displaystyle c=2a\,} {\displaystyle \ 2y^{2}+4xy\cdot y'={\frac {1}{2{\sqrt {y}}}}\cdot y'+5y+5x\cdot y'} {\displaystyle \textstyle \left\langle {n \atop k-1}\right\rangle } {\displaystyle {\hat {\mathbf {i} }},\ {\hat {\mathbf {j} }},\ {\hat {\mathbf {k} }}} {\displaystyle x^{\left[1\right]}=x\log(x)-x} {\displaystyle {\vec {v}}:=3xy\mathbf {i} +y^{2}z\mathbf {j} +5\mathbf {k} } {\displaystyle -{\frac {2}{\sqrt {b^{2}-4ac}}}\,\mathrm {arctanh} {\frac {2ax+b}{\sqrt {b^{2}-4ac}}}={\frac {1}{\sqrt {b^{2}-4ac}}}\ln \left|{\frac {2ax+b-{\sqrt {b^{2}-4ac}}}{2ax+b+{\sqrt {b^{2}-4ac}}}}\right|\qquad {\mbox{(for }}4ac-b^{2}<0{\mbox{)}}} {\displaystyle {\frac {S}{t}}} {\displaystyle ={\frac {2}{a-c}}{\sqrt {s\,(s+c-a)(s-d)(s-b)}}} {\displaystyle 2m+1=(2i+1)(2j+1)} {\displaystyle \cos(x)\,} {\displaystyle {\theta _{m}}} {\displaystyle a+ar+ar^{2}+ar^{3}+\cdots } {\displaystyle {\sqrt {889}}={\sqrt {30^{2}+(-11)}}=30+(-0,18333)-{\frac {(-0,18333)^{2}}{2\cdot (30+(-0,18333))}}=29,816030704} {\displaystyle \int _{0}^{\infty }{\frac {\sin ^{2}{x}}{x^{2}}}\,dx={\frac {\pi }{2}}} {\displaystyle \sum _{i=1}^{n}i^{3}=\left({\frac {n(n+1)}{2}}\right)^{2}={\frac {n^{4}}{4}}+{\frac {n^{3}}{2}}+{\frac {n^{2}}{4}}=\left[\sum _{i=1}^{n}i\right]^{2}} {\displaystyle \vartheta _{10}(x;y)=2y^{1/4}\cos(x)\prod _{n=1}^{\infty }(1-y^{2n})[1+2\cos(2x)y^{2n}+y^{4n}]} {\displaystyle 4l} {\displaystyle {\bar {\alpha }}={\frac {\Delta \omega }{\Delta t}}={\frac {\Delta \theta }{(\Delta t)^{2}}}} {\displaystyle \sin(\mathbb {R} )=[-1,1]} {\displaystyle \cos(2\alpha )=\cos ^{2}\alpha -\sin ^{2}\alpha } {\displaystyle D_{x}\cosh x=\sinh x={\frac {e^{x}-e^{-x}}{2}}} {\displaystyle {AD \over DB}+1={AE \over EC}+1.} {\displaystyle (x,y)\cdot (-y,x)=(x)(-y)+(y)(x)=0} {\displaystyle R=\left|{\dfrac {\left[1+\left({\dfrac {dy}{dx}}\right)^{2}\right]^{3/2}}{\dfrac {d^{2}y}{dx^{2}}}}\right|} {\displaystyle 0.{\overline {45}}} {\displaystyle p=0.5} {\displaystyle u'(x)=3u(x)+2.\,} {\displaystyle \oint _{\gamma }f(z)\,dz=2\pi i\sum _{k=1}^{n}\operatorname {I} (\gamma ,a_{k})\operatorname {Res} (f,a_{k}).} {\displaystyle \log _{b}(a-c)=\log 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P,4IuO$/ǩ(}S1O֜H0eH%*Fa۝Ue7}U4h'ԻSQBُ:hwl Q`E~5TiеUgd_B;+IYkk)brWq-wf;f|] Kxntm.p͡idLd:2Xe?pH7=pp(tyu"zuCC(F¸[1ƛ}>.[o@ Q5`y "y,Li&zE}7?4=%х0 MnC "&9YSO=hj|06)IƋrw P1NqNy%igӻ%>G@KwCNm Nˀa9TVH$Q>))~__1WOE"ڠ$Z:Vl`;Uș%eU;T)gюgB)v8oa5rw(!zͻZ857JU b濓2g;xT44x}yIӖrn㒸Cmfދ{mUyquHds`ao9MmEHlY/~J OqB / =¶9Ye|h{u*Y7DMGGp|߻hmY C,lҺE*qZvOW;ߵ"IƠ5by#< @\zEtO?z|bղʅBRY̦+Ǫ[[6jD,eFHj4|iHg`|l.P,YWÆyd.5j>kT:(P.༌xC IЉ0ɌUY`"HbI$ZLdzRV]6UizZe}qYhVkj2f{ d$׫ pk|EuRwْROsIluDkǘ$NXL4wF8?+XTu;{j!Օԡ gu:R5} @q4ː*.?oUJN+dyAgf`fm9<*wKttWUt8kK-c(L}O쥢Rt ۄ\.Lc6@!Jgt !Fz/K"׾FG8{*9&~d1:gW:[e,'Y-LgI҃@V#A٤o@іjzMX.!ʢ0*2*UM?;;6OVXfʋv@B B"}kwv*49R39vefQzXgHX&FT/O_$BRVpA?18s:ۍ-ڬ|?xTbȂbuStwߓ^5Ú'X~[wAy ? o~3fG@{޶U&)Z{ȕ2k(b''iqi5bX+AIge53\-]V&!3ft&)!4וФx=8 6ê)1ȳznCIw(kt=2w$,`"5̥+Gn,<^C%AVBd lߑ%`O+`D|hp.W^sh;_*kreK957̓M^ۡLQLB^UיBWw_mLL2 G|A,ݬYǴPfOAYI_B$[f<]5XR645rn8! mѺ-q|{JE&\> N< dL3!tjmy Վ-ƕ-p׀~lhB܋ݲC8mlSPI_r^ (4eaɱwLA::* rgߐHteh9ix?E5~k0VErZ2X;4(zjZZO5NF;}}噷T%b.ŋ' l f @BEu%-ȿy,MS.>}5^SR2&cdM-B?x"J#q[0|+fZjo$[ S ϯ%iYJ˔OB& c1h>/Ly>atFGzN/P|G<6o}tŕX44DEQ$6#~BXh4W~d7Lf`C*Bh!=$ʵ:@Ԙ>ߠ\]UK֝ =hw8$%z\x#wJQO8 {\displaystyle \cos(\alpha -\beta )=\cos \alpha \cos \beta +\sin \alpha \sin \beta } {\displaystyle x=\pm \int ^{y}{\frac {d\lambda }{\sqrt {2\int ^{\lambda }F(\epsilon )\,d\epsilon +C_{1}}}}+C_{2}\,\!} {\displaystyle {\begin{aligned}{\frac {1}{2}}f(0)+f(1)+\cdots +f(n-1)+{\frac {1}{2}}f(n)&={\frac {f(0)+f(n)}{2}}+\sum _{k=1}^{n-1}f(k)\\&=\int _{0}^{n}f(x)\,dx+\sum _{k=1}^{p}{\frac {B_{k+1}}{(k+1)!}}\left[f^{(k)}(n)-f^{(k)}(0)\right]+R_{p}\end{aligned}}} {\displaystyle \therefore ({\tfrac {\pi }{2}}-\psi )+({\tfrac {\pi }{2}}-\theta )+({\tfrac {\pi }{2}}-\phi )={\tfrac {3\pi }{2}}-(\psi +\theta +\phi )={\tfrac {3\pi }{2}}-{\tfrac {\pi }{2}}=\pi } {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{1-\cos ax}}=-x-{\frac {1}{a}}\cot {\frac {ax}{2}}+C\,\!} !_(&8@lnՓS9:QfkR%2Y1j|1:">O9|ߖpc-15EuPoP=J%R>}S͌s/FLCp,yq^G:F(kH}dn~ ]0OMho^!  .; V j i o  H  4 ! ` / J y s Ե } .  2A #  y X* G [ l v Z A  T )  y) (1 Y v < N 4 ,6!DUUa|~2+9:AUEQ{y<O9N#+9DPYZrr}ͮk-+Haq;G&u+%?5&d/0]U8M&dR5E_gقdvL 0Of8kڑKVA -<ci6INly* );C`xޚ#K: `.6eOmZqdE-{?CO!x{ih%Cj[{x<$/w9` {\displaystyle f^{\prime }(x)=2x\,\sin(x)+x^{2}\,\cos(x)} {\displaystyle \mathbf {a} _{i}} {\displaystyle v_{x},v_{y},v_{z}} {\displaystyle i^{0}=1\,} {\displaystyle {\begin{aligned}&\scriptstyle f\colon [-1,1.5]\to [-1,1.5]\\&\textstyle x\mapsto {\frac {(4x^{3}-6x^{2}+1){\sqrt {x+1}}}{3-x}}\end{aligned}}} {\displaystyle {\begin{matrix}{\frac {1}{128}}\end{matrix}}(6435x^{8}-12012x^{6}+6930x^{4}-1260x^{2}+35)\,} {\displaystyle \left({\begin{array}{ccc|c}(1)&-1&2&5\\3&2&1&10\\2&-3&-2&-10\end{array}}\right)} {\displaystyle r=\sin(6\varphi )+2} {\displaystyle {\begin{aligned}P(A\cap B)&=P(A|B)P(B)=P(B|A)P(A)\\&=P(A)P(B)\qquad {\mbox{if A and B are independent}}\\\end{aligned}}} {\displaystyle f(x)\,} {\displaystyle f_{i}={\frac {n_{i}}{N}}={\frac {n_{i}}{\sum _{j}n_{j}}}.} {\displaystyle \operatorname {Var} (X)=\operatorname {E} [(X-\mu )^{2}].\,} {\displaystyle 20I_{1}(s)+(s+25)I_{2}(s)={\frac {55}{s}}} {\displaystyle \,{\sqrt {1+\tan ^{2}(x)}}} {\displaystyle 2\cdot 6-4\cdot 5+5\cdot 4-3\cdot 3+2+3=A\cdot (0+0)+B\cdot (4+0)+8+D\cdot 0} {\displaystyle H_{1}:\mu _{drug}>\mu _{control}} {\displaystyle \gg \!\,} {\displaystyle W_{0}=0\,} {\displaystyle \cos ^{2}\alpha +\cos ^{2}\beta +\cos ^{2}\gamma +2\cos(\alpha )\cos(\beta )\cos(\gamma )=1,} {\displaystyle \cong \!\,} {\displaystyle {\frac {1}{\sqrt {2\sigma ^{2}\pi }}}\,e^{-{\frac {(x-\mu )^{2}}{2\sigma ^{2}}}}} {\displaystyle {\begin{aligned}i^{0}&{}=1,\quad &i^{1}&{}=i,\quad &i^{2}&{}=-1,\quad &i^{3}&{}=-i,\\i^{4}&={}1,\quad &i^{5}&={}i,\quad &i^{6}&{}=-1,\quad &i^{7}&{}=-i,\\\end{aligned}}} {\displaystyle |x_{m}-x_{n}|} {\displaystyle \lim _{x\to c}f(x)=\lim _{x\to c}g(x)=0{\text{ or }}\pm \infty } {\displaystyle {\sqrt {\sec ^{2}\theta -1}}} {\displaystyle \sin \theta \cos \phi ={\sin(\theta +\phi )+\sin(\theta -\phi ) \over 2}} {\displaystyle \mathbf {J} _{r}=L_{ru}\,\nabla (1/T)-L_{rr}\,\nabla (m/T)\!} {\displaystyle \int {\frac {\mathrm {d} x}{\cos ax\pm \sin ax}}={\frac {1}{a{\sqrt {2}}}}\ln \left|\tan \left({\frac {ax}{2}}\pm {\frac {\pi }{8}}\right)\right|+C} {\displaystyle (f*g)(t)\ \ \,} {\displaystyle V} {\displaystyle P={\frac {d}{2N}}} {\displaystyle {\begin{matrix}a_{11}x_{1}+a_{12}x_{2}&\leq b_{1}\\a_{21}x_{1}+a_{22}x_{2}&\leq b_{2}\\a_{31}x_{1}+a_{32}x_{2}&\leq b_{3}\\\end{matrix}}} {\displaystyle y=f(z)=z^{2}=\sin ^{2}(x)\,} {\displaystyle 1.{\overline {571428}}} {\displaystyle I_{1}(s)={\frac {1}{s^{2}+70s+325}}{\biggl (}{\frac {110}{s}}(s+25)-{\frac {2200}{s}}{\biggr )}={\frac {1}{(s+5)(s+65)}}{\biggl (}110+{\frac {550}{s}}{\biggr )}} {\displaystyle ={\frac {e^{2x}+1}{e^{2x}-1}}={\frac {1+e^{-2x}}{1-e^{-2x}}},\qquad x\neq 0.} {\displaystyle X_{i}} {\displaystyle g'(0)=ie^{i0}=i\ } {\displaystyle i^{2}={\sqrt {-1}}{\sqrt {-1}}={\sqrt {(-1)(-1)}}={\sqrt {1}}=1} {\displaystyle |z|={\sqrt {x^{2}+y^{2}}}.} {\displaystyle {\mathcal {L}}\{\,t^{n}f(t)\}=(-1)^{n}D_{s}^{n}[F(s)]} {\displaystyle y-3=2(x+5)\!} {\displaystyle f(x)={\frac {1}{x^{2}+2x-3}}={\frac {1}{4}}\left({\frac {-1}{x+3}}+{\frac {1}{x-1}}\right)} {\displaystyle \!\,\gamma } {\displaystyle z^{-k}X(z)\ } {\displaystyle 3\notin S} {\displaystyle \sum _{n=0}^{\infty }{\frac {U_{2n+1}x^{2n+1}}{(2n+1)!}}} {\displaystyle 1={\sqrt {1}}={\sqrt {(-1)\cdot (-1)}}\neq {\sqrt {-1}}\cdot {\sqrt {-1}}=-1.} {\displaystyle z^{n}=r^{n}\cdot e^{\mathrm {i} n\varphi }=r^{n}\cdot (\cos n\varphi +\mathrm {i} \cdot \sin n\varphi )} {\displaystyle \sin(x)={\frac {e^{ix}-e^{-ix}}{2i}}\;} {\displaystyle H'(x-a)=\delta (x-a)\,} {\displaystyle p_{i}(q_{i},{\dot {q}}_{i},t)={\frac {\partial {\mathcal {L}}}{\partial {{\dot {q}}_{i}}}}\,} {\displaystyle X(\omega )\,} {\displaystyle {\Delta S}} {\textstyle \mathbf {C} =\{a+bi|a,b\in \mathbf {R} }\} {\displaystyle u,v,} {\displaystyle \cos \left(\pi /2-\theta \right)=\sin \theta } {\displaystyle {\frac {u(x+h)-u(x)}{h}}\approx u'(x)} {\displaystyle \vartheta _{00}(Q^{1/5})^{2}-5\,\vartheta _{00}(Q^{5})^{2}\approx 4.3106688371434051223189812373444120877431042797449643802239988424947\ldots } {\displaystyle \hbar } {\displaystyle A=4\pi r^{2}~} {\displaystyle x(t)} {\displaystyle T=2\pi {\sqrt {\frac {L}{g}}}} {\displaystyle {\frac {1}{2k}}} {\displaystyle y^{2}=-4ax} {\displaystyle ax+b} {\displaystyle \int {\frac {1}{ax+b}}dx} {\displaystyle {\begin{aligned}\left(\cos x+i\sin x\right)^{n}&=\left(\cos x+i\sin x\right)^{-m}\\&={\frac {1}{\left(\cos x+i\sin x\right)^{m}}}\\&={\frac {1}{\left(\cos mx+i\sin mx\right)}}\\&=\cos \left(mx\right)-i\sin \left(mx\right)\\&=\cos \left(-mx\right)+i\sin \left(-mx\right)\\&=\cos \left(nx\right)+i\sin \left(nx\right).\end{aligned}}} {\displaystyle \left(1-{\frac {2}{n}}\right)\times 180^{\circ }} {\displaystyle x_{1}} {\displaystyle f^{''}({x_{1}})=({f_{0}}-2{f_{1}}+{f_{2}})/{h^{2}}-h^{2}{f^{(4)}(\xi )}/12} {\displaystyle 0.{\overline {09}}} {\displaystyle \sin x=\sum _{n=0}^{\infty }{\frac {(-1)^{n}}{(2n+1)!}}x^{2n+1}=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}-\cdots \quad {\text{ for all }}x\!} {\displaystyle y={\frac {8a^{3}}{x^{2}+4a^{2}}}} {\displaystyle t^{n}\,} {\displaystyle x^{\star }(\ln(x^{\star })-1)} {\displaystyle f(x)={\sqrt {x}}} {\displaystyle r\,=\,{\frac {1}{2}}\cdot {\sqrt {a^{2}+b^{2}}}} {\displaystyle \mathbf {F} =m\mathbf {a} } {\displaystyle \sum _{i=m}^{n-1}x^{i}={\frac {x^{m}-x^{n}}{1-x}}} {\displaystyle \int e^{x}\left(x\ln x-x-{\frac {1}{x}}\right)\,dx=e^{x}(x\ln x-x-\ln x)} {\displaystyle {\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{8}}+{\frac {1}{16}}+\cdots ={\frac {1/2}{1-(+1/2)}}=1.} {\displaystyle f*g} {\displaystyle a_{n}\geq a_{n+1}>0} {\displaystyle 64_{11}\ } {\displaystyle k={\frac {2\pi }{\lambda }}\,} {\displaystyle {\vec {\nabla }}\cdot {\vec {B}}=0} {\displaystyle \tan \left(\pi /2-\theta \right)=\cot \theta } {\displaystyle x_{n}={\frac {1}{N}}\sum _{k=0}^{N-1}X_{k}e^{{\frac {2\pi i}{N}}kn}\quad \quad n=0,\dots ,N-1.} {\displaystyle \sum _{i=1}^{n}{\frac {1}{i}}=H_{n}} {\displaystyle {\begin{aligned}(-6)^{2}&amp;=36\\(-2)^{2}&amp;=4\\(-2)^{2}&amp;=4\\10^{2}&amp;=100.\end{aligned}}} {\displaystyle OQA=90-\alpha } {\displaystyle \ \Delta s^{2}=-c^{2}(\Delta t)^{2}+(\Delta x)^{2}+(\Delta y)^{2}+(\Delta z)^{2}} {\displaystyle \cot \theta ={\frac {i(e^{i\theta }+e^{-i\theta })}{e^{i\theta }-e^{-i\theta }}}\,} {\displaystyle bh\,\!} {\displaystyle \phi (t)=c_{1}e^{\lambda _{1}t}+c_{2}e^{\lambda _{2}t}} {\displaystyle \phi (\ln(x))=y(x)} {\displaystyle \cos(\omega t)\cdot u(t)\ } {\displaystyle \partial _{t}^{2}+2\gamma \partial _{t}-c^{2}\,\nabla _{\text{2D}}^{2}} {\displaystyle \{a\}} {\displaystyle \tan(\theta \pm \phi )={\frac {\tan \theta \pm \tan \phi }{1\mp \tan \theta \tan \phi }}} {\displaystyle y_{n+1}=y_{n}+\sum _{i=1}^{s}b_{i}k_{i},} {\displaystyle P_{n}(x)=0} {\displaystyle \,a_{n}(x)y^{(n)}+a_{n-1}(x)y^{(n-1)}+\dots +a_{1}(x)y'+a_{0}(x)y=g(x)} {\displaystyle a_{i}x_{i-1}+b_{i}x_{i}+c_{i}x_{i+1}=d_{i},\,\!} {\displaystyle \exp(-at^{2})\,} {\displaystyle {\vec {a}}-{\vec {b}}=(a_{1}-b_{1},a_{2}-b_{2},...,a_{n}-b_{n})} {\displaystyle e^{ix}=\cos x+i\sin x\ .} {\displaystyle \coprod \!\,} {\displaystyle a,b,c,d} {\displaystyle \cot(y)=x\ \Leftrightarrow \ y=\operatorname {arccot}(x)+k\pi } {\displaystyle f''\left(2\right)=+6>0\Rightarrow } {\displaystyle (x,y)} {\displaystyle x\to 1} {\displaystyle \pi /2} {\displaystyle M_{0}(x_{1},\dots ,x_{n})=\lim _{p\to 0}M_{p}(x_{1},\dots ,x_{n})={\sqrt[{n}]{x_{1}\cdot \dots \cdot x_{n}}}} {\displaystyle f^{\prime }(x_{0})\approx {\frac {f(x_{0}+h)-f(x_{0}-h)}{2h}}} {\displaystyle {\begin{aligned}\sin(\pi -\theta )&=+\sin \theta \\\cos(\pi -\theta )&=-\cos \theta \\\tan(\pi -\theta )&=-\tan \theta \\\csc(\pi -\theta )&=+\csc \theta \\\sec(\pi -\theta )&=-\sec \theta \\\cot(\pi -\theta )&=-\cot \theta \\\end{aligned}}} {\displaystyle \tan \theta ={\frac {\mathrm {opposite} }{\mathrm {adjacent} }}={\frac {a}{b}}} {\displaystyle {\frac {2}{\pi }}={\frac {\sqrt {2}}{2}}\cdot {\frac {\sqrt {2+{\sqrt {2}}}}{2}}\cdot {\frac {\sqrt {2+{\sqrt {2+{\sqrt {2}}}}}}{2}}\cdot \;\cdots } {\displaystyle \sum _{k=0}^{\infty }M(a_{k}-a_{k+1})} {\displaystyle {\begin{matrix}x&=&\sigma \tau \\y&=&{\frac {1}{2}}\left(\tau ^{2}-\sigma ^{2}\right)\\z&=&z\end{matrix}}} {\displaystyle {\hat {\omega }}^{2}={\frac {SS_{treat}-df_{treat}MS_{error}}{SS_{total}+MS_{error}}}} {\displaystyle {Area(\triangle ADE) \over Area(\triangle DBE)}={Area(\triangle ADE) \over Area(\triangle DEC)}.} {\displaystyle \int _{0}^{\pi }\sin mx\cos nx\,dx={\begin{cases}0&{\text{if }}m+n{\text{ even}}\\{\frac {2m}{m^{2}-n^{2}}}&{\text{if }}m+n{\text{ odd}}\end{cases}}\ \ m,n{\text{ integers}}.} {\displaystyle J_{\alpha }(x)={\frac {1}{\pi }}\int _{0}^{\pi }\cos(\alpha \tau -x\sin \tau )\,d\tau -{\frac {\sin(\alpha \pi )}{\pi }}\int _{0}^{\infty }e^{-x\sinh(t)-\alpha t}\,dt,} {\displaystyle \sigma _{\text{mean}}={\frac {\sigma }{\sqrt {N}}}} {\displaystyle {\begin{matrix}\displaystyle \left({1 \over s}{\partial A_{z} \over \partial \phi }-{\partial A_{\phi } \over \partial z}\right){\boldsymbol {\hat {s}}}&+\\\displaystyle \left({\partial A_{s} \over \partial z}-{\partial A_{z} \over \partial s}\right){\boldsymbol {\hat {\phi }}}&+\\\displaystyle {1 \over s}\left({\partial \left(sA_{\phi }\right) \over \partial s}-{\partial A_{s} \over \partial \phi }\right){\boldsymbol {\hat {z}}}&\ \end{matrix}}} {\displaystyle \ s_{j}=\sum _{k=1}^{N}{w_{i}x_{k}^{j}}.\,} {\displaystyle \cos(iy)={e^{-y}+e^{y} \over 2}=\cosh(y)} {\displaystyle A=4\,A_{0}={\sqrt {3}}a^{2}\,} {\displaystyle (a^{n})^{m}\neq a^{\left({n^{m}}\right)}} {\displaystyle x+y} {\displaystyle ab+ac=a(b+c)} {\displaystyle \Re s>-k} {\displaystyle r={1 \over 3}R={a \over {\sqrt {24}}}\,} {\displaystyle f^{\star }(x^{\star }/a)} {\displaystyle \tan(3\alpha )={\frac {3\tan \alpha -\tan ^{3}\alpha }{1-3\tan ^{2}\alpha }}} {\displaystyle f(x)+a} {\displaystyle 0.984341} {\displaystyle s_{n}=(Ta)_{n}=\sum _{k=0}^{\infty }T_{nk}a_{k}.} {\displaystyle x^{3}=1\quad {\text{and}}\quad x^{3}=8.} {\displaystyle C_{10}} {\displaystyle =1-16{\sqrt {\tfrac {2}{3}}}\;\pi ^{3}\left(\Gamma ({\tfrac {1}{24}})\Gamma ({\tfrac {5}{24}})\Gamma ({\tfrac {7}{24}})\Gamma ({\tfrac {11}{24}})\right)^{-1}} {\displaystyle \int _{a}^{b}f(x)\,\mathrm {d} x=F(x)_{a}^{b}=F(b)-F(a)} {\displaystyle {\begin{array}{lcl}Z\{a^{n}x[n]\}=&\\\sum _{n=-\infty }^{\infty }a^{n}x(n)z^{-n}&\\=\sum _{n=-\infty }^{\infty }x(n)(a^{-1}z)^{-n}&\\=X(a^{-1}z)&\\\end{array}}} {\displaystyle \log _{a}{\tfrac {b}{c}}=\log _{a}b-\log _{a}c} {\displaystyle {r=2,N=2}} {\displaystyle {\frac {1}{1}}+{\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{6}}+{\frac {1}{24}}+{\frac {1}{120}}+\cdots =e.} {\displaystyle \int _{-\infty }^{\infty }\Psi \Psi ^{*}d\tau =1} {\displaystyle \sum _{k=1}^{x}f(k)=C+\int _{0}^{x}f(t)\,dt+{\frac {1}{2}}f(x)+\sum _{k=1}^{\infty }{\frac {B_{2k}}{(2k)!}}f^{(2k-1)}(x)} {\displaystyle {\sqrt {6}}+{\sqrt {2}}} {\displaystyle z=a+b\mathrm {i} } {\displaystyle q_{i}(x)=y} {\displaystyle {\pi \ln \beta }} {\displaystyle \operatorname {sech} \,x={\frac {1}{\cosh x}}={\frac {2}{e^{x}+e^{-x}}}=} {\displaystyle \operatorname {dom} f\cap \operatorname {dom} g} {\displaystyle y=r\sin \varphi \,} {\displaystyle X(\omega )=\sum _{n=-\infty }^{\infty }x[n]\,e^{-i\omega n}.} {\displaystyle \displaystyle h'(x)=3x^{2}+2x+1} {\displaystyle \operatorname {excsc} (x)} {\displaystyle e^{x}=\lim _{N\rightarrow \infty }\left(1+{\frac {x}{N}}\right)^{N}} {\displaystyle {\vec {r}}_{0},} {\displaystyle f=\{(1,1),(2,4),(3,9),(4,16),\ldots \}} {\displaystyle c_{s}} {\displaystyle {A\cdot B}} {\displaystyle I} {\displaystyle 1,2,3,\ldots \!} {\displaystyle T={\frac {a^{2}}{2(\cot \beta +\cot \gamma )}}={\frac {a^{2}(\sin \beta )(\sin \gamma )}{2\sin(\beta +\gamma )}},} {\displaystyle X^{*}(e^{-i\omega })\!} {\displaystyle {\begin{aligned}A+D&=&2\\-A-3D&=&-4\\2B+4D+1&=&5\\-2B-4D+1&=&-3\\-A+2B+3D-1&=&1\\A-2B-D+3&=&3,\end{aligned}}} {\displaystyle 2^{3}+34^{3}=15^{3}+33^{3}=39312} {\displaystyle 2\pi \int _{a}^{b}|f(x)|{\sqrt {1+(f'(x))^{2}}}dx} {\displaystyle D_{x}\operatorname {arccot} x={-1 \over 1+x^{2}}} {\displaystyle 4x^{2}-8x+16=A(x^{2}-4x+8)+(Bx+C)x} {\displaystyle x^{x^{x}}\geq x.\,} {\displaystyle {\frac {1}{\csc(x)}}} {\displaystyle x=e^{u}} {\displaystyle \triangle BCE} {\displaystyle A\cdot B=B\cdot A} {\displaystyle r={\frac {p}{\cos(\theta -\varphi )}},} {\displaystyle (0,-a)} {\displaystyle \sum _{n=1}^{\infty }f(n)\leq \sum _{n=0}^{\infty }2^{n}f(2^{n})\leq 2\sum _{n=1}^{\infty }f(n).} {\displaystyle \int e^{x}\,dx=e^{x}+C} {\displaystyle 0!:=1~;\quad n!:=n\cdot (n-1)!} {\displaystyle 19_{11}\ } RIFFeWEBPVP8 e*>>K= gk}]Z곆rewsw[)VS'%xzn}lyow若F 3۟?yy-+WZ f]aHWcqqw~""2 4_`:[wg*$OZHNR^a& qbce2r;ZH>= ,XPxw<~B] y86q7*lYs Eү/l"QL)7p^F\gW/6>p3>Rv+ma;8ZXjCrq"^>-hJ|AmXwY#>wǒ^rOjo{M.̵>r컕}To; N6e4~ 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(x^{3}+4x^{2}-x+1)(x^{2}-4x+16)} {\displaystyle S(t)=P_{k}(t){\mbox{, }}t_{k-1}\leq t\leq t_{k}.} {\displaystyle 1/x^{2}} {\displaystyle \#\!\,} {\displaystyle x\alpha y\quad \Rightarrow x=m\times y} {\displaystyle \sum _{k=0}^{\infty }(-1)^{k}k!=\int _{0}^{\infty }{\frac {\exp(-x)}{1+x}}\,dx=eE_{1}(1)\approx 0.596347362323194074341078499369\ldots } {\displaystyle \cos(x)\leqslant 1} {\displaystyle g_{1}(x)=\cos x\ } {\displaystyle i^{-2}=-1\,} {\displaystyle D_{x}\,\operatorname {arccosh} \,x={1 \over {\sqrt {x^{2}-1}}}} {\displaystyle {\frac {1+e}{2}}\simeq 1,8591} {\displaystyle \sin(an)\!} {\displaystyle 3\pi /2} {\displaystyle h_{a}\,=\,b\cdot \sin \alpha } {\displaystyle D_{x}\,\operatorname {arctanh} \,x={1 \over 1-x^{2}}} {\displaystyle \operatorname {sech} x=\sec(ix)} {\displaystyle \int _{a}^{b}f(x)\,dx.} {\displaystyle {\begin{aligned}{\frac {c}{c-z}}&=\prod _{n=1}^{\infty }e^{{\frac {1}{n}}\,\left({\frac {z}{c}}\right)^{n}}\\{\frac {1}{1-z}}&=\prod _{n=0}^{\infty }\left(1+z^{2^{n}}\right)\end{aligned}}} {\displaystyle C_{n}={\frac {1}{n+1}}\sum _{i=0}^{n}{n \choose i}^{2}.} {\displaystyle T={\frac {1}{4}}{\sqrt {2(a^{2}b^{2}+a^{2}c^{2}+b^{2}c^{2})-(a^{4}+b^{4}+c^{4})}}} {\displaystyle \operatorname {Cov} (aX,bY)=ab\,\operatorname {Cov} (X,Y)\,} {\displaystyle \sigma _{AmericanHeight}\approx {\sqrt {{\frac {(3^{2}+70^{2})+(2^{2}+65^{2})}{2}}-67.5^{2}}}\,inches={\sqrt {12.75}}\,inches\approx 3.5707\,inches\,\!} {\displaystyle (x_{i},y_{i})} {\displaystyle yM(xy)\,dx+xN(xy)\,dy=0\,\!} {\displaystyle |z|=|{\bar {z}}|} {\displaystyle (\mathbf {A} \times \mathbf {B} )\times (\mathbf {C} \times \mathbf {D} )=[\mathbf {A} ,\mathbf {B} ,\mathbf {D} ]\mathbf {C} -[\mathbf {A} ,\mathbf {B} ,\mathbf {C} ]\mathbf {D} =[\mathbf {A} ,\mathbf {C} ,\mathbf {D} ]\mathbf {B} -[\mathbf {B} ,\mathbf {C} ,\mathbf {D} ]\mathbf {A} } {\displaystyle k\in \mathbb {N} _{>0}~~} {\displaystyle D_{x}\cos x=-\sin x} {\displaystyle \sin(x)} {\displaystyle \log _{a}{\sqrt[{n}]{b^{c}}}={\tfrac {c}{n}}\log _{a}b} {\displaystyle x[n],\;n\in \mathbb {Z} } {\displaystyle \int \sin ax\cos ^{n}ax\;\mathrm {d} x=-{\frac {1}{a(n+1)}}\cos ^{n+1}ax+C\qquad {\mbox{(for }}n\neq -1{\mbox{)}}\,\!} {\displaystyle n\geq n_{0}} {\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx=} {\displaystyle \left(\cos x+i\sin x\right)^{n}=\cos \left(nx\right)+i\sin \left(nx\right).\,} {\displaystyle {\tilde {N}}(s)={\mathcal {L}}\{N(t)\}} {\displaystyle *\!\,} {\displaystyle \arcsin x=-i\ln \left(ix+{\sqrt {1-x^{2}}}\right)\,} {\displaystyle {\alpha \over s^{2}-\alpha ^{2}}} {\displaystyle p^{2}q^{2}=a^{2}c^{2}+b^{2}d^{2}-2abcd\cos {(A+C)}.} {\displaystyle a>0} {\displaystyle \displaystyle h'(x)=f'(x)g(x)+f(x)g'(x)} {\displaystyle x_{1}[n]x_{2}[n]\ } {\displaystyle u={\sqrt {c^{2}t^{2}-x^{2}}}} {\displaystyle \sim \!\,} {\displaystyle k_{n}=q_{n}'(x_{n}).} {\displaystyle {\textrm {Re}}(y)>0.\,} {\displaystyle 8^{2}+15^{2}=17^{2}} {\displaystyle {\begin{aligned}\operatorname 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&\\=z\sum _{n=-\infty }^{\infty }nx(n)z^{-n-1}\ &\\=-z\sum _{n=-\infty }^{\infty }x(n)(-nz^{-n-1})\ &\\=-z\sum _{n=-\infty }^{\infty }x(n){\frac {d}{dz}}(z^{-n})\ &\\=-z{\frac {dX(z)}{dz}}&\\\end{array}}} {\displaystyle \land \!\,} {\displaystyle \nabla \times \nabla \phi ={\begin{bmatrix}\mathbf {i} &\mathbf {j} &\mathbf {k} \\\\{\partial _{x}}&{\partial _{y}}&{\partial _{z}}\\\\\partial _{x}\phi &\partial _{y}\phi &\partial _{z}\phi \end{bmatrix}}\,} {\displaystyle \mathbf {J} _{u}=L_{uu}\,\nabla (1/T)-L_{ur}\,\nabla (m/T)\!} {\displaystyle \Gamma (x+y)\neq 0} {\displaystyle \nabla \cdot \mathbf {B} =0} {\displaystyle \int _{0}^{\infty }{{\frac {x}{e^{x}-1}}\,dx}={\frac {\pi ^{2}}{6}}} {\displaystyle {\sqrt {(x_{1}-x_{0})^{2}+(y_{1}-y_{0})^{2}}}.} {\displaystyle \psi +\theta +\phi ={\tfrac {\pi }{2}}=} {\displaystyle {\overline {z}}=x-iy} {\displaystyle \int _{a}^{+\infty }f(x)\,dx=\int _{0}^{1}f\left(a+{\frac {t}{1-t}}\right){\frac {dt}{(1-t)^{2}}}} {\displaystyle {\boldsymbol {v}}={\frac {{\text{d}}{\boldsymbol {s}}}{{\text{d}}t}}} {\displaystyle \cos(3\alpha )=4\cos ^{3}\alpha -3\cos \alpha } {\displaystyle \lim _{x\to \infty }{\frac {1+4/x+7/x^{2}+9/x^{3}}{1+3/x}}={\frac {1}{1}}=1} {\displaystyle {\frac {x}{a}}+{\frac {y}{b}}=1\!} {\displaystyle x^{2}=4ay} {\displaystyle \mathbf {Ax} =\mathbf {b} } {\displaystyle \sin ^{2}n\theta =S_{n}(\sin ^{2}\theta )\,} {\displaystyle \mathbf {F} =m\mathbf {a} \,.} {\displaystyle [{\text{sl}}(\varphi )^{2}+1][{\text{cl}}(\varphi )^{2}+1]=2} {\displaystyle \cos ^{3}\theta ={\frac {3\cos \theta +\cos 3\theta }{4}}} {\displaystyle x_{i}} {\displaystyle (x+3)^{2}=4.\,\!} {\displaystyle y(x)=c_{1}x^{\lambda _{1}}+c_{2}x^{\lambda _{2}}} {\displaystyle \times {\frac {\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{5}{\bigr \rangle }\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{1/5}{\bigr \rangle }^{2}-5\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}^{5}{\bigr \rangle }^{3}}{2{\sqrt[{4}]{20}}\,{\text{sl}}[{\tfrac {1}{2}}{\sqrt {2}}\,{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]\,\vartheta _{00}{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {35}{4}}{\sqrt[{4}]{5}})]^{2}\}{\bigr \rangle }^{3}}}} {\displaystyle \mathbf {N} } {\displaystyle g_{n}(p)={\frac {n}{pq}}} {\displaystyle =6x(x^{2}+1)^{2}.\,} {\displaystyle (ab)^{c}=a^{c}\times b^{c}} {\displaystyle \arcsin x=\sum _{n=0}^{\infty }{\frac {(2n)!}{4^{n}(n!)^{2}(2n+1)}}x^{2n+1}\quad {\text{ for }}|x|\leq 1\!} {\displaystyle a^{\varphi (n)}\equiv 1{\pmod {n}}} {\displaystyle \int _{0}^{\infty }{\frac {1-\cos px}{x^{2}}}\ dx={\frac {\pi p}{2}}} {\displaystyle b'_{1}=b_{1}\,\!} {\displaystyle (1)\,} {\displaystyle \sum _{i=0}^{n}{n \choose i}=2^{n}} {\displaystyle a=e^{\ln(a)}\,} {\displaystyle \sum _{i=m}^{n}x_{i}=x_{m}+x_{m+1}+x_{m+2}+\cdots +x_{n-1}+x_{n}.} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n(n+1)}}} {\displaystyle H=pu_{t}-{\frac {u_{t}^{2}}{x_{t}}}-\lambda _{t+1}u_{t}} {\displaystyle i\hbar {\frac {\partial }{\partial t}}\Psi ={\hat {H}}\Psi } {\displaystyle XY={\frac {|a^{2}+c^{2}-b^{2}-d^{2}|}{2p}}.} {\displaystyle {\begin{matrix}{\frac {1}{256}}\end{matrix}}(46189x^{10}-109395x^{8}+90090x^{6}-30030x^{4}+3465x^{2}-63)\,} {\displaystyle z^{n}=\sum _{k=0,k{\text{ सम}}}^{n}{\binom {n}{k}}(-1)^{\frac {k}{2}}a^{n-k}b^{k}+\mathrm {i} \sum _{k{\text{ विषम}}}^{n}{\binom {n}{k}}(-1)^{\frac {k-1}{2}}a^{n-k}b^{k}.} {\displaystyle {\vec {a}}=(a_{1},a_{2},...,a_{n})} {\displaystyle \max(k-2,0)} {\displaystyle {\frac {1}{\sqrt {2a}}}\exp \left({\frac {-\omega ^{2}}{4a}}\right)\,} {\displaystyle (N,v)} {\displaystyle {\frac {b^{2}}{a}}} {\displaystyle {\begin{alignedat}{1}x^{2}+6x+11\,&=\,(x+3)^{2}+2\\[3pt]x^{2}+14x+30\,&=\,(x+7)^{2}-19\\[3pt]x^{2}-2x+7\,&=\,(x-1)^{2}+6.\end{alignedat}}} {\displaystyle \tan(y)=x\ \Leftrightarrow \ y=\arctan(x)+k\pi } ieen:q{&sʿK@/P(~ݗ^y ?wJSXsK  ( . 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{\displaystyle {d \over dx}\log _{b}x={1 \over x\ln b},} {\displaystyle {\dot {\lambda }}(t)=-{\frac {\partial H}{\partial x}}=-\left({\frac {u(t)}{x(t)}}\right)^{2}} {\displaystyle a/b/c} {\displaystyle {\vec {\nabla }}\times {\vec {\mathrm {A} }}} {\displaystyle {\frac {e^{-\gamma t}}{20\pi }}\left[\left(8-3e^{-\gamma t}+2\gamma t+4\gamma ^{2}t^{2}\right){\frac {\delta (ct-r)}{r^{2}}}+{\frac {\gamma ^{2}}{c}}\Theta (ct-r)\left({\frac {1}{cu}}I_{1}\left({\frac {\gamma u}{c}}\right)+{\frac {4t}{u^{2}}}I_{2}\left({\frac {\gamma u}{c}}\right)\right)\right]} {\displaystyle 82A_{11}\ } {\displaystyle p=m\gamma v\,} {\displaystyle \,{\frac {\cot(x)}{\sqrt {\cot ^{2}(x)+1}}}} {\displaystyle \operatorname {arcsin} \ 1={\frac {\pi }{2}}} {\displaystyle {\begin{cases}x=a\left(t-\sin {t}\right)\\y=a\left(1-\cos {t}\right)\end{cases}}} {\displaystyle {\frac {\partial F}{\partial y}}(x,y)=3x^{3}+4x^{2}y-7} {\displaystyle \sum _{k=0}^{\infty }T_{nk}T_{km}=\delta _{nm}} {\displaystyle 1/p+1/p^{\star }=1} {\displaystyle PQ=\sin \beta } {\displaystyle \left(A\cap B\right)\cap C=A\cap \left(B\cap C\right)} {\displaystyle \tan \alpha ={\frac {\sin \alpha }{\cos \alpha }}} {\displaystyle \scriptstyle {y=kx+b,\;{\frac {x}{a}}+{\frac {y}{b}}=1}} {\displaystyle \Delta =b^{2}-4ac,\,\!} {\displaystyle d} {\displaystyle q_{i}(x)} {\displaystyle f={\frac {1}{T}}.} {\displaystyle {\begin{vmatrix}1&2\\2&4\\\end{vmatrix}}=0} {\displaystyle \int ^{y}P(\lambda )\,{d\lambda }+\int ^{x}Q(\lambda )\,d\lambda =C\,\!} {\displaystyle h(x)=\sin x} {\displaystyle 0\cdot A=0} {\displaystyle \sin(2\alpha )=2\sin \alpha \cos \alpha } {\displaystyle \sum _{n=1}^{\infty }(-1)^{n-1}\,a_{n}} {\displaystyle \int \operatorname {arcsech} \,x\,dx=x\operatorname {arcsech} x-\arctan {\left({\frac {x}{x-1}}{\sqrt {\frac {1-x}{1+x}}}\right)}+C} {\displaystyle \nabla ^{2}-k^{2}} {\displaystyle {\begin{aligned}\int e^{x}\cdot \left(2-x^{2}\right)\,\mathrm {d} x&=e^{x}\cdot \left(2-x^{2}\right)-\int e^{x}\cdot (-2x)\,\mathrm {d} x\\&=e^{x}\cdot \left(2-x^{2}\right)+e^{x}\cdot 2x-\int 2\cdot e^{x}\,\mathrm {d} x\\&=e^{x}\cdot \left(2-x^{2}\right)+e^{x}\cdot 2x-2\cdot e^{x}+C\\&=e^{x}\cdot \left(2-x^{2}+2x-2\right)+C\\&=e^{x}\cdot \left(2x-x^{2}\right)+C\,.\end{aligned}}} {\displaystyle F(s)={\mathcal {L}}\left\{f(t)\right\}} {\displaystyle {\frac {1}{2c}}\Theta (t-|x/c|)} {\displaystyle ={\frac {1}{a}}\ln \left|ax+b\right|} {\displaystyle \mathbf {A\ \times } \left(\mathbf {\nabla \times B} \right)=\nabla _{B}\left(\mathbf {A\cdot B} \right)-\left(\mathbf {A\cdot \nabla } \right)\mathbf {B} \,} {\displaystyle \mathbf {A\ \times } \left(\mathbf {\nabla \times B} \right)={\dot {\nabla }}\left(\mathbf {A\cdot } {\dot {\mathbf {B} }}\right)-\left(\mathbf {A\cdot \nabla } \right)\mathbf {B} \ .} {\displaystyle |z/w|=|z|/|w|} {\displaystyle f'\left(x\right)=0\Leftrightarrow 3x^{2}=0\Leftrightarrow x=0} {\displaystyle P_{i}:[t_{i-1},t_{i}]\to \mathbb {R} } {\displaystyle \int _{0}^{\infty }{e^{-ax^{2}}}\,dx={\frac {1}{2}}{\sqrt {\frac {\pi }{a}}}} {\displaystyle {\boldsymbol {v}}=\lim _{{\Delta t}\to 0}{\frac {\Delta {\boldsymbol {x}}}{\Delta t}}=D_{t}{\boldsymbol {x}}.} {\displaystyle f(x,y)=x^{2}+y^{2}} {\displaystyle \cos \left({\frac {c}{R}}\right)=\cos \left({\frac {a}{R}}\right)\,\cos \left({\frac {b}{R}}\right).} {\displaystyle 1^{3}+2^{3}+\cdots +n^{3}={\frac {n^{2}(n-1)^{2}}{4}}=({\frac {n(n-1)}{2}})^{2}} {\displaystyle \sin x=x\prod _{n=1}^{\infty }\left(1-{\frac {x^{2}}{\pi ^{2}n^{2}}}\right)} {\displaystyle A+(A\cdot B)=A} {\displaystyle \Delta {\vec {p}}=\int {\vec {F}}\mathrm {d} t} {\displaystyle \left[u\right]={\frac {\rm {L}}{\rm {T}}},} {\displaystyle c^{2}=a^{2}+b^{2}.\,} {\displaystyle \log _{2}16=\log _{2}\!{\frac {64}{4}}=\log _{2}64-\log _{2}4=6-2=4} {\displaystyle (x_{k-1},y_{k-1})} {\displaystyle 2^{12_{dec}}} {\displaystyle \sum _{n=1}^{\infty }b_{n}} {\displaystyle i(2\sin \varphi \cos \varphi )+\cos ^{2}\varphi -\sin ^{2}\varphi \ =\cos 2\varphi +i\sin 2\varphi } {\displaystyle c^{2}=a^{2}+b^{2}-2ab\cos C,} {\displaystyle \log(e)=1+2\pi ik} {\displaystyle {\frac {1}{t^{n}}}\,} {\displaystyle \gamma _{2}} {\displaystyle f*(g*h)=(f*g)*h\,} {\displaystyle \textstyle \int _{1}^{2}R(t)\,dt=0} {\displaystyle [-1/e,\infty )} {\displaystyle 0\leq t<2\pi } {\displaystyle 0.{\overline {54}}} {\displaystyle {\begin{aligned}&1\;\;+\;\;{\frac {1}{2}}\;\;+\;\;{\frac {1}{3}}\,+\,{\frac {1}{4}}\;\;+\;\;{\frac {1}{5}}\,+\,{\frac {1}{6}}\,+\,{\frac {1}{7}}\,+\,{\frac {1}{8}}\;\;+\;\;{\frac {1}{9}}\,+\,\cdots \\[12pt]>\;\;\;&1\;\;+\;\;{\frac {1}{2}}\;\;+\;\;{\frac {1}{4}}\,+\,{\frac {1}{4}}\;\;+\;\;{\frac {1}{8}}\,+\,{\frac {1}{8}}\,+\,{\frac {1}{8}}\,+\,{\frac {1}{8}}\;\;+\;\;{\frac {1}{16}}\,+\,\cdots .\end{aligned}}} {\displaystyle {\sqrt {\frac {9+1+1+1+0+0+4+16}{8}}}=2.} {\displaystyle k} {\displaystyle {\tfrac {12}{n}}} {\displaystyle {\vec {a}}={\dot {\vec {v}}}={\ddot {\vec {r}}}} {\displaystyle (1+x)^{\alpha }=\sum _{n=0}^{\infty }{\alpha \choose n}x^{n}\quad {\text{ for all }}|x|<1{\text{ and all complex }}\alpha \!} {\displaystyle A_{i,j}=A_{i+1,j+1}=a_{i-j}.\ } {\displaystyle \,{\sqrt {\cot ^{2}(x)+1}}} {\displaystyle {a}\cdot ({b}\times {c})={c}\cdot ({a}\times {b})={b}\cdot ({c}\times {a})} {\displaystyle a=10c} {\displaystyle \int _{0}^{\infty }{{\sqrt {x}}\,e^{-x}\,dx}={\frac {1}{2}}{\sqrt {\pi }}} {\displaystyle (q+pe^{it})^{n}} {\displaystyle {A}} {\displaystyle \prod _{n=1}^{\infty }(1-x^{n})=(x;x)_{\infty }=2^{-1/6}x^{-1/24}\vartheta _{10}(x)^{1/6}\vartheta _{00}(x)^{1/6}\vartheta _{01}(x)^{2/3}} {\displaystyle S={\frac {1}{2}}c^{2}\,{\frac {\sin \alpha \sin \beta }{\sin(\alpha +\beta )}}} {\displaystyle \left({a \over b}\right)^{n}={{a^{n}} \over {b^{n}}}} {\displaystyle \int {dy \over y}=\int {dx \over (1+x)}} {\displaystyle x_{k}\ldots x_{2}x_{1}x_{0}} {\displaystyle \infty -\infty } {\displaystyle \operatorname {grad} ~\varphi ={\vec {\nabla }}\varphi ={\begin{pmatrix}{\frac {\partial \varphi }{\partial x}}\\[0.2cm]{\frac {\partial \varphi }{\partial y}}\\[0.2cm]{\frac {\partial \varphi }{\partial z}}\end{pmatrix}}} {\displaystyle \rho ={\sqrt {x^{2}+y^{2}}}} {\displaystyle :\;\mathbb {R} } {\displaystyle \coth x=i\cot(ix)} {\displaystyle \prod _{n=1}^{\infty }(1-x^{2n-1})=(x;x^{2})_{\infty }=2^{1/6}x^{1/24}\vartheta _{10}(x)^{-1/6}\vartheta _{00}(x)^{-1/6}\vartheta _{01}(x)^{1/3}} {\displaystyle OQ=\cos \beta } {\displaystyle {\sqrt {2\pi }}{\frac {\delta (\omega -a)+\delta (\omega +a)}{2}}\,} {\displaystyle \mathbb {N} ^{*}=\mathbb {N} ^{+}=\mathbb {N} _{1}=\mathbb {N} _{>0}=\{1,2,\ldots \}.} {\displaystyle !\!\,} {\displaystyle h(x)=f(x)/g(x),} {\displaystyle 1.{\overline {09}}} {\displaystyle x=X} {\displaystyle {\frac {1}{(x-1)(x^{2}+x+1)}}={\frac {A}{x-1}}+{\frac {Bx+C}{x^{2}+x+1}}} {\displaystyle {\vec {a}}=(a_{1},a_{2},a_{3})} {\displaystyle \mathbf {P} {Q}} {\displaystyle {\begin{aligned}a_{n}&{}={\frac {1}{\pi }}\int _{-\pi }^{\pi }x\cos(nx)\,dx=0.\\b_{n}&{}={\frac {1}{\pi }}\int _{-\pi }^{\pi }x\sin(nx)\,dx=2{\frac {(-1)^{n+1}}{n}}.\end{aligned}}} {\displaystyle {\frac {dy}{dx}}=F(x)\,\!} {\displaystyle D_{x}{\sqrt {x}}=D_{x}x^{1 \over 2}={1 \over 2}x^{-{1 \over 2}}={1 \over 2{\sqrt {x}}},\qquad x>0} {\displaystyle {\sqrt {1-0.5^{2}}}\simeq 0,8660} {\displaystyle {\frac {x^{2}}{a^{2}}}-{\frac {y^{2}}{b^{2}}}=1} {\displaystyle -\log _{b}a=\log _{b}\left({1 \over a}\right)=\log _{1 \over b}a} {\displaystyle \int _{0}^{\infty }{\frac {dx}{x^{2}+a^{2}}}={\frac {\pi }{2a}}} RIFFX-WEBPVP8X ALPHw&m3'S2!!! 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U'ntS:#a(os;yx$ Qؑj鹋Iܥp '&SxA, ]hoN pIzk= Ú(}[#{a#kI"d`ޗj-o%NMtuRc:`gj&-Lfau׽B( =qź$3BYiMi^ʺ9PXu IXqG[d  f`-ƻl{8Ar I{fs8~wiˍHS*3*gycICK "uϜJBg@.;=9Is o{)z֒Ue[(s͑IdI sZzM*%tZELHXFx(xr)):\ʤ>x 1CYz)xVVM96Xt\(%REbOg̘Qˢ95NЫ!bV/_ȡfgQ2tm}@C&Ε87L<z9 ~>0`edȲњJ`+o"GҴ'@˦e\!l:[_۰eOߋvXv7,fz9kLH8 K?of_KߘTNI lObeLƳ"y[>-xʯpu < b8)XK!slm#{iƞ)2l6W~^t: !Z[֯[:aZ\4\^G@xV,<ztPAd shE#h񻤋16dYHՋ,r 2N:/$iw-&rFb`!<*(h}}h"S|#'HZ1@ V#ݹf ?DsZiul)e.$=I=;A:{!]{uɈۧZJa|~%GҀE ퟵs˷-U(P:7~VV/{}AKؾ@v ;EZAqCWՌz4Y%CeGN qxh {\displaystyle \operatorname {rect} (t)} {\displaystyle \int \sinh x\,dx=\cosh x+C} {\displaystyle 1+2\cos(x)+2\cos(2x)+2\cos(3x)+\cdots +2\cos(nx)={\frac {\sin \left(\left(n+{\frac {1}{2}}\right)x\right)}{\sin(x/2)}}.} {\displaystyle \int \operatorname {arcsinh} x\,dx=x\operatorname {arcsinh} x-{\sqrt {x^{2}+1}}+C} {\displaystyle (x^{2}-y^{2})(y^{2}-1)(2y-3)-y(x^{2}+y^{2}-2y)^{2}=0} {\displaystyle z=re^{i\varphi }{\text{ with }}-\pi <\varphi \leq \pi ,} {\displaystyle E_{1}(z)} {\displaystyle 1-\!\!\left({3 \over (2\pi )^{3}}\int \limits _{-\pi }^{\pi }\int \limits _{-\pi }^{\pi }\int \limits _{-\pi }^{\pi }{dx\,dy\,dz \over 3-\!\cos x-\!\cos y-\!\cos z}\right)^{\!-1}} {\displaystyle \|\!\,} {\displaystyle \lambda ^{2}+(a-1)\lambda +b=0.} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{\cos ax-\sin ax}}={\frac {x}{2}}-{\frac {1}{2a}}\ln \left|\sin ax-\cos ax\right|+C} {\displaystyle H=pu(t)-{\frac {u(t)^{2}}{x(t)}}-\lambda (t)u(t)} {\displaystyle {\frac {1}{2}}-{\frac {1}{4}}+{\frac {1}{8}}-{\frac {1}{16}}+\cdots ={\frac {1/2}{1-(-1/2)}}={\frac {1}{3}}.} {\displaystyle e=1} {\displaystyle d=2\,} {\displaystyle Q} {\displaystyle (y')^{2}+8xy'+5xy^{3}-x=0\,} {\displaystyle =\int _{1}^{\infty }{\frac {1}{x}}\,dx\;=\;\infty .} {\displaystyle \int {\frac {\mathrm {d} x}{1+\cot ax}}=\int {\frac {\tan ax\;\mathrm {d} x}{\tan ax+1}}\,\!} {\displaystyle \int _{-a}^{a}(a+x)^{m-1}(a-x)^{n-1}\ dx=(2a)^{m+n-1}{\frac {\Gamma (m)\Gamma (n)}{\Gamma (m+n)}}} {\displaystyle {\dot {q}}_{i}} {\displaystyle \ f'(x)=({\frac {\operatorname {ln} x}{x}})'=} {\displaystyle d\tau =dx\,dy\,dz\,} {\displaystyle a^{n}x[n]\ } {\displaystyle f,g\colon I\rightarrow \mathbf {R} } {\displaystyle ={\frac {b}{a^{2}(ax+b)}}+{\frac {1}{a^{2}}}\ln \left|ax+b\right|} {\displaystyle k<0\ } {\displaystyle y_{S}={\frac {h\,(c+2\,a)}{3\,(a+c)}}} {\displaystyle {\frac {\partial p}{\partial t}}=0} {\displaystyle 0.91{\overline {6}}} {\displaystyle (z;q)_{\infty }=\prod _{n=0}^{\infty }(1-zq^{n})} {\displaystyle \operatorname {csch} x=i\csc(ix)} {\displaystyle \mathrm {d} U=\delta Q-\delta W\,} {\displaystyle \sum _{k=0}^{\infty }B_{k}(a_{k}-a_{k+1})} {\displaystyle {\begin{matrix}\displaystyle \left(\Delta A_{s}-{A_{s} \over s^{2}}-{2 \over s^{2}}{\partial A_{\phi } \over \partial \phi }\right){\boldsymbol {\hat {s}}}&+\\\displaystyle \left(\Delta A_{\phi }-{A_{\phi } \over s^{2}}+{2 \over s^{2}}{\partial A_{s} \over \partial \phi }\right){\boldsymbol {\hat {\phi }}}&+\\\displaystyle \left(\Delta A_{z}\right){\boldsymbol {\hat {z}}}&\ \end{matrix}}} {\displaystyle \mathbf {p} ^{2}=-(E_{\mathrm {rest} }/c)^{2}=-(m\cdot c)^{2}.} {\displaystyle \lim _{n\to \infty }{\frac {1-\left({\frac {1}{4}}\right)^{n+1}}{1-{\frac {1}{4}}}}={\frac {1}{1-{\frac {1}{4}}}}={\frac {4}{3}}.} {\displaystyle |AD|:|DB|=|AE|:|EC|} {\displaystyle z=x+iy,\,} {\displaystyle \int \tan ^{2}{x}\,\mathrm {d} x=\tan {x}-x+C} {\displaystyle x=\sum _{i=0}^{k}x_{i}a^{i}=x_{k}a^{k}+\ldots +x_{2}a^{2}+x_{1}a^{1}+x_{0}a^{0},} {\displaystyle e^{-i\omega a}F(\omega )\,} {\displaystyle D^{+}(x_{0})={\frac {f(x_{0}+h)-f(x_{0})}{h}},} {\displaystyle g(K)\longrightarrow 0{\text{ as }}K\to \infty .} {\displaystyle A^{2}+B^{2}=C^{2}\,\!} {\displaystyle {\dot {\vec {L}}}={\vec {M}}} {\displaystyle x^{5}+x={\frac {2(1+y-y^{2}){\sqrt {2+2y^{2}}}}{5{\sqrt[{4}]{5(2y^{5}-y^{6})(1+2y)}}}}} {\displaystyle S_{k}=\sum _{n=1}^{k}(-1)^{n-1}a_{n}\!} {\displaystyle f(3)=-123\,} {\displaystyle {\frac {dy}{dx}}={\frac {1}{x}}{\frac {d\phi }{dt}}} {\displaystyle {\frac {1-a^{N}}{1-a\cdot e^{-i2\pi k/N}}}} {\displaystyle \langle \ |\!\,} {\displaystyle \int {\frac {\mathrm {d} x}{1-\cot ax}}=\int {\frac {\tan ax\;\mathrm {d} x}{\tan ax-1}}\,\!} {\displaystyle \sigma ^{2}} {\displaystyle 1-\sin ^{2}[\arctan(x)]={\frac {1}{\tan ^{2}[\arctan(x)]+1}}} {\displaystyle cx^{3}+dx^{2}+ex+f=0} {\displaystyle {\hat {E}}} {\displaystyle {\textrm {haversin}}\,\theta } {\displaystyle {\begin{alignedat}{7}2x&&\;+&&y\;&&-&&\;z\;&&=\;&&8&\\&&&&{\frac {1}{2}}y\;&&+&&\;{\frac {1}{2}}z\;&&=\;&&1&\\&&&&&&&&\;-z\;&&\;=\;&&1&\end{alignedat}}} {\displaystyle {AB \over AC}={BD \over CD}} {\displaystyle \sin \theta -\sin \phi =2\cos \left({\frac {\theta +\phi }{2}}\right)\sin \left({\frac {\theta -\phi }{2}}\right)=2\sin \left({\frac {\theta -\phi }{2}}\right)\cos \left({\frac {\theta +\phi }{2}}\right)} {\displaystyle S(t)=\left|t\right|^{3}} {\displaystyle \mathbf {a} \cdot (\mathbf {b} \times \mathbf {c} )\equiv (\mathbf {a} \times \mathbf {b} )\cdot \mathbf {c} } {\displaystyle M} {\displaystyle 2\sum _{n=1}^{\infty }(-1)^{n-1}\sin(2nx)} {\displaystyle \int _{0}^{\pi /2}\sin ^{2m}x\,dx=\int _{0}^{\pi /2}\cos ^{2m}x\,dx={\frac {1\times 3\times 5\times \cdots \times (2m-1)}{2\times 4\times 6\times \cdots \times 2m}}{\frac {\pi }{2}}\ \ m=1,2,3,\ldots } {\displaystyle A=\lim _{x\to 1}{\frac {1}{x^{2}+x+1}}={\frac {1}{3}}} {\displaystyle i_{2}(t)={\frac {22}{13}}(1-e^{-65t})} {\displaystyle {\begin{aligned}Df_{m}(n)&=f_{m}(n+1)-f_{m}(n)\\&=m(n+1)(n+2)\cdots (n+m-1)={\frac {m}{n}}f_{m}(n).\end{aligned}}} {\displaystyle \chi _{k}^{2}\!} {\displaystyle {1 \over x}\times {1 \over y}={1 \over xy}} {\displaystyle f^{\prime \prime }(x_{0})\approx {\frac {f(x_{0}+h)-2f(x_{0})+f(x_{0}-h)}{h^{2}}}} {\displaystyle f(x)=q(x)(x-a)+r\,.} {\displaystyle \left[{\begin{array}{ccc|c}2&1&0&7\\0&1&0&3\\0&0&1&-1\end{array}}\right]} {\displaystyle G(x_{1},x_{2})=300x_{1}+500x_{2}.} {\displaystyle \int {\frac {1}{x^{2}(ax+b)}}dx} {\displaystyle i^{6}=-1\,} {\displaystyle {\frac {log3}{log2}}={\frac {\sum _{n=0}^{\infty }{\frac {1}{2^{2n+1}(2n+1)}}}{\sum _{n=0}^{\infty }{\frac {1}{3^{2n+1}(2n+1)}}}}={\frac {{\frac {1}{2}}+{\frac {1}{24}}+{\frac {1}{160}}+...}{{\frac {1}{3}}+{\frac {1}{81}}+{\frac {1}{1215}}+...}}} {\displaystyle {\mathcal {L}}^{-1}\left\{e^{-as}F(s)\right\}=f(t-a)u(t-a)} {\displaystyle \sin(x)+\cos(x)} {\displaystyle a_{n}=\sum _{k=0}^{n}(-1)^{k}{n \choose k}s_{k}.} {\displaystyle \int [f(x)]^{n}f'(x)\,dx={[f(x)]^{n+1} \over n+1}+C\qquad {\mbox{(for }}n\neq -1{\mbox{)}}\,\!} {\displaystyle \log _{a}b^{c}=c\cdot \log _{a}b} {\displaystyle j\omega } {\displaystyle \ g(x)=\sin {x^{2}}} {\displaystyle t'=(t-vx/c^{2})/{\sqrt {1-v^{2}/c^{2}}}} {\displaystyle \sum _{i=1}^{n}i{n \choose i}=n2^{n-1}} {\displaystyle \int \ln x\,dx=x(\ln x-1)+C_{0}} {\displaystyle x_{2}=-{\sqrt {\frac {1}{2}}}} {\displaystyle {\frac {\pi }{12}}\ (15^{\circ })} {\displaystyle 85} {\displaystyle {\binom {10}{2}}={\frac {10!}{2!\cdot (10-2)!}}={\frac {10\cdot 9}{2\cdot 1}}=45} {\displaystyle {\frac {da}{dc}}={\frac {c}{a}}} {\displaystyle {\hat {x}}(\omega )={\frac {1}{\sqrt {2\pi }}}\sum _{n=-\infty }^{\infty }x_{n}e^{-\mathrm {i} \omega n}} {\displaystyle H[n]=\sum _{k=-\infty }^{n}\delta [k]\,} {\displaystyle \|\mathbf {A-B} \|\geq \|\mathbf {A} \|-\|\mathbf {B} \|} {\textstyle \mathbf {Q} =\left\{{\frac {a}{b}}|a,b\in \mathbf {Z} ,b\neq 0\right\}} {\displaystyle y=f(x)} {\displaystyle {\vec {p}}=m\,{\vec {v}}} {\displaystyle x:[-\pi ,\pi ]\to \mathbb {C} } {\displaystyle \operatorname {csc} \ y=x} {\displaystyle \zeta (z)=\prod _{n=1}^{\infty }{\frac {1}{1-p_{n}^{-z}}}} {\displaystyle \int _{0}^{\pi }{\frac {\cos mx\ dx}{1-2a\cos x+a^{2}}}={\frac {\pi a^{m}}{1-a^{2}}}\quad ,a^{2}<1,\ m=0,1,2,\dots } {\displaystyle {\overline {A+B}}} {\displaystyle {\eta }^{2}={\frac {SS_{treatment}}{SS_{total}}}} {\displaystyle 8x-5} {\displaystyle \operatorname {hacovercosin} (x)} {\displaystyle (a+b\,\mathrm {i} )-(c+d\,\mathrm {i} )=(a-c)+(b-d)\,\mathrm {i} } {\displaystyle y^{2}=4ax\,} {\displaystyle 7{{x}^{2}}+4x-10} {\displaystyle {}^{\infty }{i}} {\displaystyle T_{ab}} {\displaystyle \log(z)=\operatorname {Log} (z)+2\pi ik} {\displaystyle \operatorname {haversin} (x)} {\displaystyle 1+{\frac {1}{4}}+{\frac {1}{4^{2}}}+{\frac {1}{4^{3}}}+\cdots ={\frac {4}{3}}.} {\displaystyle X(\omega )\!} {\displaystyle f(x)=x+1} {\displaystyle 2nb\sin({\frac {\pi }{n}})} {\displaystyle \mathrm {Re} (y)>0} {\displaystyle \mathbf {r} ={\overrightarrow {OP}}.} {\displaystyle \Theta (|V||E|)} {\displaystyle \cot(\psi )+\cot(\theta )+\cot(\phi )=\cot(\psi )\cot(\theta )\cot(\phi )} {\displaystyle 4\pi G\rho (t,\mathbf {x} )=\nabla ^{2}\phi .} {\displaystyle \mathbb {R} ^{3}} {\displaystyle \partial _{t}^{n+1}} {\displaystyle 9^{3}+34^{3}=16^{3}+33^{3}=40033} {\displaystyle T={\sqrt {s(s-a)(s-b)(s-c)}}} $IT5Fr;*Fup! m.nMKeA4KXXO_tLY.WBX~fΟ\ 8LwR{'A}UZeUú% "d0[v|&| Z! e4 yN Z Wh \k q ̂ v  c  0 29 E ^ |j d  4 q W  M/ n o| = W }   Ǧ 8   . 95 C V r  B , O8KR}`z9ʼ1!X6PoƄi**'35E`yD /J2tLR ],<I-^B};W"0,6\`Ro݀h4'[{88qb_Wyˌwt <W~!Gi)/`Tt 1?G\dsmmPj*DLQ"e,pLp b4N3ZOdR~^  J0r٧k*DTdrv4̠iz(X:iK#t7>*11ZRty|̶yn7 Z {\displaystyle \mathbf {A} _{j}=\left[{\begin{array}{llllllll}a_{1,1}&\cdots &a_{1,j-1}&b_{1}&a_{1,j+1}&\cdots &a_{1,n}\\a_{2,1}&\cdots &a_{2,j-1}&b_{2}&a_{2,j+1}&\cdots &a_{2,n}\\\\\vdots &&&\ddots &&&\vdots \\\\a_{n-1,1}&\cdots &a_{n-1,j-1}&b_{n-1}&a_{n-1,j+1}&\cdots &a_{n-1,n}\\a_{n,1}&\cdots &a_{n,j-1}&b_{n}&a_{n,j+1}&\cdots &a_{n,n}\end{array}}\right]} {\displaystyle c\,dc=a\,da} {\displaystyle X_{k}=\sum _{n=0}^{N-1}x_{n}e^{-{\frac {2\pi i}{N}}kn}\quad \quad k=0,\dots ,N-1} {\displaystyle \mathbf {A\times } \left(\mathbf {B} \times \mathbf {C} \right)=\left(\mathbf {A} \cdot \mathbf {C} \right)\mathbf {B} -\left(\mathbf {A} \cdot \mathbf {B} \right)\mathbf {C} } {\displaystyle \mathrm {\mathrm {B} } (x,y)=\int _{0}^{1}t^{x-1}(1-t)^{y-1}\,dt\!} {\displaystyle {\frac {1}{2}}AB.} {\displaystyle [L^{2}\cdot T^{-1}]} {\displaystyle p(x)={\frac {1}{5}}x^{2}} {\displaystyle {\frac {z^{-1}}{(1-z^{-1})^{2}}}} {\displaystyle \rho \left({\frac {\partial u}{\partial t}}+u{\frac {\partial u}{\partial x}}+v{\frac {\partial u}{\partial y}}+w{\frac {\partial u}{\partial z}}\right)=-{\frac {\partial P}{\partial x}}+{\frac {\partial \tau _{xx}}{\partial x}}+{\frac {\partial \tau _{yx}}{\partial y}}+{\frac {\partial \tau _{zx}}{\partial z}}+\rho g_{x}} {\displaystyle \int {\mbox{cosec}}^{2}x\,dx=-{\mbox{cot }}x+C} {\displaystyle {\begin{aligned}\left(a^{2}+nb^{2}\right)\left(c^{2}+nd^{2}\right)&{}=\left(ac-nbd\right)^{2}+n\left(ad+bc\right)^{2}&&(1)\\&{}=\left(ac+nbd\right)^{2}+n\left(ad-bc\right)^{2}.&&(2)\end{aligned}}} RIFFWWEBPVP8X XALPH/m#IRRY=G'<w|xz5ϮRABoUa69|_9 |V6{dgMC0&(jI,` `84aP_fENwŭE uxqO :Nn8-!]ݝ7шoضmU>gN=mk|mۃӶmuXre/MUQΈZm}Q/ͶͲml۶m۶?z<}=Oh3"oyN4?{Gf.bRpj~/[*[mq ȴ~~#O[AǐjI]TtDU^PWگVr~?pU;5Wc,Q~c l3q 3o\$)(O 3r(i+!%GE{wHHt JYT3?Ĝ#,,ҩ<=8/".ybӤV}$|KR 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FH nw n|tŧal|ʭ -d>;ߕ^ۗ.}n糾l ڢ}UW.[cڽ4ƵOʅ-~G^> .|W]> .=dy _N.ߣ.'>/c\Jvn7rNn~ʽܡ~<+6HOo׾?]5 7eoB1HMOQ.-(>Y[ 9.~i^^nop-.PTVێ.ݝ /ې߶:_]pK_v_G_l `jV7./?/8?O]ɤw/}_O^_?oOioo Jۋض^E&Mԧ}m?^ݏ6}q/ ?$oҮz,OZe\ ʈ^}I>#OoQ؞1_o6ܯ#O/,_ݘٟnnܿn붾}OObK~`6?aw{ {\displaystyle \Lambda ^{\chi '}{}_{\psi }} {\displaystyle e} {\displaystyle {\frac {\text{IQR}}{1.35}}} {\displaystyle \lim _{n\to \infty }a_{n}=\lim _{n\to \infty }(s_{n}-s_{n-1})=\lim _{n\to \infty }s_{n}-\lim _{n\to \infty }s_{n-1}=s-s=0.} {\displaystyle 1+2+3+\cdots =-{\frac {1}{12}}\quad ({\mathfrak {R}})} {\displaystyle \log _{a^{n}}b={\tfrac {1}{n}}\log _{a}b} {\displaystyle a_{s,s-1}} {\displaystyle t=0\,\,\,x=1} {\displaystyle (7,24,25)} {\displaystyle \vartriangle \!\,} {\displaystyle \int {\frac {\mathrm {d} x}{1+\cos ax}}={\frac {1}{a}}\tan {\frac {ax}{2}}+C\,\!} {\displaystyle \sum _{j=0}^{n}b_{j}{\frac {d^{j}y}{dx^{j}}}=r(x)\,\!} {\displaystyle b>c\sin \beta \,} {\displaystyle H(y){\frac {dy}{dx}}+Z(x)=0\,\!} {\displaystyle {\begin{matrix}x_{1}&=&x_{0}-{\frac {f(x_{0})}{f'(x_{0})}}&=&0,5-{\frac {\cos(0,5)-0,5^{3}}{-\sin(0,5)-3\times 0,5^{2}}}&\simeq &1,112\,141\,637\,1\\x_{2}&=&x_{1}-{\frac {f(x_{1})}{f'(x_{1})}}&&\vdots &\simeq &0,909\,672\,693\,736\\x_{3}&&\vdots &&\vdots &\simeq &0,866\,263\,818\,209\\x_{4}&&\vdots &&\vdots &\simeq &0,865\,477\,135\,298\\x_{5}&&\vdots &&\vdots &\simeq &0,865\,474\,033\,111\\x_{6}&&\vdots &&\vdots &\simeq &0,865\,474\,033\,101\\x_{7}&&\vdots &&\vdots &\simeq &0,865\,474\,033\,102\end{matrix}}} {\displaystyle \pi ={\frac {9801}{2{\sqrt {2}}\displaystyle \sum _{n=0}^{\infty }{\frac {(4n)!}{(n!)^{4}}}\times {\frac {[1103+26390n]}{(4\times 99)^{4n}}}}}} {\displaystyle {\mbox{If }}x+y+z=\pi ={\mbox{half circle,}}\,} {\displaystyle \int _{0}^{\infty }{e^{-ax^{2}}}\cos bx\,dx={\frac {1}{2}}{\sqrt {\frac {\pi }{a}}}e^{-b^{2}/4a}} {\displaystyle {\begin{aligned}e^{iz}&{}=1+iz+{\frac {(iz)^{2}}{2!}}+{\frac {(iz)^{3}}{3!}}+{\frac {(iz)^{4}}{4!}}+{\frac {(iz)^{5}}{5!}}+{\frac {(iz)^{6}}{6!}}+{\frac {(iz)^{7}}{7!}}+{\frac {(iz)^{8}}{8!}}+\cdots \\&{}=1+iz-{\frac {z^{2}}{2!}}-{\frac {iz^{3}}{3!}}+{\frac {z^{4}}{4!}}+{\frac {iz^{5}}{5!}}-{\frac {z^{6}}{6!}}-{\frac {iz^{7}}{7!}}+{\frac {z^{8}}{8!}}+\cdots \\&{}=\left(1-{\frac {z^{2}}{2!}}+{\frac {z^{4}}{4!}}-{\frac {z^{6}}{6!}}+{\frac {z^{8}}{8!}}-\cdots \right)+i\left(z-{\frac {z^{3}}{3!}}+{\frac {z^{5}}{5!}}-{\frac {z^{7}}{7!}}+\cdots \right)\\&{}=\cos z+i\sin z\end{aligned}}} {\textstyle \Theta (t)} {\displaystyle {\frac {4}{3}}\pi r^{3}} {\displaystyle dy+H(x)y\,dx+Z(x)\,dx=0\,\!} {\displaystyle {\frac {\sin \theta }{\theta }}<1\ \ \ \mathrm {if} \ \ \ 0<\theta \,} {\displaystyle {\mathcal {N}}(\mu ,\,\sigma ^{2})} {\displaystyle e-1\simeq 1,7183} {\displaystyle \ell _{3}(x)={x-x_{0} \over x_{3}-x_{0}}\cdot {x-x_{1} \over x_{3}-x_{1}}\cdot {x-x_{2} \over x_{3}-x_{2}}\cdot {x-x_{4} \over x_{3}-x_{4}}=-{8 \over 243}x(2x-3)(2x+3)(4x+3)} {\displaystyle x=q+x^{m}} {\displaystyle -{\frac {\hbar ^{2}}{2m}}{\nabla ^{2}}+U\qquad (7)} {\displaystyle \sin ^{2}(x)+\cos ^{2}(x)=1\,} {\displaystyle AD,} {\displaystyle \cot \alpha ={\frac {1}{\tan \alpha }}} {\displaystyle \int {\frac {\mathrm {d} x}{\sin ax\cos ax}}={\frac {1}{a}}\ln \left|\tan ax\right|+C} {\displaystyle \left\lfloor 2^{2^{2^{\cdot ^{\cdot ^{2^{\omega }}}}}}\!\right\rfloor \scriptstyle {\text{= primes:}}\displaystyle \left\lfloor 2^{\omega }\right\rfloor \scriptstyle {\text{=3,}}\displaystyle \left\lfloor 2^{2^{\omega }}\right\rfloor \scriptstyle {\text{=13,}}\displaystyle \left\lfloor 2^{2^{2^{\omega }}}\right\rfloor \scriptstyle {\text{=16381, ...}}} {\displaystyle a_{n}\rightarrow 0} {\displaystyle {\begin{array}{lcl}X(z)=&\\\sum _{n=-\infty }^{\infty }(a_{1}x_{1}(n)+a_{2}x_{2}(n))z^{-n}\ &\\=a_{1}\sum _{n=-\infty }^{\infty }(x_{1}(n))z^{-n}+&\\a_{2}\sum _{n=-\infty }^{\infty }(x_{2}(n))z^{-n}&\\=a_{1}X_{1}(z)+a_{2}X_{2}(z)\end{array}}} {\displaystyle \ 1-\sin ^{2}x=\cos ^{2}x=\sin ^{2}\left({\tfrac {\pi }{2}}-x\right)} {\displaystyle \lim _{h\to 0}{f(a+h)-f(a) \over {h}}.} {\displaystyle \vartheta _{01}(x_{1}+x_{2};y)\vartheta _{01}(x_{1}-x_{2};y)\vartheta _{01}(y)^{2}=\vartheta _{00}(x_{1};y)^{2}\vartheta _{00}(x_{2};y)^{2}-\vartheta _{10}(x_{1};y)^{2}\vartheta _{10}(x_{2};y)^{2}} {\displaystyle {\begin{pmatrix}1/\sigma ^{2}&0\\0&1/(2\sigma ^{4})\end{pmatrix}}} {\displaystyle P.(1+r)^{t}} {\displaystyle {\frac {1}{2}}ap\,\!} {\displaystyle \ln(Cx)=\int ^{y/x}{\frac {d\lambda }{F(\lambda )-\lambda }}\,\!} {\displaystyle {\begin{aligned}\det(M)={\begin{vmatrix}a&b&c\\d&e&f\\g&h&i\end{vmatrix}}=aei+bfg+cdh-ceg-bdi-afh.\end{aligned}}} {\displaystyle {\sqrt {889}}={\sqrt {29^{2}+48}}=29+0,82758-{\frac {(0,82758)^{2}}{2\cdot 29,82758}}=29,81609} {\displaystyle \sum _{n=1}^{N}{f(n) \over g(n)},} {\displaystyle {\begin{aligned}\int _{a}^{\infty }x^{m-s}\,dx&={\frac {m-s}{2}}\int _{a}^{\infty }x^{m-1-s}\,dx+\zeta (s-m)-\sum _{i=1}^{a}\left[i^{m-s}+a^{m-s}\right]\\&\qquad -\sum _{r=1}^{\infty }{\frac {B_{2r}\theta (m-s+1)}{(2r)!\Gamma (m-2r+2-s)}}(m-2r+1-s)\int _{a}^{\infty }x^{m-2r-s}\,dx\end{aligned}}} {\displaystyle \prod _{n=1}^{\infty }n^{{1/2}^{n}}={\sqrt {1{\sqrt {2{\sqrt {3\cdots }}}}}}=1^{1/2}\;2^{1/4}\;3^{1/8}\cdots } {\displaystyle \cos(\alpha +\beta )=\cos \alpha \cos \beta -\sin \alpha \sin \beta } {\displaystyle {\bar {x}}} {\displaystyle \sum _{i=1}^{n}i^{4}={\frac {n(n+1)(2n+1)(3n^{2}+3n-1)}{30}}={\frac {n^{5}}{5}}+{\frac {n^{4}}{2}}+{\frac {n^{3}}{3}}-{\frac {n}{30}}} {\displaystyle \ln(x-m_{1})=\int _{1+m_{1}}^{x}{\frac {1}{t-m_{1}}}\,dt.} {\displaystyle \operatorname {tg} \ y=x} {\displaystyle {1 \over Area(\triangle DBE)}={1 \over Area(\triangle DEC)}.} RIFFvWEBPVP8X ALPHJǍ$)&7xp hm n 2#Nk&'Uswxsu ݯ3rzݸP=Vݺ~Y|~a._ we)s҇3Hzˣx* >L\8`_4a|&y4~ti% kdthb޹ŧVUO{`aӄE߇6^6v `Z&3'` Al:@}v5mM۽aa ^IJPX so%Nε-g#X] MZДױ@D[W!*m!yjZUQFYQ U?m`>Uqe E6L-UHW4DBelј iD~H\-el#k-%w yK3SAEDF*R ERn)G){XjI 2 r)H;@4(Oڲ5l?8ȳo9NHtJE$Rb7G}ׅL0;C, שc$V(Aȸ= /iZϪw6..B\11b^]%߰7 %>&~m!-.'/¨:b*l`*\2A 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[Ԭf2x)B#ߍSorJ*jcIoXg\fK?a;_{!'s[*F{,OzWz]"Ј"1[[(YT=c\&$eR_@~v!vV 3Êc)`Hgwfk!}rFiy`H!Us}qﳢ<(b61IT"\Q*Ӎ))&V<8x7Ҁ|5Zh:/.bJ j05.c |LKi[1u\h4JoTSE zIJj3y&ߍ6"5mIzt̆uPdETKxn*C$cFɲUn)g"gN{61X6GQ|~HBk,/ޛ:@G^*#鸓&RnS7fTg?՝A7 qCnn'GaHaV>i ?p?KRKAGf1 mo!#ƪtO.kZ&kZѠA|07 ƭ;y=ѡس| vR)PG\[gR>8FEt36wz2vyQdu dAd'tџXbcћWPEfr5^"ɝѾa7vvQVYoٴKsK 7۫|@Ճ۴3?0{Tg{0D;(> XhIn@+'dnj*:VY҆NJB}[Hi9g?}/3^g)gnwܟh+Y'B#~A~ޟB,TfGܹ7O^xN3, {\displaystyle \csc(x)-1} {\displaystyle y=(1+x)^{r}} {\displaystyle x=a\sec \theta } {\displaystyle {\mathcal {L}}\{tf(t)\}=-F'(s)} {\displaystyle N=8x+5=9y+4=7z+1} {\displaystyle \cos(2\theta )=1-2\sin ^{2}\theta \,} {\displaystyle {\frac {1}{2}}=0,5} {\displaystyle \sin ^{2}(x)+\cos ^{2}(x)={\frac {a^{2}}{h^{2}}}+{\frac {b^{2}}{h^{2}}}={\frac {a^{2}+b^{2}}{h^{2}}}={\frac {h^{2}}{h^{2}}}=1.\,} {\displaystyle \ f(x)={\frac {\operatorname {ln} x}{x}}} {\displaystyle \arctan(x)+\operatorname {arccot}(x)=\pi /2.\;} {\displaystyle \sin \theta ={\frac {\mathrm {opposite} }{\mathrm {hypotenuse} }}={\frac {a}{h}}} {\displaystyle f(x)={\begin{cases}-x-3&{\text{if }}x\leq -3\\x+3&{\text{if }}-3<x<0\\-2x+3&{\text{if }}0\leq x<3\\x-6&{\text{if }}x\geq 3\end{cases}}} {\displaystyle a_{n}} {\displaystyle \sum _{k=1}^{n}k={\frac {n(n+1)}{2}},} {\displaystyle \log _{a}1=0} {\displaystyle ({\frac {d^{2}u}{dx^{2}}})^{2}} {\displaystyle {\frac {1}{1-az^{-1}}}} {\displaystyle y={\frac {x^{2}+2}{x-1}}} {\displaystyle \lim _{x\to 0^{+}}x^{b}\log _{a}x=0} {\displaystyle {\begin{matrix}{\frac {1}{2}}\end{matrix}}(5x^{3}-3x)\,} {\displaystyle p_{1}=p_{2}} {\displaystyle a+ar+ar^{2}+ar^{3}+ar^{4}+\cdots } {\displaystyle \left[{\begin{array}{rrr|r}1&3&1&9\\1&1&-1&1\\3&11&5&35\end{array}}\right]\to \left[{\begin{array}{rrr|r}1&3&1&9\\0&-2&-2&-8\\0&2&2&8\end{array}}\right]\to \left[{\begin{array}{rrr|r}1&3&1&9\\0&-2&-2&-8\\0&0&0&0\end{array}}\right]\to \left[{\begin{array}{rrr|r}1&0&-2&-3\\0&1&1&4\\0&0&0&0\end{array}}\right]} {\displaystyle \cos x.} {\displaystyle \mathrm {(1b)} \qquad {\frac {\partial u}{\partial y}}=-{\frac {\partial v}{\partial x}}.} {\displaystyle f={\sqrt {a^{2}+d^{2}-2ad\cos \alpha }}={\sqrt {b^{2}+c^{2}-2bc\cos \gamma }}} {\displaystyle G(x)=F(x)+C,\forall x} {\displaystyle {\frac {t^{n}}{n!}}\Theta (t)} {\displaystyle x[n]e^{ian}\!} {\displaystyle \ =2\cdot (x^{3})'+(x^{2})'-4\cdot (x)'+(11)'=} {\displaystyle \ y'} {\displaystyle TT=1\,} {\displaystyle x_{n}={\frac {1}{N}}\sum _{k=0}^{N-1}X_{k}\cdot e^{i2\pi kn/N}} {\displaystyle \cos(0x)+i\sin(0x)=1+i0=1} {\displaystyle \int \log _{a}x\,dx=x(\log _{a}x-\log _{a}e)+C} {\displaystyle {\frac {d^{2}y}{dx^{2}}}=m(m-1)x^{m-2}.\,} {\displaystyle \iint _{D}\left(-{\frac {\partial v}{\partial x}}-{\frac {\partial u}{\partial y}}\right)\,dx\,dy=\iint _{D}\left({\frac {\partial u}{\partial y}}-{\frac {\partial u}{\partial y}}\right)\,dx\,dy=0} {\displaystyle a^{b}+b^{a}>1.\,} {\displaystyle c_{1}\,} {\displaystyle x^{x}y^{y}z^{z}\geq (xyz)^{(x+y+z)/3}.\,} {\displaystyle -b} {\displaystyle {\mathcal {D}}(f*g)={\mathcal {D}}f*g=f*{\mathcal {D}}g\,} {\displaystyle m_{2}} {\displaystyle \nabla \times {\vec {v}}=\left({\partial v_{z} \over \partial y}-{\partial v_{y} \over \partial z}\right)\mathbf {i} } {\displaystyle D_{x}\arccos x={-1 \over {\sqrt {1-x^{2}}}}} {\displaystyle {\frac {a}{\sin A}}\,=\,{\frac {b}{\sin B}}\,=\,{\frac {c}{\sin C}},} {\displaystyle \lim _{x\to \infty }{\frac {1}{x}}=0} {\displaystyle \cos ^{2}\theta } {\displaystyle z'=z} {\displaystyle {\sqrt {a^{2}-b^{2}}}} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle \cos A={\frac {\text{base}}{\text{hypotenuse}}}={\frac {b}{h}}\,.} {\displaystyle f(x)={\frac {1}{(x-1)(x^{2}+x+1)}}} {\displaystyle D_{t}{\boldsymbol {p}}} {\displaystyle \operatorname {dom} f} {\displaystyle f'(x)=f(x)\cdot (\operatorname {ln} x+1)} {\displaystyle \int {dx \over {a^{2}+b^{2}x^{2}}}={1 \over ab}\arctan {dx \over a}+C} {\displaystyle n^{3}u[n]\,} {\displaystyle {\displaystyle V_{1}=(a,0),\ V_{2}=(-a,0)}.} {\displaystyle L=\lim _{n\to \infty }\left|{\frac {a_{n+1}}{a_{n}}}\right|=\lim _{n\to \infty }\left|{\frac {\frac {n+1}{e^{n+1}}}{\frac {n}{e^{n}}}}\right|={\frac {1}{e}}<1.} {\displaystyle \lim _{n\to \infty }a_{n}=0} {\displaystyle e={\sqrt {a^{2}+b^{2}-2ab\cos \beta }}={\sqrt {c^{2}+d^{2}-2cd\cos \delta }}} {\displaystyle \sin \alpha -\cos \alpha =-{\sqrt {2}}\cos \left(\alpha +{\tfrac {1}{4}}\pi \right)={\sqrt {2}}\sin(\alpha -{\tfrac {1}{4}}\pi )} {\displaystyle \operatorname {var} } {\displaystyle \tan 2\theta ={\frac {2\tan \theta }{1-\tan ^{2}\theta }}\,} {\displaystyle 2^{13_{dec}}} {\displaystyle xy+x+y=71} {\displaystyle {\sqrt {\biggl (}}1-{\frac {u^{2}}{c^{2}}}{\biggr )}} {\displaystyle L_{*}\mathbf {x} ^{(k+1)}=\mathbf {b} -U\mathbf {x} ^{(k)},} {\displaystyle \operatorname {grad} (f)=\nabla f} {\displaystyle {\frac {P^{2}/n}{4\cdot \tan(180^{\circ }/n)}}\,\!} {\displaystyle \lim _{n\to c}(f(n)\cdot g(n))=\lim _{n\to c}f(n)\cdot \lim _{n\to c}g(n)} {\displaystyle \mathbb {R} } {\displaystyle S_{n-1}^{2}={\frac {66}{5-1}}=16,5} {\displaystyle s_{n}={\sqrt {{\frac {1}{N}}\sum _{i=1}^{N}(x_{i}-{\overline {x}})^{2}}}.} {\displaystyle \int _{0}^{\infty }{\frac {\sin(x)}{x}}\,dx={\frac {\pi }{2}}} {\displaystyle \max\{\mathbf {c} ^{\mathrm {T} }\mathbf {x} \;|\;A\mathbf {x} \leq \mathbf {b} \land \mathbf {x} \geq 0\}} {\displaystyle \operatorname {arcctg} \ 0={\frac {\pi }{2}}} {\displaystyle \sum _{n=0}^{\infty }{\frac {\pi ^{n}}{n!}}={\frac {\pi ^{1}}{1}}+{\frac {\pi ^{2}}{2!}}+{\frac {\pi ^{3}}{3!}}+{\frac {\pi ^{4}}{4!}}+\cdots } {\displaystyle \angle A+\angle B+\angle C+\angle D=360^{\circ }.} {\displaystyle \operatorname {covercosin} (x)} {\displaystyle \{1,2,3,\dots }\} {\displaystyle \cot \left(\pi /2-\theta \right)=\tan \theta } {\displaystyle {\overline {A}}+{\overline {B}}} {\displaystyle \ ax+by=c} {\displaystyle {\frac {dy}{dx}}=F\left({\frac {y}{x}}\right)\,\!} {\displaystyle {\displaystyle \pi r^{2}+\pi r{\sqrt {r^{2}+h^{2}}}}} {\displaystyle f'(x_{0})=\lim _{\Delta x\to 0}(2x_{0}+\Delta x-3)=2x_{0}-3.} {\displaystyle {\frac {\pi }{2}}} {\displaystyle E_{\text{k}}={\tfrac {1}{2}}mv^{2}} {\displaystyle x=a} {\displaystyle e^{-\tau s}\ } {\displaystyle c={\sqrt {a^{2}+b^{2}}}} {\displaystyle \sin(\omega _{0}n)u[n]\,} {\displaystyle \gamma =\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle \mathbf {x} =(x_{1},\dots ,x_{n})} {\displaystyle \}} {\displaystyle \Pi _{k}(1,\ldots ,n)=(-1)^{n-k}(k-1)!(n-k)!} {\displaystyle \Gamma (Z)=\int _{0}^{\infty }e^{-t}t^{Z-1}dt.} RIFF WEBPVP8 ж*>XM(%", gnX<])d:1y]3>us;sfFpLa@W䔖 9 BOy7VϲM`Nb4*$|+̔=[UVY /RVns]Y `b9#Gε"dO>E|9sh6v;e4U'<3Ϥˤ gp ^G_5Gbp$~EU5d5z8%-iyz[ZFc(l^opI5|@j VLLwjvȇj8GRS!w_(c5gC=,g gQRÎՔ#]d0Hlb2Ȭ{je?V63m(vA{A7+uy,~ TMwOJ iS#aUgl{T$v"L 4c)ʩ=Y/EzO3V}'Ra#:sa(6}C5%N`i5 ~,x^e[P!-qva ϧԚH3 $^,rb>}n0능uV &n>kxTFprZv NpB%acNB ;?KLDI08o{EKu1Ȥϸ$:[9ĪUxh[g=`,%ZW~p{i"㺊!iS5 <9/wW0n= Фٓ'>Iyۙ$gq>S֦t^L0cJ7@JYkFU9yrJZ@]Cw]c&Zʎ:9VI{(z\ X9Kguz#^0OPF4]@SVN҉ٚd DwN% Sna@Ż2er%x#A4z=W>$U)] 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aʾq0̩p\KAg[cҖʿX$Q3?V vbәY{!|} XUU!n!irKUDž bzHf"O|>DPM}uߖ"^{bAEְ]?;B8 _)fN֌49Q|C4U _K+:]8iO*#K{{blt>Jb3jFIǍVI"Òa7+'UdMCe3 TZˇ vi(>nn^A |HD#TvR``C 3E''lggc coInsϦy&nޣB7 &uj%| w{ܔhx!?] [G@ ~B/#Mz`$<О\N[~@(^L{XM#Ex+>XyW)9$bA;:,& C/zH|o{Wry>jM61HV?J0ӫ`!ly-Z"{ ,PNR#]ÉCIc +cy,\^Yvny{W;7ʶk֌]'zW Jo׺ ogc<|aD'uU!fV 8ٍE6}Yꐦ {\displaystyle U\,=\,2\cdot a+2\cdot b=2\cdot (a+b)} {\displaystyle {\frac {I}{r}}} {\displaystyle \tan[\arctan(x)]\equiv x} {\displaystyle x^{2}} {\displaystyle Area(\triangle DBE)={{DB.h} \over 2}.} {\displaystyle T={\frac {1}{4}}{\sqrt {(a^{2}+b^{2}+c^{2})^{2}-2(a^{4}+b^{4}+c^{4})}}} {\displaystyle e^{z}} {\displaystyle \tan(\alpha +\beta )={\frac {\sin(\alpha +\beta )}{\cos(\alpha +\beta )}}={\frac {\sin \alpha \cos \beta +\cos \alpha \sin \beta }{\cos \alpha \cos \beta -\sin \alpha \sin \beta }}} {\displaystyle {\vec {a}}\cdot {\vec {b}}=\left|{\vec {a}}\right|\left|{\vec {b}}\right|\cos {\alpha }} {\displaystyle h\left(x\right)=x^{3}+x^{2}+x+1} {\displaystyle \tanh x={\frac {\sinh x}{\cosh x}}={\frac {e^{x}-e^{-x}}{e^{x}+e^{-x}}}=} {\displaystyle \infty \!\,} {\displaystyle {\overline {BD}}\perp {\overline {AC}},{\overline {EF}}\perp {\overline {BC}}} {\displaystyle {\vec {a}}\cdot {\vec {b}}=a_{1}b_{1}+a_{2}b_{2}+a_{3}b_{3}} {\displaystyle Av=\lambda v} {\displaystyle \langle (1\;2\;3)\rangle =\{id,\;(1\;2\;3),(1\;2\;3))\}} {\displaystyle {\overline {z}}} {\displaystyle \nabla \cdot {\vec {v}}=3y+2yz} {\displaystyle \ln(t)\cdot u(t)} {\displaystyle D=2-E\,} {\displaystyle f(0^{+})=\lim _{s\to \infty }{sF(s)}} {\displaystyle x_{1}={\sqrt {\frac {1}{2}}}} {\displaystyle \min\{x_{1},x_{2},\dots x_{n}\}\leq {\frac {x_{1}+\dots +x_{n}}{n}}\leq \max\{x_{1},x_{2},\dots x_{n}\}} {\displaystyle e^{ix}=\cos x+i\sin x\!} {\displaystyle {\frac {dy}{dx}}=m} {\displaystyle n^{2}u[n]\,} {\displaystyle \eta (s)} {\displaystyle \alpha =\arccos \left({\frac {b^{2}+c^{2}-a^{2}}{2bc}}\right)} {\displaystyle \mathbb {R} ^{5}} {\displaystyle |a|^{-1}F\left({\frac {\omega }{a}}\right)\,} {\displaystyle {\text{Si}}(x)=\int _{0}^{x}{\frac {{\text{sin }}t}{t}}dt} {\displaystyle ds^{2}=-dx_{0}^{2}+dx_{1}^{2}+dx_{2}^{2}+dx_{3}^{2},} {\displaystyle \log _{b}(a-c)=\log _{b}a+\log _{b}(1-b^{\log _{b}c-\log _{b}a})} {\displaystyle f^{*}(x^{*})={\begin{cases}2x^{*}-4,\quad &x^{*}<4\\{\frac {{x^{*}}^{2}}{4}},&4\leqslant x^{*}\leqslant 6,\\3x^{*}-9,&x^{*}>6\end{cases}}} {\displaystyle {\sqrt {\biggl (}}1-{\frac {V^{2}}{c^{2}}}{\biggr )}} {\displaystyle z^{\omega }:=\exp(\omega \cdot \ln z),} {\displaystyle {\sqrt {1-{\frac {b^{2}}{a^{2}}}}}} {\displaystyle A={\frac {715.5}{999}}={\frac {7155}{9990}}={\frac {135\times 53}{135\times 74}}={\frac {53}{74}},} {\displaystyle x^{\left[2\right]}=x^{2}\log(x)-{\begin{matrix}{\frac {3}{2}}\end{matrix}}\,x^{2}} {\displaystyle -{\vec {b}}} {\displaystyle \mathbb {O} } {\displaystyle \left|{\vec {a}}\times {\vec {b}}\right|=\left|{\vec {a}}\right|\cdot \left|{\vec {b}}\right|\cdot \sin {\alpha }} {\displaystyle \int \limits _{-\infty }^{0}f(x)dx} {\displaystyle \cap } {\displaystyle L(x)=\sum _{j=0}^{k}y_{j}\ell _{j}(x)} {\displaystyle (x^{2}+y^{2})^{3}-(x^{2}-y^{2})^{2}=0} {\displaystyle {\frac {1}{2^{\frac {k}{2}}\Gamma \left({\frac {k}{2}}\right)}}\;x^{{\frac {k}{2}}-1}e^{-{\frac {x}{2}}}\,} {\displaystyle {\begin{bmatrix}1&1.25\\0&1\end{bmatrix}}} {\displaystyle f(x)=q(x)g(x)+r(x)\,} {\displaystyle {\vec {\nabla }}\cdot {\big (}{\vec {\nabla }}\times {\vec {A}}{\big )}=0} {\displaystyle \int _{-c}^{c}\sin {x}\;\mathrm {d} x=0\!} {\displaystyle \lim _{p\to \infty }M_{p}(x_{1},\dots ,x_{n})=\lim _{p\to \infty }\left(\sum _{i=1}^{n}w_{i}x_{i}^{p}\right)^{1/p}=x_{1}\lim _{p\to \infty }\left(\sum _{i=1}^{n}w_{i}\left({\frac {x_{i}}{x_{1}}}\right)^{p}\right)^{1/p}=x_{1}=M_{\infty }(x_{1},\dots ,x_{n}).} {\displaystyle \arccos \left({-1 \over 3}\right)=2\arctan({\sqrt {2}})\,} {\displaystyle {\mathcal {F}}\left(\mathbf {x} \right)} {\displaystyle \Delta f={\frac {1}{r}}{\frac {\partial }{\partial r}}\left(r{\frac {\partial f}{\partial r}}\right)+{\frac {1}{r^{2}}}{\frac {\partial ^{2}f}{\partial \theta ^{2}}}+{\frac {\partial ^{2}f}{\partial z^{2}}}} {\displaystyle \zeta (s)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}}={\frac {1}{1^{s}}}+{\frac {1}{2^{s}}}+{\frac {1}{3^{s}}}+\cdots .} {\displaystyle \sin \alpha -\sin \beta =2\cos {\frac {\alpha +\beta }{2}}\sin {\frac {\alpha -\beta }{2}}} {\displaystyle {\begin{matrix}{\frac {1}{8}}\end{matrix}}(63x^{5}-70x^{3}+15x)\,} {\displaystyle {\left({\frac {1}{e}}\right)}^{\frac {1}{e}}} {\displaystyle {\displaystyle y=b+r{\frac {2t}{1+t^{2}}}\,}} {\displaystyle f^{\prime }(x_{0})\approx {\frac {f(x_{0}+h)-f(x_{0})}{h}}} {\displaystyle \cot \theta ={\frac {\csc \theta }{\sec \theta }}} {\displaystyle \lim _{t\rightarrow \infty }e^{-t}\sum _{n=0}^{\infty }{\frac {t^{n}}{n!}}A_{n}(z).} {\displaystyle \sigma _{i}>\sigma _{j}} {\displaystyle y=x\mathrm {e} ^{-x^{2}}} {\displaystyle {\sqrt {S}}\approx A-{\frac {P^{2}}{2A}}} {\displaystyle n_{0}} {\displaystyle \{1,2\}} {\displaystyle {\color {Sepia}\sum _{y=1}^{N}y}} {\textstyle \left({f\pm g}\right)'=f'\pm g'} {\displaystyle \Delta x'={\frac {\Delta x}{\gamma }}} {\displaystyle 73_{11}\ } {\displaystyle \int {\frac {x}{ax^{2}+bx+c}}dx} {\displaystyle 7572_{11}\ } {\displaystyle \tan ^{2}(x)+1\ =\sec ^{2}(x)} {\displaystyle =1\,+\,{\frac {1}{2}}\,+\,{\frac {1}{3}}\,+\,{\frac {1}{4}}\,+\,{\frac {1}{5}}\,+\,\cdots .} {\displaystyle \Delta </=/>0} {\displaystyle t^{q}\cdot u(t)} {\displaystyle \definecolor {V}{rgb}{0.5803921568627451,0,0.8274509803921568}\definecolor {B}{rgb}{0,0,1}\definecolor {R}{rgb}{0.8,0,0}{\color {V}AC}\cdot {\color {V}BD}={\color {B}AB}\cdot {\color {B}CD}+{\color {R}BC}\cdot {\color {R}AD}} {\displaystyle u={\frac {dx}{dt}}={\frac {\gamma (dx'+vdt')}{\gamma (dt'+vdx'/c^{2})}}={\frac {(dx'/dt')+v}{1+(v/c^{2})(dx'/dt')}}={\frac {u'+v}{1+u'v/c^{2}}}\ .} {\displaystyle \int x\sin ax\;\mathrm {d} x={\frac {\sin ax}{a^{2}}}-{\frac {x\cos ax}{a}}+C\,\!} {\displaystyle {\frac {dy}{dx}}={\frac {du}{dx}}-{\frac {dv}{dx}}} {\displaystyle \operatorname {sgn} \left(\sin {\frac {2\pi x}{p}}\right)} {\displaystyle b\in [a]} {\displaystyle y=y_{1}+{\frac {y_{2}-y_{1}}{x_{2}-x_{1}}}\cdot (x-x_{1})} {\displaystyle (x_{1},\;y_{1},\;z_{1})} {\displaystyle a>0\;} {\displaystyle 11\div x} {\displaystyle y=\int ^{x}F(\lambda )\,d\lambda +C\,\!} {\displaystyle {\mathfrak {D}}_{w}^{A}(s)=\sum _{a\in A}{\frac {1}{w(a)^{s}}}=\sum _{n=1}^{\infty }{\frac {a_{n}}{n^{s}}}} {\displaystyle \scriptstyle {\sqrt {8/k}}\,} {\displaystyle x^{*}[-n]\!} {\displaystyle y=|1+x|e^{c}=\pm e^{c}(1+x)} {\displaystyle a_{n}(x)y^{n}+a_{n-1}(x)y^{n-1}+\cdots +a_{0}(x)=0} {\displaystyle -\!\,} {\displaystyle \oint _{\gamma }(u\,dx-v\,dy)=\iint _{D}\left(-{\frac {\partial v}{\partial x}}-{\frac {\partial u}{\partial y}}\right)\,dx\,dy} {\displaystyle 2\pi r} {\displaystyle A\smallsetminus A\cap B} {\displaystyle \partial _{t}-k\,\nabla _{\text{3D}}^{2}} {\displaystyle P_{0}(x_{0}|y_{0})} {\displaystyle {\frac {z^{-1}(1+4z^{-1}+z^{-2})}{(1-z^{-1})^{4}}}} {\displaystyle \,{\frac {1}{\sqrt {\csc ^{2}(x)-1}}}} {\displaystyle a={\frac {k_{0}+k_{n}}{2}}} {\displaystyle \tan(x)+\sec(x)=\tan \left({x \over 2}+{\pi \over 4}\right).} {\displaystyle FV} {\displaystyle \left[{\begin{matrix}{b_{1}}&{c_{1}}&{}&{}&{0}\\{a_{2}}&{b_{2}}&{c_{2}}&{}&{}\\{}&{a_{3}}&{b_{3}}&\cdot &{}\\{}&{}&\cdot &\cdot &{c_{n-1}}\\{0}&{}&{}&{a_{n}}&{b_{n}}\\\end{matrix}}\right]\left[{\begin{matrix}{x_{1}}\\{x_{2}}\\\cdot \\\cdot \\{x_{n}}\\\end{matrix}}\right]=\left[{\begin{matrix}{d_{1}}\\{d_{2}}\\\cdot \\\cdot \\{d_{n}}\\\end{matrix}}\right].} {\displaystyle \ltimes } {\displaystyle \arctan {\frac {1}{2}}} {\displaystyle \int \tanh x\,dx=\ln |\cosh x|+C} {\displaystyle \log _{b}\left(x^{p}\right)=p\log _{b}x} {\displaystyle \sum _{n=1}^{\infty }1,} {\displaystyle \alpha -\beta =\phi } {\displaystyle \lambda (T)=0} {\displaystyle (5+5\mathrm {i} )-(3+2\mathrm {i} )=(5-3)+(5-2)\mathrm {i} =2+3\mathrm {i} \ } {\displaystyle x_{n}=x_{n-1}-f(x_{n-1}){\frac {x_{n-1}-x_{n-2}}{f(x_{n-1})-f(x_{n-2})}}} {\displaystyle Lu=\sum _{i=1}^{n}\sum _{j=1}^{n}a_{i,j}{\frac {\partial ^{2}u}{\partial x_{i}\partial x_{j}}}\quad {\text{ plus lower-order terms}}=0.} {\displaystyle \vartheta _{01}[q(\varepsilon )^{2}]=(1-\varepsilon ^{2})^{1/8}\vartheta _{00}[q(\varepsilon )]} {\displaystyle q'={\frac {y_{2}-y_{1}}{x_{2}-x_{1}}}+(1-2t){\frac {a(1-t)+bt}{x_{2}-x_{1}}}+t(1-t){\frac {b-a}{x_{2}-x_{1}}},} {\displaystyle a\neq 0:} {\displaystyle \to \!\,} {\displaystyle x_{m}} {\displaystyle \int {\frac {1}{x^{2}+a^{2}}}\,\mathrm {d} x={\frac {1}{a}}\arctan {\frac {x}{a}}+C} {\displaystyle \int \limits _{0}^{\infty }exp\left(\!-2\int \limits _{0}^{x}{\frac {1-e^{-y}}{y}}dy\right)\!dx={e^{-2\gamma }}\int \limits _{0}^{\infty }{\frac {e^{-2\Gamma (0,n)}}{n^{2}}}} {\displaystyle 1^{3}+2^{3}+\cdots +n^{3}=(1+2+\cdots +n)^{2}} {\displaystyle \textstyle \lim _{p\to \infty }M_{p}=M_{\infty }} {\displaystyle {\Omega }} {\displaystyle {\sqrt {a^{2}+b^{2}}}} {\displaystyle y-2x-3-10=0\!} {\displaystyle \lim _{n\to \infty }{H}_{2n}=\textstyle \left({\frac {1}{2}}\right)^{\left({\frac {1}{3}}\right)^{\left({\frac {1}{4}}\right)^{\cdot ^{\cdot ^{\left({\frac {1}{2n}}\right)}}}}}={2}^{-3^{-4^{\cdot ^{\cdot ^{-2n}}}}}} {\displaystyle x={\frac {\begin{vmatrix}9&1\\13&3\end{vmatrix}}{\begin{vmatrix}3&1\\2&3\end{vmatrix}}}={9*3-1*13 \over 3*3-1*2}=2} {\displaystyle dz} {\displaystyle f_{x}^{\prime },\ f_{x},\ \partial _{x}f,{\frac {\partial }{\partial x}}f,{\text{ or }}{\frac {\partial f}{\partial x}}.} {\displaystyle \sum _{i=m}^{n}i={\frac {(n-m+1)(n+m)}{2}}} {\displaystyle \cosh(\alpha t)\cdot u(t)\ } {\displaystyle X\times Y;} {\displaystyle \sum _{n=0}^{\infty }2^{n}f(2^{n})} {\displaystyle \,{\frac {\sqrt {1+\tan ^{2}(x)}}{\tan(x)}}} {\displaystyle \mathbf {X} ={\mathcal {F}}\left\{\mathbf {x} \right\}} {\displaystyle \int _{-\infty }^{+\infty }f(x)\,dx=\int _{-1}^{+1}f\left({\frac {t}{1-t^{2}}}\right){\frac {1+t^{2}}{(1-t^{2})^{2}}}\,dt,} {\displaystyle (x_{0},\dots ,x_{N-1})\in \mathbb {C} ^{N}} {\displaystyle \mid \!\,} X@`oQ{;AԮ'T\JDf`q{,ٙO?< $Tbp_|eˠp< C7i^}_<td!L /#(Xٽ"`BFdi}~7q3l$1%]wӝwx>2V܂'lA{ |x(5 VW t  V A  2 [ ps [ ~  $ zB F ] "k v 9 @   J% 2 6 rQ E w b Z D 5 # a : ¯ (00co-2Q@],RžOiz˅Y05&%/:Nֹ &SVew_ow v09AdyrBo!*`=NOZlzTJ6o5qhcyC!:Pe*uƁI^PN8Gktox2Ĺ cf,cY C1TVbfk.'<0cDfVm[m$4.,;7IQT^nzu_#Y0V)bayۗ,. i,OR[t'96]r,IALO`^Wl {\displaystyle {\begin{aligned}\sum _{i=1}^{N}(x_{i}-{\overline {x}})^{2}&amp;={}\sum _{i=1}^{N}(x_{i}^{2}-2x_{i}{\overline {x}}+{\overline {x}}^{2})\\&amp;{}=\left(\sum _{i=1}^{N}x_{i}^{2}\right)-\left(2{\overline {x}}\sum _{i=1}^{N}x_{i}\right)+N{\overline {x}}^{2}\\&amp;{}=\left(\sum _{i=1}^{N}x_{i}^{2}\right)-2{\overline {x}}(N{\overline {x}})+N{\overline {x}}^{2}\\&amp;{}=\left(\sum _{i=1}^{N}x_{i}^{2}\right)-2N{\overline {x}}^{2}+N{\overline {x}}^{2}\\&amp;{}=\left(\sum _{i=1}^{N}x_{i}^{2}\right)-N{\overline {x}}^{2}.\end{aligned}}} {\displaystyle {\frac {\pi }{2}}\ (90^{\circ })} {\displaystyle {\frac {\alpha }{s(s+\alpha )}}} {\displaystyle {\mathbb {Q} }} {\displaystyle x=a\!\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {n}{e^{n}}}} {\displaystyle \mathbf {a} \cdot (\mathbf {a} \times \mathbf {b} )\equiv \mathbf {a} \cdot (\mathbf {b} \times \mathbf {a} )\equiv \mathbf {a} \cdot (\mathbf {b} \times \mathbf {b} )\equiv \mathbf {a} \cdot (\mathbf {a} \times \mathbf {a} )\equiv 0} {\displaystyle [M\cdot L^{2}\cdot T^{-2}]} {\displaystyle A_{0}={{\sqrt {3}} \over 4}a^{2}\,} {\displaystyle \sin(2\alpha )+\sin(2\beta )+\sin(2\gamma )=4\sin(\alpha )\sin(\beta )\sin(\gamma ),} {\displaystyle q(x)\,} {\displaystyle {\displaystyle {\frac {x^{2}}{a^{2}}}-{\frac {y^{2}}{b^{2}}}=1\ .}} {\displaystyle z\cdot {\bar {z}}} {\displaystyle s_{n}=\sum _{i=0}^{n}(i\cdot d+a_{0})=a_{0}(n+1)+d\,{\frac {n(n+1)}{2}}=(n+1)\left(a_{0}+d\,{\frac {n}{2}}\right)} {\displaystyle x^{2}{\frac {d^{2}y}{dx^{2}}}+ax{\frac {dy}{dx}}+by=0.\,} {\displaystyle {\frac {d^{2}u}{dx^{2}}}-x({\frac {du}{dx}})^{3}+u=0} {\displaystyle \Theta (1+{\frac {n}{k}})} {\displaystyle g(x)\neq 0.} {\displaystyle (ab)c=a(bc)} {\displaystyle \propto \!\,} {\displaystyle \sigma ={\frac {1}{s_{0}}}{\sqrt {s_{0}s_{2}-s_{1}^{2}}}} {\displaystyle \nabla \times F(x,y,z)={\begin{bmatrix}{\frac {\partial F_{z}}{\partial y}}-{\frac {\partial F_{y}}{\partial z}}\\\\{\frac {\partial F_{x}}{\partial z}}-{\frac {\partial F_{z}}{\partial x}}\\\\{\frac {\partial F_{y}}{\partial x}}-{\frac {\partial F_{x}}{\partial y}}\end{bmatrix}}} {\displaystyle \land /\cap } {\displaystyle \log _{2}64=\log _{2}\left(2^{6}\right)=6\log _{2}2=6} {\displaystyle t_{1/2}={\frac {\ln(2)}{\lambda }}=\tau \ln(2).} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{\sin ^{n}ax}}=-{\frac {1}{a(n-1)\sin ^{n-1}ax}}+C\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle y=1+rx} {\displaystyle \log _{a}a=1} {\displaystyle (x_{n}),} {\displaystyle \operatorname {sgn} } {\displaystyle \log e=0,43429...} {\displaystyle a:b::c:d\quad \Rightarrow {\frac {a}{b}}={\frac {c}{d}}} {\displaystyle \operatorname {sgn}(t)\,} {\displaystyle S_{2m+1}-S_{2m}=a_{2m+1}\geq 0} {\displaystyle dy=F(y)\,dx\,\!} {\displaystyle a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots +a_{2}x^{2}+a_{1}x+a_{0}=0\,} {\displaystyle \int \tan ^{n}ax\;\mathrm {d} x={\frac {1}{a(n-1)}}\tan ^{n-1}ax-\int \tan ^{n-2}ax\;\mathrm {d} x\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle H_{n}=H_{n,1}=\sum _{k=1}^{n}{\frac {1}{k}}=(-1)^{n-1}n!\sum _{k=1}^{n}{\frac {1}{k^{2}\Pi _{k}(1,\ldots ,n)}}=\sum _{k=1}^{n}(-1)^{k-1}{\frac {1}{k}}{\binom {n}{k}}.} {\displaystyle {\boldsymbol {a}}={\frac {{\text{d}}{\boldsymbol {v}}}{{\text{d}}t}}={\frac {{\text{d}}^{2}{\boldsymbol {s}}}{{\text{d}}t^{2}}}} {\displaystyle (1)} {\displaystyle \operatorname {arccos} \ 0={\frac {\pi }{2}}} {\displaystyle D_{x}\,\operatorname {csch} \,x=-\,\operatorname {coth} \,x\,\operatorname {csch} \,x} {\displaystyle x=r\cos \varphi } {\displaystyle \mapsto \!\,} {\displaystyle \|\ldots \|\!\,} {\displaystyle {\frac {1}{3}}\pi r^{2}h} {\displaystyle f:X\to Y} {\displaystyle \sinh x=-i\sin(ix)} {\displaystyle 3} {\displaystyle 1/{\sqrt {2}}} {\displaystyle g(x)\ {\stackrel {\mathrm {def} }{=}}\ e^{ix}.\ } {\displaystyle \lfloor \ldots \rceil \!\,} {\displaystyle {\begin{aligned}1+r+r^{2}+r^{3}+\cdots \ &=\lim _{n\rightarrow \infty }\left(1+r+r^{2}+\cdots +r^{n}\right)\\&=\lim _{n\rightarrow \infty }{\frac {1-r^{n+1}}{1-r}}.\end{aligned}}} RIFFCWEBPVP8X WALPHj!RBw{RK]SER/R .hCSRcq%,({1FvieMw=39%YYosV/32z|ܵ:ԍTfG??eT9b"Z"*P{֞|s^S=d,,NDh% lu$<955+('359L7j^/DHA.N%? 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W] IVWl{ %5 !#XQ]K5=ODqBA$8L"aF&>^O& жM+sy7$?03aDV/VTގ9 ԂWFi't]ܜ0qxfcnMEtO Ã2U"p7 V@hDޮ` m (93,e*p55+ L{`Ƹ %g ^X4;ͯɂaݹ߃_epvR_!^ .xb-G: AYi@PI; 1d(>pB*uf))JT:bso37:) D*0G0ы`"BP 'N~CUC 2j` VE^ZϘֻ7Z:I'-]4nzV!M MKI ucؿ*u+t{$&Y/U T"6#߈uӕ3Ul8gXFNx \hRfP3jk8pr {\displaystyle L_{1}-L_{3}\rightarrow L_{1}} {\displaystyle 1=A(x-1)+B(x+3)} {\displaystyle \Lambda _{\mu '}{}^{\nu }T^{\mu '}=T^{\nu }} {\displaystyle \operatorname {arccos} \ 0.5={\frac {\pi }{3}}} {\displaystyle {\frac {1}{\sqrt {\cot ^{2}(x)+1}}}} {\displaystyle \cosh x={\frac {e^{x}+e^{-x}}{2}}={\frac {e^{2x}+1}{2e^{x}}}={\frac {1+e^{-2x}}{2e^{-x}}}.} {\displaystyle \left({\frac {\partial ^{2}}{\partial x^{2}}}+{\frac {\partial ^{2}}{\partial y^{2}}}+{\frac {\partial ^{2}}{\partial z^{2}}}\right)\varphi (x,y,z)=f(x,y,z).} {\displaystyle \lim _{n\to c}{\frac {f(n)}{g(n)}}={\frac {\lim _{n\to c}f(n)}{\lim _{n\to c}g(n)}}} {\displaystyle {B}} {\displaystyle {\tfrac {1}{2}}\ln(2\sigma ^{2}\pi \,e\,)} {\displaystyle x_{2}={\frac {\det(A_{2})}{\det(A)}}={\frac {\begin{vmatrix}\color {blue}{4}&\color {OliveGreen}{24}\\\color {blue}{2}&\color {OliveGreen}{16}\end{vmatrix}}{\begin{vmatrix}\color {blue}{4}&\color {blue}{2}\\\color {blue}{2}&\color {blue}{3}\end{vmatrix}}}={4\cdot 16-2\cdot 24 \over 8}={16 \over 8}=2} {\displaystyle df} {\displaystyle x_{2}=0} {\displaystyle f(0)=0,f'(0)=1,} {\displaystyle \sum _{j}{\frac {f_{j}(x)}{g_{j}(x)}}} {\displaystyle (f*g)(t)\,} {\displaystyle \lim _{x\rightarrow 1^{-}}\sum _{n=1}^{\infty }n(-x)^{n-1}=\lim _{x\rightarrow 1^{-}}{\frac {1}{(1+x)^{2}}}={\frac {1}{4}}} {\displaystyle f(ax)} {\displaystyle F(x,y)=\int \left[H(x,y)\,dy+Z(x,y)\,dx\right]+\gamma (y)+\chi (x)=C\,\!} {\displaystyle A={\begin{bmatrix}a_{0}&a_{-1}&a_{-2}&\ldots &\ldots &a_{-n+1}\\a_{1}&a_{0}&a_{-1}&\ddots &&\vdots \\a_{2}&a_{1}&\ddots &\ddots &\ddots &\vdots \\\vdots &\ddots &\ddots &\ddots &a_{-1}&a_{-2}\\\vdots &&\ddots &a_{1}&a_{0}&a_{-1}\\a_{n-1}&\ldots &\ldots &a_{2}&a_{1}&a_{0}\end{bmatrix}}} {\displaystyle \mathbf {XC} -\mathbf {CY} =rs^{\mathrm {T} }} {\displaystyle \log _{b}(a+c)=\log _{b}a+\log _{b}(1+b^{\log _{b}c-\log _{b}a})} {\displaystyle p^{2}+q^{2}=2(m^{2}+n^{2}).} {\displaystyle \cos(\alpha +\beta )=\cos \alpha \ \cos \beta -\sin \alpha \ \sin \beta } {\displaystyle \nabla \times \left(\nabla \times \mathbf {A} \right)=\nabla (\nabla \cdot \mathbf {A} )-\nabla ^{2}\mathbf {A} } {\displaystyle \sin(2\theta )=2\sin \theta \cos \theta \,} {\displaystyle \ln Cx=\int {\frac {dr}{F(r)-r}}\,\!} {\displaystyle x=\pm \int {\frac {dy}{\sqrt {2\int F(y)\,dy+C_{1}}}}+C_{2}\,\!} RIFF+WEBPVP8X {ALPH &MR7hCeqvqX;uSIh9\1jRrƿ:tOGSBYl)K˾,pU&?ӫ.ݶl~W),Eku!s=vbcVHGSno߻=+8"+kƶd-<}<4>Z7sh85zl-*]{)bCӻV ./?L=VPljʾ?Z¾NQ i,GsqUw7cnTO.#j = աKN7\YQwUcVr"`TWz[ ۮtJ?"(4MAE<Uon""Ah6~΂cTӺCm,UM@KVuJ4Z+9#VeW;cՕ;؀"0sWdÄ^֪HsΪj_P5VmR-VCP'QpFWWO4WQePTV.u(LswyQfqTUϡp}?B9գL|6b+7c"ӡؽQ_UHBk䢰4P(+:GqB݂byr;Ic=g eBDq%xEʥ595 cG (*oPp,@}A萉@ў,Q(/Rge7(kY.RƜߤ}(V/dˬ%K8ogm3MNG$7mS+ȋC V2p`}cٌ|N6*0ΑȉYe0Z&‘¯nx('@,~XEȐs_\,9+<\Ȕi[4} lDY_dEEv \5]/AS&gTB֌j?od;Ӥ}؎Ȝ hi::R/f8A? bҁxG&CFS9ԏ,),,9@[9D#j1jH 5cy$E<B 8DPsGIXb <GL1x1)b1I1m$LH&'f,&f "f.$f9 f Ib$1lehbv2I$1Yn?sIˆgb$0& "&IeC$0nb.0bn0:b0rb^0b>0,bRďl&Gt-\ҝ\҆"\Ґ7.BŝK$zKJ|Ù$_2.|KCdd֭E~=_HrÑcOYJ#e_-C L*\JR&@Rnl$)'Y')5Ui2]{yf-H.Ǽ+*5(_r[K]P1Y6XeiuSQÀHȩ!Z: F#b5c E!l g [\%>]WɴF]Gݍ؏;D e& N?]Yʱ n*3k.)[?`= xiQiNy^$,ۜt)82ɣ-@cH) s^yh) Fg  FF] TNENED =$x~@f}Z Ȯݤj8C4 A-RzyTƒ63$mvHj>T/#Y\\RikU=ڂqt|9 tUt{*֭Lfu=]RM]^@{wXbo9 ޕ#m_9"˚u-+,ޒ6]&E\C[$WRVX?-,/Qv/({G){;(K! 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:RxW@믴ީ|`N8|8%N$V$4nx("|yn}=qPRU4If6揽!}ѵpԉY{01l6 -{kIvM%U{ X:_/)t>5(ucD`縙o{~2X#<~"':#ެwpbfXP%ƫ7dE݊ExWb]u|-kcW*3sThMq& S@(R6Ukm`hO p,&E28YnV0.纑8o _0_1g-xYW\Cۤ}\l8!U9:3s)?j_?TQg`"1<1_]ZP1c -y7dߡEC2ۭ9g]1j*ѥBLV=Q&Qqfe .V0Α 45 aV<*)_gkyb.8ƝOAԞ3n} `-V{%s O:Pj`x -тޢ 9cvhmZ2hR7KۜuW 1oܥ+z" jTKT+jUjMg ?} QٮD ]ݖ!Ls'd$hN.٨. x){Y҆b#T FUza/Gm;#}W:DպWYO 9V::rleiKD om@Q;W/~e;x)Z~qr l&QEpȁ$ɶTQѺ|8yr+cՒ/r١"Z;ftFzj(W L t.c-KT έx-3;{yrtpVc( Re.)Ww(iZE}+j6U=MUj.>q ٘Fi/_Nj*Ly1Nr,C ˺fѕ$ N_Af24e >Iyx33V}OL1h@ {\displaystyle \displaystyle s^{2}=3{\sqrt {3}}T.} {\displaystyle 25\times 11=275} {\displaystyle \geq \!\,} {\displaystyle \int {\mbox{cosec }}{x}{\mbox{cot }}{x}\,dx=-{\mbox{cosec }}{x}+C} {\displaystyle \operatorname {tri} (t)=\land (t)={\begin{cases}1+t;&-1\leq t\leq 0\\1-t;&0<t\leq 1\\0&{\mbox{otherwise}}\end{cases}}} {\displaystyle \scriptstyle A=\{x,y,z\}} {\displaystyle \mathbf {T} } {\displaystyle A\cap B} {\displaystyle efgh(a+c+b+d)(a+c-b-d)=(agh+cef+beh+dfg)(agh+cef-beh-dfg)} {\displaystyle a+-b+-c} {\displaystyle x'={\frac {dx}{dt}},\quad x''={\frac {d^{2}x}{dt^{2}}},\quad y'={\frac {dy}{dt}},\quad y''={\frac {d^{2}y}{dt^{2}}}} {\displaystyle \int _{a}^{b}\!f(x)\,dx} {\displaystyle (x_{n},y_{n})} {\displaystyle \psi (t)} {\displaystyle \int _{0}^{\pi }\cos mx\cos nxdx={\begin{cases}0&{\text{if }}m\neq n\\\pi /2&{\text{if }}m=n\end{cases}}\ \ m,n{\text{ integers}}} {\displaystyle P_{1}(x)Q_{1}(y)\,dx+P_{2}(x)Q_{2}(y)\,dy=0\,\!} {\displaystyle \left|S_{k}-L\right\vert \leq \left|S_{k}-S_{k+1}\right\vert =a_{k+1}.\!} {\displaystyle a_{1}^{a_{2}}+a_{2}^{a_{3}}+\cdots +a_{n}^{a_{1}}>1} {\displaystyle \int _{-{\frac {a}{2}}}^{\frac {a}{2}}x^{2}\cos ^{2}{\frac {n\pi x}{a}}\;\mathrm {d} x={\frac {a^{3}(n^{2}\pi ^{2}-6)}{24n^{2}\pi ^{2}}}\qquad {\mbox{(for }}n=1,3,5...{\mbox{)}}\,\!} {\displaystyle \operatorname {Cov} (X,Y)=\operatorname {Cov} (Y,X)\,} {\displaystyle {\sqrt {a^{2}}}=|a|} {\displaystyle \lceil (n+1)p\rceil -1} {\displaystyle 0\leq \ a_{n}\leq \ b_{n}} {\displaystyle |z|>1\,} {\displaystyle {\begin{array}{ll}\log _{10}{1}=0&\log _{10}{0.1}=-1\\\log _{10}{10}=1&\log _{10}{0.01}=-2\\\log _{10}{100}=2&\log _{10}{0.001}=-3\\\log _{10}{1000}=3,{\mbox{etc.}}&\log _{10}{0.0001}=-4,{\mbox{etc.}}\end{array}}} {\displaystyle \mathbf {a} \cdot (\mathbf {b} \times \mathbf {c} )\equiv \det {\begin{bmatrix}a_{1}&a_{2}&a_{3}\\b_{1}&b_{2}&b_{3}\\c_{1}&c_{2}&c_{3}\\\end{bmatrix}}={\rm {det}}\left(\mathbf {a} ,\mathbf {b} ,\mathbf {c} \right).} {\displaystyle y={\frac {u}{v}}} {\displaystyle a_{1}=0\,} {\displaystyle {\frac {\vartheta _{01}[\exp(-5{\sqrt {3}}\,\pi )]}{\vartheta _{01}[\exp(-{\sqrt {3}}\,\pi )]}}={\tfrac {2}{15}}{\sqrt[{3}]{10}}(3-{\sqrt {3}})\sin({\tfrac {1}{5}}\pi )+{\tfrac {1}{15}}{\sqrt {15}}\cot({\tfrac {1}{10}}\pi )} {\displaystyle {\begin{pmatrix}ct'\\x'\\y'\\z'\end{pmatrix}}=x^{\mu '}=\Lambda ^{\mu '}{}_{\nu }x^{\nu }={\begin{pmatrix}\gamma &-\beta \gamma &0&0\\-\beta \gamma &\gamma &0&0\\0&0&1&0\\0&0&0&1\end{pmatrix}}{\begin{pmatrix}ct\\x\\y\\z\end{pmatrix}}={\begin{pmatrix}\gamma ct-\gamma \beta x\\\gamma x-\beta \gamma ct\\y\\z\end{pmatrix}}.} {\displaystyle \mathbb {N} \!\,} {\displaystyle (a_{n})_{n\geq 0}} {\displaystyle (1^{2}+4^{2})(2^{2}+7^{2})=26^{2}+15^{2}=30^{2}+1^{2}.\,} {\displaystyle \int _{-c}^{c}\cos {x}\;\mathrm {d} x=2\int _{0}^{c}\cos {x}\;\mathrm {d} x=2\int _{-c}^{0}\cos {x}\;\mathrm {d} x=2\sin {c}\!} {\displaystyle [1,2,0]^{\top }} {\displaystyle \sum _{i=0}^{n}{n \choose i}a^{(n-i)}b^{i}=(a+b)^{n}} {\displaystyle \mathbb {H} \!\,} {\displaystyle 999A=715.5\,.} {\displaystyle \vartheta _{01}(0;y)=\vartheta _{01}(y)=\sum _{k=-\infty }^{\infty }(-1)^{k}y^{k^{2}}} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{\cos ax(1+\sin ax)}}={\frac {1}{4a}}\cot ^{2}\left({\frac {ax}{2}}+{\frac {\pi }{4}}\right)+{\frac {1}{2a}}\ln \left|\tan \left({\frac {ax}{2}}+{\frac {\pi }{4}}\right)\right|+C} {\displaystyle \sum _{p{\text{ prime }}}{\frac {1}{p}}={\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{5}}+{\frac {1}{7}}+{\frac {1}{11}}+{\frac {1}{13}}+{\frac {1}{17}}+\cdots =\infty .} {\displaystyle \sin(\alpha -\beta )=\sin \alpha \cos \beta -\cos \alpha \sin \beta } {\displaystyle a_{n+1}B_{n}\to 0} {\displaystyle x_{2}=3} {\displaystyle 2^{n}} {\displaystyle \psi } {\displaystyle X^{*}(z^{*})\ } {\displaystyle \sum _{k=1}^{n}{a_{k}}} {\displaystyle lw\,\!} {\displaystyle \cos 3\theta =4\cos ^{3}\theta -3\cos \theta \,} {\displaystyle N_{0}=N(0).} {\displaystyle -\pi <\phi \leq \pi } {\displaystyle \ x(t)={\begin{cases}1,&0<t\leq T\\0,&T<t\leq {2T}\end{cases}}} {\displaystyle \mu } {\displaystyle p_{1}=\gamma _{1}.m_{0}.u+\gamma _{2}.M_{0}.U} {\displaystyle A\triangle B=B\triangle A} {\displaystyle n=\lfloor {x}\rfloor } {\displaystyle A\setminus (B\setminus C)=(A\setminus B)\cup (A\cap C)} {\displaystyle \int _{0}^{\frac {\pi }{2}}\sin ^{n}x\,dx=\int _{0}^{\frac {\pi }{2}}\cos ^{n}x\,dx={\begin{cases}{\frac {n-1}{n}}\cdot {\frac {n-3}{n-2}}\cdots {\frac {3}{4}}\cdot {\frac {1}{2}}\cdot {\frac {\pi }{2}},&{\text{if }}n{\text{ is even}}\\{\frac {n-1}{n}}\cdot {\frac {n-3}{n-2}}\cdots {\frac {4}{5}}\cdot {\frac {2}{3}}&{\text{if }}n{\text{ is odd and more than 1}}\end{cases}}} {\displaystyle A+B=B+A\,\!} {\displaystyle \sinh x=\sum _{n=0}^{\infty }{\frac {x^{2n+1}}{(2n+1)!}}=x+{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}+\cdots \quad {\text{ for all }}x\!} {\displaystyle \lim _{\theta \to 0}{\sin \theta }=0\,} {\displaystyle :\;\mathbb {C} } {\displaystyle t(x)={\frac {x-x_{1}}{x_{2}-x_{1}}},} {\displaystyle S_{n}^{2}={\frac {(-4-1)^{2}+(-1-1)^{2}+(1-1)^{2}+(2-1)^{2}+(7-1)^{2}}{5}}={\frac {25+4+0+1+36}{5}}={\frac {66}{5}}=13,2} {\displaystyle \mathbf {H} \!\,} {\displaystyle y=y_{0}+\beta t} {\displaystyle \nabla \times \mathbf {H} =\mathbf {J} +{\frac {\partial \mathbf {D} }{\partial t}}} {\displaystyle \sum _{n=0}^{t}\sum _{i=0}^{z-1}f(z\cdot n+i)=\sum _{n=0}^{z\cdot t+z-1}f(n)} {\displaystyle {L}} {\displaystyle {\frac {\frac {1}{3}}{x-1}}+{\frac {-{\frac {1}{3}}x-{\frac {2}{3}}}{x^{2}+x+1}}} {\displaystyle \sin \left(\pi /2-\theta \right)=\cos \theta } {\displaystyle \forall \,\,i\neq j\,\!} {\displaystyle x^{4}(x^{2}+y^{2})-(3x^{2}-2)^{2}=0} {\displaystyle \int \operatorname {sgn} xdx=|x|+C} {\displaystyle \pi \!\,} {\displaystyle ={\frac {472,2}{5}}=94{,}44} {\displaystyle {\mbox{MSTR}}={\frac {\mbox{SSTR}}{I-1}}} {\displaystyle \Delta x\to 0} {\displaystyle x_{n}} {\displaystyle \arccos \left({1 \over 3}\right)=\arctan(2{\sqrt {2}})\,} {\displaystyle \displaystyle r_{a}=r_{b}=r_{c}.} {\displaystyle tI-A={\begin{pmatrix}t-2&-1\\1&t\end{pmatrix}}} {\displaystyle \sum _{k=1}^{n}(2k-1)=\sum _{k=0}^{n-1}(2k+1)=1+3+5+7+\dotsb +(2n-1)=n^{2}} {\displaystyle \sec \left(\pi /2-\theta \right)=\sec \theta } {\displaystyle 2^{6}=2\cdot 2\cdot 2\cdot 2\cdot 2\cdot 2=64} {\displaystyle \int _{-\infty }^{+\infty }e^{-(ax^{2}+bx+c)}\ dx={\sqrt {\frac {\pi }{a}}}e^{(b^{2}-4ac)/4a}} RIFF.@WEBPVP8 "@0&*3>ZN$t 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S` &yd/ m  аjV;,PW; :fN"W G( Q=΅s+M_?5g6';R%uxv e'ɑQ!K&q1)&1%)O"+֧:ujXs1ّ9C4r[}Q,闏j< 2'aP1.3Ŏ6m_8rPPc7z^!i@W7AܔKm3?A>}-%A9ȿ;;iIB}JRZ.=XJnB4q(bUdXoX`enk[҂gKv15(ܦU߲T $ m&ˠplK\RXF?3(GJ}c$BOYNh&݉9DaT5ځ`(>ثmnuHu\5T*}HqY('WP>Bv_RH?uK[S~$x1FvO!!]WL&d#d;׏ ЮaYl`]j߄=N= LHLr|T,Ҫ&8%22k'OۯC[mbs,GPwHdR7 ǭ֛РǠ—LHp1W|\phs|`P?g/|KoHd0l,M9>bd-բ=(qvM $>65Ӏ P6caЄUp&/@B袐թp*ܚqpQci݅0ՏO{\+ͨ|z1nq6Q*E*X/wG++l~W,+l3b2P8m_;m^BlN[pW<"'kk ϻ6ܓz'UƌIé`6$#sGy& ʇH66D]hsB0pmR lzD` =/U[^졁.B,h-Mf#ʈB$16Qy#&efY g'IZl`CEvZnMXLZ$G{0_lޛAf6#P %8B/=rДee| P| {\displaystyle x^{2}-ny^{2}=\pm 1} {\displaystyle i_{1}(0)=0} {\displaystyle \ 2xy^{2}={\sqrt {y}}+5xy} {\displaystyle S_{n}\wr Z_{2}} {\displaystyle \sinh(\alpha t)\cdot u(t)\ } {\displaystyle \varphi ={\begin{cases}0&{\mbox{gdy }}x=0{\mbox{ ∧ }}y=0\\\arcsin({\frac {y}{\rho }})&{\mbox{gdy }}x\geq 0\\-\arcsin({\frac {y}{\rho }})+\pi &{\mbox{gdy }}x<0\\\end{cases}}} {\displaystyle c={\frac {a\sin(\alpha +\beta )}{\sin \alpha }}} {\displaystyle ={\frac {a(1-n)x-b}{a^{2}(n-1)(n-2)(ax+b)^{n-1}}}\qquad {\mbox{(for }}n\not \in \{1,2\}{\mbox{)}}} {\displaystyle \int _{0}^{2}x\cos(x^{2}+1)\,dx} {\displaystyle {\begin{aligned}e^{x}&{}=1+x+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+\cdots \\\cos x&{}=1-{\frac {x^{2}}{2!}}+{\frac {x^{4}}{4!}}-{\frac {x^{6}}{6!}}+\cdots \\\sin x&{}=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}-{\frac {x^{7}}{7!}}+\cdots \end{aligned}}} {\displaystyle \operatorname {exsec} (x)} {\textstyle \mathbf {Z} =\{\dots ,-2,-1,0,1,2,\dots \}} {\displaystyle {\begin{matrix}\left[1,2,3\right]&\left[1,3,2\right]\\\left[2,1,3\right]&\left[2,3,1\right]\\\left[3,1,2\right]&\left[3,2,1\right]\end{matrix}}} {\displaystyle {\overline {x}}={\frac {\sum _{i=1}^{N}p_{i}x_{i}}{\sum _{i=1}^{N}p_{i}}}\,} {\displaystyle f(x)={\frac {1}{x^{3}-1}}} {\displaystyle {\bar {z}}=-z} {\displaystyle \theta } {\displaystyle \gamma =\arccos \left({\frac {a^{2}+b^{2}-c^{2}}{2ab}}\right)} {\displaystyle u=c_{1}x+c_{2}x^{3}\,.} {\displaystyle {\frac {1}{s^{2}}}} {\displaystyle P(y)\,dy+Q(x)\,dx=0\,\!} {\displaystyle f(x)={\frac {1}{x^{2}+2x-3}}} {\displaystyle {{AD+DB} \over DB}={{AE+EC} \over EC}.} {\displaystyle {\displaystyle {\displaystyle (x_{2},y_{2})}}} {\displaystyle \Re s>-1} {\displaystyle {{\sqrt {1+\cot ^{2}\theta }} \over \cot \theta }} {\displaystyle (2^{n}n!)^{-1}{d^{n} \over dx^{n}}\left[(x^{2}-1)^{n}\right]=\sum _{k=0}^{n}{n \choose k}{-n-1 \choose k}\left({1-x \over 2}\right)^{k}} {\displaystyle A^{c}} {\displaystyle =\left|{\begin{array}{ccc}A_{x}&B_{x}&C_{x}\\A_{y}&B_{y}&C_{y}\\A_{z}&B_{z}&C_{z}\end{array}}\right|=[\mathbf {A,\ B,\ C} ]} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle n=3} {\displaystyle {\frac {2\pi }{\sqrt {B^{2}-4AC}}}} {\displaystyle \nabla f} {\displaystyle \left(\sum _{i=k_{0}}^{k_{1}}a_{i}\right)\left(\sum _{j=l_{0}}^{l_{1}}b_{j}\right)=\sum _{i=k_{0}}^{k_{1}}\sum _{j=l_{0}}^{l_{1}}a_{i}b_{j}} {\displaystyle t\in [0,2\pi ),} {\displaystyle \delta (\omega )={\frac {1}{2\pi }}\int _{-\infty }^{+\infty }e^{-i\omega t}dt} {\displaystyle \lambda } {\displaystyle x[n]} {\displaystyle {r=1,N=2}} {\displaystyle (b_{n})_{n\geq 0}} {\displaystyle {\hat {p}}} {\displaystyle R={\frac {1}{4A}}{\sqrt {(ab+cd)(ac+bd)(ad+bc)}},} {\displaystyle X_{k}\cdot e^{-i2\pi kl/N}} {\displaystyle \sum _{n=1}^{k}\,{\frac {1}{n}}\;=\;\ln k+\gamma +\varepsilon _{k}\leq \ln k+1} {\displaystyle \delta (\omega )\!} {\displaystyle x^{n}\cdot x^{m}=x^{m+n}} {\displaystyle f(-x)=-f(x).} {\displaystyle {\begin{aligned}&{}2x^{6}-4x^{5}+5x^{4}-3x^{3}+x^{2}+3x\\&=A(x-1)^{2}(x^{2}+1)^{2}+B(x-1)(x^{2}+1)^{2}+(x^{2}+1)^{2}+(Dx+(A-B))(x-1)^{3}(x^{2}+1)+(x-1)^{3}\\&=A((x-1)^{2}(x^{2}+1)^{2}+(x-1)^{3}(x^{2}+1))+B((x-1)(x^{2}+1)-(x-1)^{3}(x^{2}+1))+(x^{2}+1)^{2}+Dx(x-1)^{3}(x^{2}+1)+(x-1)^{3}\end{aligned}}} {\displaystyle '\!\,} {\displaystyle \cos 20^{\circ }\cdot \cos 40^{\circ }\cdot \cos 80^{\circ }={\frac {1}{8}}} {\textstyle {\sqrt {3}}a} {\displaystyle C_{n+1}=(4n+2)C_{n}/(n+2)} {\displaystyle \sigma _{Age=Weight}(Person)} {\displaystyle f_{m}} {\displaystyle a=b} {\displaystyle {\begin{array}{ccl}f&=&{\sqrt {a^{2}+b^{2}-2\cdot a\cdot b\cdot \cos(\alpha )}}\\&=&{\sqrt {a^{2}+b^{2}+2\cdot a\cdot b\cdot \cos(\beta )}}\\e&=&{\sqrt {a^{2}+b^{2}-2\cdot a\cdot b\cdot \cos(\beta )}}\\&=&{\sqrt {a^{2}+b^{2}+2\cdot a\cdot b\cdot \cos(\alpha )}}\end{array}}} {\displaystyle b_{s}} {\displaystyle {\stackrel {\mathrm {def} }{=}}\ \int _{-\infty }^{\infty }f(\tau )\,g(t-\tau )\,d\tau } {\displaystyle \lim _{x\to 0^{+}}\log _{a}x=\infty \quad {\mbox{if }}a<1} {\displaystyle x_{n}\in \mathbb {R} } {\displaystyle \mathrm {all} \ s\,} {\displaystyle H(y)\,dy+Z(x)\,dx=0\,\!} {\displaystyle (t-\tau )^{n}e^{-\alpha (t-\tau )}\cdot u(t-\tau )} {\displaystyle a_{0}={\frac {1}{\pi }}\int \limits _{-\pi }^{\pi }f(x)dx,} {\displaystyle PR=\cos \alpha \sin \beta } {\displaystyle p(y,x_{1},x_{2},\dots ,x_{n})=0.\,} {\displaystyle {\frac {I_{1}(2)}{I_{0}(2)}}={\frac {\sum \limits _{n=0}^{\infty }{\frac {n}{n!n!}}}{\sum \limits _{n=0}^{\infty }{\frac {1}{n!n!}}}}=\textstyle {\frac {1}{1+{\frac {1}{2+{\frac {1}{3+{\frac {1}{4+{\frac {1}{5+{\frac {1}{6+1{/...}}}}}}}}}}}}}} {\displaystyle \delta (t)\ } {\displaystyle |z|^{2}=z{\overline {z}}=x^{2}+y^{2}.} {\displaystyle A=3+0.0391=3.0391\,\!} {\displaystyle \phi \,} {\displaystyle {\frac {d}{dx}}\,x^{\left[n\right]}=n\,x^{\left[n-1\right]}} {\displaystyle x^{\left[n\right]}=x^{n}(\log(x)-H_{n})} {\displaystyle -{\frac {1}{a}}\,\mathrm {arccoth} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {x-a}{x+a}}\qquad {\mbox{(for }}|x|>|a|{\mbox{)}}\,\!} {\displaystyle \Leftarrow } {\displaystyle \oplus \!\,} {\displaystyle {\begin{aligned}\sum _{n=1}^{\infty }{\frac {1}{n(n+1)}}&{}=\sum _{n=1}^{\infty }\left({\frac {1}{n}}-{\frac {1}{n+1}}\right)\\{}&{}=\lim _{N\to \infty }\sum _{n=1}^{N}\left({\frac {1}{n}}-{\frac {1}{n+1}}\right)\\{}&{}=\lim _{N\to \infty }\left\lbrack {\left(1-{\frac {1}{2}}\right)+\left({\frac {1}{2}}-{\frac {1}{3}}\right)+\cdots +\left({\frac {1}{N}}-{\frac {1}{N+1}}\right)}\right\rbrack \\{}&{}=\lim _{N\to \infty }\left\lbrack {1+\left(-{\frac {1}{2}}+{\frac {1}{2}}\right)+\left(-{\frac {1}{3}}+{\frac {1}{3}}\right)+\cdots +\left(-{\frac {1}{N}}+{\frac {1}{N}}\right)-{\frac {1}{N+1}}}\right\rbrack =1.\end{aligned}}} {\displaystyle {\frac {z}{c}}={\frac {y^{2}}{b^{2}}}-{\frac {x^{2}}{a^{2}}}.} {\displaystyle 1.8{\overline {3}}} {\displaystyle f(x)=h(g(x))} {\displaystyle |a|\geq 0} {\displaystyle \lor \!\,} {\displaystyle {\overset {\underset {\mathrm {def} }{}}{=}}\!\,} {\displaystyle \operatorname {sgn}(\omega )\,} {\displaystyle \lfloor n\rfloor } {\displaystyle L_{2}+{\frac {1}{2}}L_{3}\rightarrow L_{2}} {\displaystyle {\begin{aligned}\cos(nx)+\cos((n-2)x)&=\mathrm {Re} \{\quad e^{inx}+e^{i(n-2)x}\quad \}\\&=\mathrm {Re} \{\quad e^{i(n-1)x}\cdot (e^{ix}+e^{-ix})\quad \}\\&=\mathrm {Re} \{\quad e^{i(n-1)x}\cdot 2\cos x\quad \}\\&=2\cos((n-1)x)\cos x.\end{aligned}}} {\displaystyle \scriptstyle {n}} {\displaystyle \cos \theta ={\frac {\mathbf {A\cdot B} }{\|\mathbf {A} \|\|\mathbf {B} \|}}\ \ (-\pi <\theta \leq \pi )} {\displaystyle \mu _{AmericanHeight}\approx {\frac {50\%\times 70\,inches+50\%\times 65\,inches}{100\%}}={\frac {70+65}{2}}\,inches=67.5\,inches\,\!} {\displaystyle \left\{{\begin{matrix}4x+5y-z=0\\z-y+x=4\\4x+3y=2\end{matrix}}\right.} {\displaystyle y=c\cdot u} {\displaystyle B(x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}.} {\displaystyle {Area(\triangle ADE) \over Area(\triangle DBE)}={AD \over DB}.} {\displaystyle {\begin{array}{lcl}X_{k}(z)=\sum _{n=-\infty }^{\infty }x_{k}(n)z^{-n}=&\\=\sum _{r=-\infty }^{\infty }x(r)z^{-rk}=&\\=\sum _{r=-\infty }^{\infty }x(r)(z^{k})^{-r}=&\\=X(z^{k})\end{array}}} {\displaystyle v=v(x,y),\,} {\displaystyle {\frac {36+4+4+100}{4}}=36.} {\displaystyle SS_{\hbox{Total}}=SS_{\hbox{Error}}+SS_{\hbox{Treatments}}\,\!} {\displaystyle \tan(\arcsin x)={\frac {x}{\sqrt {1-x^{2}}}}} {\displaystyle \int _{\varphi (a)}^{\varphi (b)}f(x)\,dx=\int _{a}^{b}f(\varphi (t))\varphi '(t)\,dt.} {\displaystyle F=1-E\,} {\displaystyle d\mathbf {l} =dx\mathbf {\hat {x}} +dy\mathbf {\hat {y}} +dz\mathbf {\hat {z}} } {\displaystyle \cos C={\frac {a^{2}+b^{2}-c^{2}}{2ab}}.} {\displaystyle A={\begin{bmatrix}a_{11}&a_{12}&\cdots &a_{1n}\\a_{21}&a_{22}&\cdots &a_{2n}\\\vdots &\vdots &\ddots &\vdots \\a_{n1}&a_{n2}&\cdots &a_{nn}\end{bmatrix}},\qquad \mathbf {x} ={\begin{bmatrix}x_{1}\\x_{2}\\\vdots \\x_{n}\end{bmatrix}},\qquad \mathbf {b} ={\begin{bmatrix}b_{1}\\b_{2}\\\vdots \\b_{n}\end{bmatrix}}.} {\displaystyle \int _{0}^{\infty }({\frac {1}{1+x}}-e^{-x}){\frac {dx}{x}}=\gamma } {\displaystyle \mathrm {cl} (\varphi )=\tan {\biggl \langle }2\arctan {\biggl \{}{\frac {4}{G}}\cos {\bigl (}{\frac {\varphi }{G}}{\bigr )}\sum _{k=1}^{\infty }{\frac {\cosh[(2k-1)\pi ]}{\cosh[(2k-1)\pi ]^{2}-\sin(\varphi /G)^{2}}}{\biggr \}}{\biggr \rangle }} {\displaystyle {\begin{matrix}d\mathbf {S} =&{\sqrt {\sigma ^{2}+\tau ^{2}}},d\tau \,dz\,{\boldsymbol {\hat {\sigma }}}+\\&{\sqrt {\sigma ^{2}+\tau ^{2}}}d\sigma \,dz\,{\boldsymbol {\hat {\tau }}}+\\&\sigma ^{2}+\tau ^{2}d\sigma ,d\tau \,\mathbf {\hat {z}} \end{matrix}}} {\displaystyle \,{\frac {1}{\sqrt {\sec ^{2}(x)-1}}}} {\displaystyle \cos ^{2}\alpha ={\frac {1+\cos 2\alpha }{2}}} {\displaystyle \sum _{n=1}^{2^{k}}\,{\frac {1}{n}}\;\geq \;1+{\frac {k}{2}}} {\displaystyle 2k} {\displaystyle {\text{ctlh}}(\varrho )=\operatorname {cl} ({\tfrac {1}{2}}{\sqrt {2}}\varrho ){\biggl [}{\frac {\operatorname {sl} ({\tfrac {1}{2}}{\sqrt {2}}\varrho )^{2}+1}{\operatorname {sl} ({\tfrac {1}{2}}{\sqrt {2}}\varrho )^{2}+\operatorname {cl} ({\tfrac {1}{2}}{\sqrt {2}}\varrho )^{2}}}{\biggr ]}^{1/2}} {\displaystyle \tan \theta ={\frac {e^{i\theta }-e^{-i\theta }}{i(e^{i\theta }+e^{-i\theta })}}\,} {\displaystyle \tan \theta ={\frac {\mathrm {opposite} }{\mathrm {adjacent} }}={\frac {\left({\frac {\mathrm {opposite} \times \mathrm {hypotenuse} }{\mathrm {opposite} \times \mathrm {adjacent} }}\right)}{\left({\frac {\mathrm {adjacent} \times \mathrm {hypotenuse} }{\mathrm {opposite} \times \mathrm {adjacent} }}\right)}}={\frac {\left({\frac {\mathrm {hypotenuse} }{\mathrm {adjacent} }}\right)}{\left({\frac {\mathrm {hypotenuse} }{\mathrm {opposite} }}\right)}}={\frac {\sec \theta }{\csc \theta }}} {\displaystyle 2ij+i+j} {\displaystyle O} {\displaystyle a_{i}=id+a_{0}\,} {\displaystyle 3^{2}+4^{2}=5^{2}} {\displaystyle \displaystyle \sin {\frac {A}{2}}\sin {\frac {B}{2}}\sin {\frac {C}{2}}={\frac {1}{8}}.} {\displaystyle a_{n}=\sum _{k=0}^{n}{n \choose k}t_{k}.} {\displaystyle \scriptstyle {\overline {x}}} {\textstyle F(x)} {\displaystyle (x+y)^{2}=x^{2}+2xy+y^{2}\,} {\displaystyle <\!\,} {\displaystyle H_{T}:\mu _{drug}\leq \mu _{control}} D4"+/k[jsl+*N0T}j9}ώ5 ( <^Nk_IL& @`tx S'Y1 3Zu6>1+"DPZhpRPj/m t|Hh0{#IDh{Mc^K1Cԛ Cr# B) I ao : 0 P G* 4 MC $\ z A Y d  a E) J _M Qn r U ( G u r + (3 U r z / + Z $ ( (W w Ȍ Y [ 6 ^7DAHPc tP}R-kA&JYr~0i-6C[luFK(7iJ[}<..';kL cB{n"NGo| t#-=Vezj͵T4pU\tlo:pe #2@D8cEu&$9 1F*Mwcax%+oZkb~Io*1RMlyGSUEMb{U!$ /M7X,ur0zX(@R_ jIp?. W86CbJj]j+qɓV% AYw=Oajvm9Z E k4OJ {\displaystyle \cos \theta ={\frac {e^{i\theta }+e^{-i\theta }}{2}}\,} {\displaystyle a=c} {\displaystyle x_{1}\geq \dots \geq x_{n}} {\displaystyle \cot(\alpha +\beta )={\frac {1-\tan \alpha \tan \beta }{\tan \alpha +\tan \beta }}={\frac {{\frac {1}{\tan \alpha \tan \beta }}-1}{{\frac {1}{\tan \alpha }}+{\frac {1}{\tan \beta }}}}={\frac {\cot \alpha \cot \beta -1}{\cot \alpha +\cot \beta }}} {\displaystyle \left({fg}\right)'=f'g+fg'} {\displaystyle |z|=r} {\displaystyle \operatorname {Re} \{x[n]\}\ } {\displaystyle 2X=2{\frac {1}{2}}+2{\frac {1}{4}}+2{\frac {1}{8}}+2{\frac {1}{16}}+\cdots =1+{\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{8}}+{\frac {1}{16}}+\cdots =1+X.} {\displaystyle \int {\frac {x^{m}\,dx}{(\ln x)^{n}}}=-{\frac {x^{m+1}}{(n-1)(\ln x)^{n-1}}}+{\frac {m+1}{n-1}}\int {\frac {x^{m}dx}{(\ln x)^{n-1}}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}} {\displaystyle x\approx 1.4108138510595771319852918753499397839215989} {\displaystyle ds^{2}=d\mathbf {x} \cdot d\mathbf {x} =dx_{1}^{2}+dx_{2}^{2}+dx_{3}^{2},} {\displaystyle \sum _{k=0}^{\infty }a_{k}\!} {\displaystyle \Delta \varphi } {\displaystyle \beta =\arccos \left({\frac {c^{2}+a^{2}-b^{2}}{2ca}}\right)} {\displaystyle \log _{b}x={\frac {\log _{k}x}{\log _{k}b}}} {\displaystyle {\mathcal {D}}f(n)=f(n+1)-f(n)} {\displaystyle \sigma _{a\theta v}(R)} {\displaystyle T_{\theta '\iota '\cdots \kappa '}^{\alpha '\beta '\cdots \zeta '}=\Lambda ^{\alpha '}{}_{\mu }\Lambda ^{\beta '}{}_{\nu }\cdots \Lambda ^{\zeta '}{}_{\rho }\Lambda _{\theta '}{}^{\sigma }\Lambda _{\iota '}{}^{\upsilon }\cdots \Lambda _{\kappa '}{}^{\phi }T_{\sigma \upsilon \cdots \phi }^{\mu \nu \cdots \rho }} {\displaystyle \triangleright \!\,} {\displaystyle \cot {\tfrac {\theta }{2}}=\csc \theta +\cot \theta } {\displaystyle {\displaystyle \pi r^{2}}} {\displaystyle {\begin{bmatrix}I_{1}(s)\\I_{2}(s)\end{bmatrix}}={\frac {1}{(s+25)(s+45)-800}}{\begin{bmatrix}(s+25)&-40\\-20&(s+45)\end{bmatrix}}{\begin{bmatrix}110/s\\55/s\end{bmatrix}}} {\displaystyle Y_{n}(x)=\lim _{\lambda \to n}{J_{\lambda }(x)\cos(\lambda \pi )-J_{-\lambda }(x) \over \sin(\lambda \pi )}} {\displaystyle \angle CAD=\angle CEB} {\displaystyle P_{1}(x_{1}|y_{1})} {\displaystyle {\frac {1}{2}}e^{-\gamma t}\left[\delta (ct-x)+\delta (ct+x)+\Theta (ct-|x|)\left({\frac {\gamma }{c}}I_{0}\left({\frac {\gamma u}{c}}\right)+{\frac {\gamma t}{u}}I_{1}\left({\frac {\gamma u}{c}}\right)\right)\right]} {\displaystyle p_{2}=\gamma _{3}.m_{0}.v+\gamma _{4}.M_{0}.V} {\displaystyle r(x)=r\,} {\displaystyle \sup _{x^{*}\in \{c\}}(xx^{*}-f^{*}(x^{*}))=xc,} {\displaystyle b^{c}=a} {\displaystyle \int {\frac {\cos ax\;\mathrm {d} x}{\sin ax(1+\cos ax)}}=-{\frac {1}{4a}}\tan ^{2}{\frac {ax}{2}}+{\frac {1}{2a}}\ln \left|\tan {\frac {ax}{2}}\right|+C} {\displaystyle \int \csc ^{2}{x}\,\mathrm {d} x=-\cot {x}+C} {\displaystyle S={\frac {1}{2}}a^{2}\,{\frac {\sin(\alpha +\beta )\sin \beta }{\sin \alpha }}} {\displaystyle \sum _{k=0}^{\infty }(-1)^{k}k!} {\displaystyle {\mathfrak {c}}\!\,} {\displaystyle (6)} {\displaystyle \,{\frac {1}{\cot(x)}}} {\displaystyle f^{\prime }(x)=\lim _{h\to 0}{\frac {f(x+h)-f(x)}{h}}} {\displaystyle \operatorname {sinc} [(a+n)]} {\displaystyle ax^{2}+bx+c\,\!} {\displaystyle S={\sqrt {p(p-a)(p-b)(p-c)}},\,{\text{ तथा }}\,p={\frac {a+b+c}{2}}} {\displaystyle \operatorname {arcsec}(-x)=\pi -\operatorname {arcsec} x\!} {\displaystyle \pi {\sqrt {2(a^{2}+b^{2})}}} {\displaystyle B\subseteq C} {\displaystyle b^{x}=0\!\,} PNG  IHDR L޴4PLTEGpLn6 g'$ !BH q5g.E. m- m,h%]-GJ l+ h)^v8f# k) l*f""{?p1j' n-αl}͍4N;TF^Ǫα|ǧXmNdyȪ+Fv7Znu6ȩs57PxБLB('tRNS.5;]BRU 4˫)c[<^\`IDATxc p0 \F Z†6 L&2j fήN l:z.* ,bn <"VvJ Rr a x_7IENDB` {\displaystyle \int {\mbox{sech}}\,x\,dx=\arctan(\sinh x)+C} {\displaystyle y=e^{ln|x+1|+c}=e^{ln|x+1|}.e^{c}} {\displaystyle {\frac {1}{1}}+{\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{5}}+{\frac {1}{8}}+\cdots =\psi .} {\displaystyle 2^{50}=1024^{5}=1024\cdot 1024\cdot 1024\cdot 1024\cdot 1024=1,12,58,99,90,68,42,620} {\displaystyle {\frac {1}{1-z^{-1}}}X(z)} {\displaystyle \ldots } {\displaystyle C_{\rm {ellipse}}\sim \pi {\sqrt {2(a^{2}+b^{2})}}} {\displaystyle {z_{1}}^{z_{2}}=e^{z_{2}\log(z_{1})}} {\displaystyle {\begin{aligned}{\frac {1}{\Gamma (z)}}&=ze^{\gamma z}\prod _{n=1}^{\infty }\left(1+{\frac {z}{n}}\right)e^{-{\frac {z}{n}}}\\&=z\prod _{n=1}^{\infty }{\frac {1+{\frac {z}{n}}}{\left(1+{\frac {1}{n}}\right)^{z}}}\end{aligned}}} {\displaystyle F(x)=\int _{a}^{x}f(x)\,dx} {\displaystyle h=0.25} {\displaystyle B\subseteq A} {\displaystyle e^{-i\omega M}\!} {\displaystyle {\begin{aligned}s&=a+ar+ar^{2}+ar^{3}+\cdots +ar^{n-1},\\rs&=ar+ar^{2}+ar^{3}+ar^{4}+\cdots +ar^{n},\\s-rs&=a-ar^{n},\\s(1-r)&=a(1-r^{n}),\end{aligned}}} {\displaystyle \nabla \cdot (\mathbf {A} +\mathbf {B} )=\nabla \cdot \mathbf {A} +\nabla \cdot \mathbf {B} } {\displaystyle \csc 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{x}}}{\sigma }})^{-n},&{\mbox{for }}{\frac {x-{\bar {x}}}{\sigma }}\leqslant -\alpha \end{cases}}} {\displaystyle i_{1}} {\displaystyle \mathbf {D} ={\frac {\mathbf {D\cdot (B\times C)} }{[\mathbf {A,\ B,\ C} ]}}\ \mathbf {A} +{\frac {\mathbf {D\cdot (C\times A)} }{[\mathbf {A,\ B,\ C} ]}}\ \mathbf {B} +{\frac {\mathbf {D\cdot (A\times B)} }{[\mathbf {A,\ B,\ C} ]}}\ \mathbf {C} \ .} {\displaystyle \cos(\alpha +\beta )+\cos(\alpha -\beta )=\cos \alpha \cos \beta \ -\sin \alpha \sin \beta +\cos \alpha \cos \beta +\sin \alpha \sin \beta =2\cos \alpha \cos \beta \ } {\displaystyle \lim _{n\rightarrow \infty }{\sqrt[{n}]{|a_{n}|}},} {\displaystyle a^{2}+b^{2}=c^{2}\!\,} {\displaystyle \cos[\arcsin(x)]={\sqrt {1-x^{2}}}\,} {\displaystyle \sum _{k=-\infty }^{n}x[k]\ } {\displaystyle \Theta (t)\left({\frac {1}{4\pi kt}}\right)^{3/2}e^{-r^{2}/4kt}} {\displaystyle y(x)=c_{1}x^{\lambda _{1}}+c_{2}\ln(x)x^{\lambda _{1}}.} {\displaystyle \scriptstyle {x\cos \theta +y\sin \theta -p=0}} {\displaystyle {\sqrt[{3}]{x}}} {\displaystyle f''(x)=f(x),} {\displaystyle f\left(x\right)=2x^{3}-9x^{2}+12x-3} {\displaystyle \iint _{\Sigma }\nabla \times \mathbf {F} \cdot \mathrm {d} \mathbf {\Sigma } =\oint _{\partial \Sigma }\mathbf {F} \cdot \mathrm {d} \mathbf {r} .} {\displaystyle (x-a)^{n}\delta (x-a)=0\qquad \forall n>0\,\!} {\displaystyle \mathrm {div} {\vec {A}}={\frac {1}{r}}{\frac {\partial }{\partial r}}\left(rA_{r}\right)+{\frac {1}{r}}{\frac {\partial A_{\theta }}{\partial \theta }}+{\frac {\partial A_{z}}{\partial z}}} {\displaystyle d_{2}=2r_{i}=a\,{\sqrt {3}}} {\displaystyle ax^{3}+bx^{2}+cx+d=0.\,} {\displaystyle |a-b|=0\iff a=b} {\displaystyle {\vec {v}}={\dot {\vec {r}}}} {\displaystyle \int _{0}^{\infty }{\frac {\cos x}{x^{p}}}\ dx={\frac {\pi }{2\Gamma (p)\cos(p\pi /2)}},\quad 0<p<1} {\displaystyle \lim _{x\to 0}{\frac {x^{2}+5x}{3x}}=\lim _{x\to 0}{\frac {2x+5}{3}}={\frac {5}{3}}} {\displaystyle \blacktriangleright \!\,} {\displaystyle {\begin{aligned}y&=(2x+8)^{3}\\{\sqrt[{3}]{y}}&=2x+8\\{\sqrt[{3}]{y}}-8&=2x\\{\dfrac {{\sqrt[{3}]{y}}-8}{2}}&=x.\end{aligned}}} {\displaystyle z} {\displaystyle x(t)={\frac {(4-pt+pT)^{2}}{(4+pT)^{2}}}x_{0}} {\displaystyle |\psi (x)-x|<{\frac {1}{8\pi }}{\sqrt {x}}\log ^{2}(x),\qquad {\text{for all }}x\geq 73.2,} {\displaystyle (A+B)\cdot (A+C)=A+(B\cdot C),\quad (A\cdot B)+(A\cdot C)=A\cdot (B+C);} {\displaystyle {\binom {n}{k}}p^{k}q^{n-k}} {\displaystyle \left(a\right)'=0} {\displaystyle \int _{0}^{\infty }{\frac {e^{-ax}(1-\cos x)}{x^{2}}}\ dx=\cot ^{-1}a-{\frac {a}{2}}\ln(a^{2}+1)} {\displaystyle \Lambda \to \infty } {\displaystyle \sum _{i=m}^{n}i^{3}=\left(\sum _{i=m}^{n}i\right)^{2}+m(m-1)\sum _{i=m}^{n}i} {\displaystyle {\frac {1-z^{-1}\cos(\omega _{0})}{1-2z^{-1}\cos(\omega _{0})+z^{-2}}}} {\displaystyle x\neq 1} {\displaystyle q''_{1}(x_{0})=2{\frac {3(y_{1}-y_{0})-(k_{1}+2k_{0})(x_{1}-x_{0})}{{(x_{1}-x_{0})}^{2}}}=0,} {\displaystyle \int _{a}^{b}f(x)dx\sim (b-a)f(a)} {\displaystyle \int \sin ax\tan ax\;\mathrm {d} x={\frac {1}{a}}(\ln |\sec ax+\tan ax|-\sin ax)+C\,\!} {\displaystyle \rho } {\displaystyle \int {\frac {dx}{x(\ln x)^{n}}}=-{\frac {1}{(n-1)(\ln x)^{n-1}}}\qquad {\mbox{(for }}n\neq 1{\mbox{)}}} {\displaystyle H(-x)=1-H(x)\,} {\displaystyle \scriptstyle \mathbb {I} } {\displaystyle {\begin{array}{l}{\rm {L}}\\{\rm {M}}\\{\rm {T}}\end{array}}\left\{{\begin{array}{l}-1=A+B+D-E-3F\\1=E+F\\-2=-D-E\end{array}}\right.} {\displaystyle \log {\left({z_{1}}^{z_{2}}\right)}=z_{2}\log(z_{1})+2\pi ik_{2}} {\displaystyle \,{\frac {\sqrt {\cot ^{2}(x)+1}}{\cot(x)}}} {\displaystyle D_{x}\cot x=-\csc ^{2}x} {\displaystyle e^{-\alpha |t|}\ } {\displaystyle \lim _{\theta \to 0}{\cos \theta }=1\,} {\displaystyle \int {\frac {1}{x(ax^{2}+bx+c)}}dx={\frac {1}{2c}}\ln \left|{\frac {x^{2}}{ax^{2}+bx+c}}\right|-{\frac {b}{2c}}\int {\frac {1}{ax^{2}+bx+c}}dx} {\displaystyle \cos(y)=x\ \Leftrightarrow \ y=\arccos(x)+2k\pi {\text{ or }}y=2\pi -\arccos(x)+2k\pi } {\displaystyle y'=\mathrm {e} ^{-x^{2}}-2x^{2}\mathrm {e} ^{-x^{2}}=\mathrm {e} ^{-x^{2}}(1-2x^{2}).} {\displaystyle x^{5}+x=w} {\displaystyle \forall \!\,} {\displaystyle N=3\,\!} {\displaystyle \mathbf {A} \cdot \mathbf {B} =\left\|\mathbf {A} \right\|\left\|\mathbf {B} \right\|\cos \theta } {\displaystyle \operatorname {sin} \ y=x} {\displaystyle X=1.} {\displaystyle {\sqrt {1-\cos ^{2}\theta }}} {\displaystyle \int _{0}^{2\pi }e^{x\cos \theta +y\sin \theta }d\theta =2\pi I_{0}\left({\sqrt {x^{2}+y^{2}}}\right)} {\displaystyle \int \cos ^{n}x\,dx={\frac {\cos ^{n-1}{x}\sin {x}}{n}}+{\frac {n-1}{n}}\int \cos ^{n-2}{x}\,dx} {\displaystyle \phi ^{2}-\phi -1=0} {\displaystyle (r\cdot e^{\mathrm {i} \varphi })\cdot (s\cdot e^{\mathrm {i} \psi })=(r\cdot s)\cdot e^{\mathrm {i} (\varphi +\psi )}} {\displaystyle i+j+2ij} {\displaystyle S(0)'=\ 0} {\displaystyle {\mathcal {L}}\left\{e^{at}f(t)\right\}=F(s-a)} {\displaystyle {\displaystyle xy=c^{2},\,}} {\displaystyle e^{-\alpha t}\cos(\omega t)\cdot u(t)\ } {\displaystyle \langle f,g\rangle } {\displaystyle y-3=2(x-(-5))\!} {\displaystyle {\vec {\nabla }}\times {\big (}{\vec {\nabla }}\Psi {\big )}={\vec {0}}} {\displaystyle \sum _{n=1}^{\infty }a_{n}=1-1+1-1+1-\cdots } {\displaystyle {\boldsymbol {\bar {v}}}={v_{1}t_{1}+v_{2}t_{2}+v_{3}t_{3}+\dots +v_{n}t_{n} \over t_{1}+t_{2}+t_{3}+\dots +t_{n}}} {\displaystyle \lim _{p\to 0}M_{p}(x_{1},\dots ,x_{n})=\exp {\left(\ln {\left(\prod _{i=1}^{n}x_{i}^{w_{i}}\right)}\right)}=\prod _{i=1}^{n}x_{i}^{w_{i}}=M_{0}(x_{1},\dots ,x_{n})} {\displaystyle {\frac {1+4{\frac {\sqrt {3}}{2}}+0}{6}}\simeq 0,7440} {\displaystyle c+d\,\mathrm {i} \neq 0} {\displaystyle \operatorname {coversin} (x)} {\displaystyle {\frac {\cot \theta }{\sqrt {1+\cot ^{2}\theta }}}} {\displaystyle 1,-1,a,-a} {\displaystyle L{\frac {d^{2}u}{dx^{2}}}+g\sin u=0.} {\displaystyle f_{k}} {\displaystyle {\begin{aligned}A&={\sqrt {s\left(s-a\right)\left(s-b\right)\left(s-c\right)}}={\sqrt {6\cdot (6-3)\cdot (6-4)\cdot (6-5)}}\\&={\sqrt {6\cdot 3\cdot 2\cdot 1}}={\sqrt {36}}=6.\end{aligned}}} {\displaystyle {\alpha \choose n}=\prod _{k=1}^{n}{\frac {\alpha -k+1}{k}}={\frac {\alpha (\alpha -1)\cdots (\alpha -n+1)}{n!}}} {\displaystyle c_{i}={\frac {k_{i}-k_{i-1}}{2}}} {\displaystyle f(x)=x^{2}\,\sin(x)} {\displaystyle \left(A\cap B\right)^{C}=A^{C}\cup B^{C}} {\displaystyle \lfloor (n+1)p\rfloor } {\displaystyle S={\sqrt {rr_{a}r_{b}r_{c}}}} {\displaystyle AB=\sin \theta \,} {\displaystyle D_{x}\,\operatorname {arcsinh} \,x={1 \over {\sqrt {x^{2}+1}}}} {\displaystyle 5i} {\displaystyle {\frac {dy}{dx}}={\frac {{\frac {du}{dx}}v-u{\frac {dv}{dx}}}{v^{2}}}} {\displaystyle {\frac {1}{2}}+{\frac {1}{2}}\sin(x)} {\displaystyle {\mathcal {H}}=T+V,\quad T={\frac {p^{2}}{2m}},\quad V=V(q).} {\displaystyle \sin(iy)={e^{-y}-e^{y} \over 2i}=-i\sinh(y)} {\displaystyle \,{\sqrt {\csc ^{2}(x)-1}}} {\displaystyle \eta \Delta {\vec {v}}={\overrightarrow {\mathrm {grad} }}\,p-\rho {\vec {f}}} {\displaystyle a^{2}=d^{2}+(c-e)^{2}} {\displaystyle {\begin{matrix}{\frac {1}{2}}\end{matrix}}(3x^{2}-1)\,} {\displaystyle {\frac {1}{c^{2}}}\partial _{t}^{2}-\nabla _{\text{2D}}^{2}+\mu ^{2}} {\displaystyle \sum _{i=1}^{n}\log(i)^{c}=\Theta (n\cdot \log(n)^{c})} {\displaystyle z\neq 0\,} {\displaystyle e^{\operatorname {Log} (z)}=z} {\displaystyle \int {\frac {\mathrm {d} x}{\sec {x}+1}}=x-\tan {\frac {x}{2}}+C} {\displaystyle D={\sqrt {\frac {\pi }{2}}}\left(1+\operatorname {erf} \left({\frac {\left|\alpha \right|}{\sqrt {2}}}\right)\right)} {\displaystyle (a+b\,\mathrm {i} )+(c+d\,\mathrm {i} )=(a+c)+(b+d)\,\mathrm {i} } {\displaystyle y=e^{-\int ^{x}P(\lambda )\,d\lambda }\left[\int ^{x}e^{\int ^{\lambda }P(\epsilon )\,d\epsilon }Q(\lambda )\,{d\lambda }+C\right]} {\displaystyle \lambda _{t+1}-\lambda _{t}=-{\frac {\partial H}{\partial x_{t}}}=-\left({\frac {u_{t}}{x_{t}}}\right)^{2}} {\displaystyle x=a\sin(\theta ),\quad \mathrm {d} x=a\cos(\theta )\,\mathrm {d} \theta ,\quad \theta =\arcsin \left({\frac {x}{a}}\right)} {\displaystyle {\begin{bmatrix}3/2&0\\0&3/2\end{bmatrix}}} {\displaystyle 3(2x+1)} {\displaystyle b=2} {\displaystyle \int _{0}^{\infty }\sin ax^{2}\cos 2bx\ dx={\frac {1}{2}}{\sqrt {\frac {\pi }{2a}}}(\cos {\frac {b^{2}}{a}}-\sin {\frac {b^{2}}{a}})} {\displaystyle \sum _{i=0}^{n}i=\sum _{i=1}^{n}i={\frac {n(n+1)}{2}}} {\displaystyle f^{''}({x_{2}})=({f_{1}}-2{f_{2}}+{f_{3}})/{h^{2}}-h^{2}{f^{(4)}(\xi )}/12} {\displaystyle \sigma _{Age\geq 34}(Person)} {\displaystyle D_{x}|x|={|x| \over x}=\operatorname {sgn} x,\qquad x\neq 0} {\displaystyle {\frac {1}{x+2}}+{\frac {-x+2}{x^{2}+1}}+{\frac {-5x+10}{(x^{2}+1)^{2}}}\ .} {\displaystyle y^{2}+2x-3\,} {\displaystyle \mathbb {N} ^{0}=\mathbb {N} _{0}=\{0,1,2,\ldots \}} {\displaystyle I{\vec {\alpha }}={\vec {M}}} {\displaystyle \triangle } {\displaystyle a_{0}+{\cfrac {b_{1}}{a_{1}+{\cfrac {b_{2}}{a_{2}+{\cfrac {b_{3}}{\ddots }}}}}}} {\displaystyle s_{1}=-(\triangle a)_{0}=-a_{1}+a_{0}} {\displaystyle \ 2(y^{2}+2xy\cdot y')={\frac {1}{2{\sqrt {y}}}}\cdot y'+5(y+x\cdot y')} {\displaystyle {\overline {A\cdot B}}\equiv {\overline {A}}+{\overline {B}}} {\displaystyle \sin(\alpha +\beta )-\sin(\alpha -\beta )=\sin \alpha \cos \beta +\cos \alpha \sin \beta -\sin \alpha \cos \beta +\cos \alpha \sin \beta =2\cos \alpha \sin \beta } {\displaystyle \int {\frac {dx}{\ln x}}=\operatorname {li} (x)} {\displaystyle \int {\frac {x}{(ax^{2}+bx+c)^{n}}}dx={\frac {bx+2c}{(n-1)(4ac-b^{2})(ax^{2}+bx+c)^{n-1}}}-{\frac {b(2n-3)}{(n-1)(4ac-b^{2})}}\int {\frac {1}{(ax^{2}+bx+c)^{n-1}}}dx\,\!} {\displaystyle {\overline {X}}} {\displaystyle 2+{\cfrac {1}{4+{\cfrac {1}{4+{\cfrac {1}{4+{\cfrac {1}{4+\ddots }}}}}}}}} {\displaystyle \prod \!\,} {\displaystyle \sin \alpha +\cos \alpha ={\sqrt {2}}\cos \left(\alpha -{\tfrac {1}{4}}\pi \right)={\sqrt {2}}\sin(\alpha +{\tfrac {1}{4}}\pi )} {\displaystyle {\frac {1-\cos \theta }{\theta ^{2}}}={\frac {\sin \theta }{\theta }}\times {\frac {\sin \theta }{\theta }}\times {\frac {1}{1+\cos \theta }}.\,} {\displaystyle {\begin{aligned}(p+q)^{2}\;\;&=\quad r^{2}\;\;\,+\quad s^{2}\\p^{2}\!\!+\!2pq\!+\!q^{2}&=\overbrace {p^{2}\!\!+\!h^{2}} +\overbrace {h^{2}\!\!+\!q^{2}} \\2pq\quad \;\;\;&=2h^{2}\;\therefore h\!=\!{\sqrt {pq}}\\\end{aligned}}} {\displaystyle g''(x)+g(x)=0.\ } {\displaystyle b={\frac {a\sin \beta }{\sin \alpha }}} {\displaystyle c^{2}=a^{2}+\mathrm {constant} .\ \,\!} {\displaystyle {\Big |}|x|-|y|{\Big |}\leq |x-y|} {\displaystyle A={\begin{bmatrix}3&1\\1&3\end{bmatrix}},} {\displaystyle v} {\displaystyle \int \log _{b}{x}\,dx=x\log _{b}{x}-x\log _{b}{e}+C} {\displaystyle b_{n}<{\frac {1}{c-\varepsilon }}a_{n}} {\displaystyle H_{0}:\mu _{1}=\mu _{2}} {\displaystyle \log _{a}(b\cdot c)=\log _{a}b+\log _{a}c} {\displaystyle \triangleright } {\displaystyle f(x_{2})=0} {\displaystyle \sin \theta -\sin \phi =2\cos \left({\theta +\phi \over 2}\right)\sin \left({\theta -\phi \over 2}\right)\;} {\displaystyle \operatorname {Log} (z_{1})+\operatorname {Log} (z_{2})=\operatorname {Log} (z_{1}z_{2}){\pmod {2\pi i}}} {\displaystyle {\frac {1}{r}}={\frac {1}{r_{a}}}+{\frac {1}{r_{b}}}+{\frac {1}{r_{c}}}} {\displaystyle A={\frac {715.5}{999}}={\frac {2\times 715.5}{2\times 999}}={\frac {1431}{1998}}={\frac {27\times 53}{27\times 74}}={\frac {53}{74}}} {\displaystyle {\frac {AQ}{OQ}}=\sin \alpha \,} {\displaystyle x_{0}} {\displaystyle \mathbf {1} _{A}\colon X\to \{0,1\}\,} {\displaystyle A_{\rm {medio}}={{1 \over T_{p}}{\int _{t_{0}}^{t_{0}+T_{p}}x_{a}(t)\,dt}}\,\!} {\displaystyle \int _{0}^{\infty }{\frac {x}{\sinh ax}}\ dx={\frac {\pi ^{2}}{4a^{2}}}} {\displaystyle p\in [0,1]} {\displaystyle ABCD} {\displaystyle \scriptstyle \{x_{1},\,x_{2},\,\ldots ,\,x_{N}\}} {\displaystyle \arccos x={\frac {\pi }{2}}-\arcsin x} {\displaystyle \prod _{j=1}^{n}\left(\alpha -\alpha _{j}\right)=0\,\!} PNG  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H}5AgЕ!I@5`$`xKg+η!x^VCT9ZM0Xgˈ#"ʼt ~/xMWDn.1z썬tl%`?uG ?".st̕M}{c1 >oYآz*Uj.bwkyqpFoWjHZf˄kH˷:Cee/N*a{ uds&Ga&B帘Yep[gNؠx)S`cyj ~>Ϛ?1 1O's P Ia]S+򿒤ho X\ǑF!)0qHЕ| @!rKfx d?#rrY {\displaystyle 1-\cos \theta \,} {\displaystyle s_{n}^{2}={\frac {Q_{n}}{n-1}}} {\displaystyle \lim _{n\to \infty }a_{n}=0.} {\displaystyle y_{n+1}=y_{n}+{\frac {h}{12}}(5f_{n+1}+8f_{n}-f_{n-1})} {\displaystyle \tan(\alpha -\beta )={\frac {\tan \alpha +\tan(-\beta )}{1-\tan \alpha \tan(-\beta )}}={\frac {\tan \alpha -\tan \beta }{1+\tan \alpha \tan \beta }}} {\displaystyle 2\left({\frac {x}{p}}-\left\lfloor {\frac {1}{2}}+{\frac {x}{p}}\right\rfloor \right)} {\displaystyle \{S_{N}\}} {\displaystyle x=a\,\cos t} {\displaystyle \int \csc(ax)\mathrm {d} x=-{\frac {1}{a}}\ln {\left|\csc {ax}+\cot {ax}\right|}+C} {\displaystyle x^{2}=-4ay} {\displaystyle -\beta } {\displaystyle [a,b]=\{x\in \mathbb {R} :a\leq x\leq b\}} {\displaystyle [M\cdot L\cdot T^{-2}]} {\displaystyle D(x_{0})={\frac {f(x_{0}+h)-f(x_{0}-h)}{2h}}.} {\displaystyle \operatorname {Log} (1)=0} {\displaystyle x\approx 1.132997565885065266721141634288532379816526027727} {\displaystyle |XA|^{2}=|XM|^{2}+|MA|^{2}=|XM|^{2}+|MB|^{2}=|XB|^{2}\;.} {\displaystyle f(x\;|\;\mu ,\sigma ^{2})={\frac {1}{\sqrt {2\sigma ^{2}\pi }}}\;e^{-{\frac {(x-\mu )^{2}}{2\sigma ^{2}}}}} {\displaystyle c_{2}} {\displaystyle 0.{\overline {81}}} {\displaystyle {\displaystyle x=a+r{\frac {1-t^{2}}{1+t^{2}}}.\,}} {\displaystyle {\frac {2}{x_{1}-x_{0}}}k_{0}+{\frac {1}{x_{1}-x_{0}}}k_{1}=3{\frac {y_{1}-y_{0}}{(x_{1}-x_{0})^{2}}},} {\displaystyle {\frac {1}{3}}Ah} {\displaystyle y=h\ast x={\begin{bmatrix}h_{1}&0&\ldots &0&0\\h_{2}&h_{1}&\ldots &\vdots &\vdots \\h_{3}&h_{2}&\ldots &0&0\\\vdots &h_{3}&\ldots &h_{1}&0\\h_{m-1}&\vdots &\ldots &h_{2}&h_{1}\\h_{m}&h_{m-1}&\vdots &\vdots &h_{2}\\0&h_{m}&\ldots &h_{m-2}&\vdots \\0&0&\ldots &h_{m-1}&h_{m-2}\\\vdots &\vdots &\vdots &h_{m}&h_{m-1}\\0&0&0&\ldots &h_{m}\end{bmatrix}}{\begin{bmatrix}x_{1}\\x_{2}\\x_{3}\\\vdots \\x_{n}\end{bmatrix}}} {\displaystyle \supset \!\,} {\displaystyle 2\pi /3} {\displaystyle |z|<1\,} {\displaystyle c^{2}=a^{2}+b^{2}-2ab\cos C=a^{2}+b^{2}-2b{\sqrt {a^{2}-h^{2}}},} {\displaystyle {\frac {1}{1-x}}=\sum _{n=0}^{\infty }x^{n}\quad {\text{ for }}|x|<1\!} {\displaystyle y^{j+1}\sum _{i=j}^{\infty }{i \choose j}{\frac {1}{(1+y)^{i+1}}}=1.} {\displaystyle (z-1)X(z)\ } {\displaystyle |a|\geq b\iff a\leq -b{\mbox{ or }}b\leq a} {\displaystyle F(x(t))\ =m{\frac {d^{2}x(t)}{dt^{2}}}} {\displaystyle {\mathcal {L}}\{f*g\}=F(s)G(s)} {\displaystyle \cot \theta ={\frac {\mathrm {adjacent} }{\mathrm {opposite} }}={\frac {b}{a}}} {\displaystyle d_{3}=2r_{u}=2a} {\displaystyle A=3F+E-1-B-D\,} {\displaystyle A\cdot (B\cdot C)=(A\cdot B)\cdot C=A\cdot B\cdot C\,\!} {\displaystyle f_{a}={\sqrt {2}}\,\!} {\displaystyle Ax=b\ } {\displaystyle \mathbb {S} } {\displaystyle \sum _{i=1}^{n}c^{i}=\Theta (c^{n})} {\displaystyle h(x)\delta '(x-a)=h(a)\delta '(x-a)-h'(a)\delta (x-a)\,} {\displaystyle \int _{0}^{\infty }{e^{-x^{2}}\,dx}={\frac {1}{2}}{\sqrt {\pi }}} {\displaystyle {\frac {1}{a_{i}}}} {\displaystyle a_{1}x_{1}[n]+a_{2}x_{2}[n]\ } {\displaystyle \left(g\pm h\right)'=g'\pm h'} {\displaystyle \lim _{x\to +\infty }{\frac {e^{x}}{x^{a}}}=\lim _{x\to +\infty }{\frac {e^{x}}{a\cdot x^{a-1}}}=\ldots =\lim _{x\to +\infty }{\frac {e^{x}}{a!}}=+\infty } {\displaystyle \cos A={\frac {\textrm {adjacent}}{\textrm {hypotenuse}}}={\frac {b}{h}}.} {\displaystyle x_{1}\neq x_{2}} {\displaystyle 1/x} {\displaystyle c_{V}={\frac {3R}{M}}} {\displaystyle e^{a}e^{b}=e^{a+b}\,} {\displaystyle q_{i}} {\displaystyle \sin(\arccos x)=\cos(\arcsin x)={\sqrt {1-x^{2}}}} {\displaystyle k_{0}=q_{1}'(x_{0}),} {\textstyle B\subsetneq A} {\displaystyle \cup \!\,} {\displaystyle x-yi} {\displaystyle s=a\left({\frac {1-r^{n}}{1-r}}\right)\quad {\text{(if }}r\neq 1{\text{)}}.} {\displaystyle \sum _{i=k_{0}}^{k_{1}}\sum _{j=l_{0}}^{l_{1}}a_{i,j}=\sum _{j=l_{0}}^{l_{1}}\sum _{i=k_{0}}^{k_{1}}a_{i,j}} {\displaystyle e=0} {\displaystyle {\frac {1}{e}}} {\displaystyle f'(c)=0.\,} {\displaystyle \log(x_{0})+{\frac {1}{x_{0}}}(x-x_{0})-{\frac {1}{x_{0}^{2}}}{\frac {(x-x_{0})^{2}}{2}}+\cdots .} {\displaystyle \rho ^{2}+s^{2}=16a^{2}\,} {\displaystyle \left(A\cup B\right)^{C}=A^{C}\cap B^{C}} {\displaystyle r=3.} {\displaystyle q_{i},p_{i}} {\displaystyle \sum _{k=2}^{6}k^{2}=2^{2}+3^{2}+4^{2}+5^{2}+6^{2}=90.} {\displaystyle {\frac {1}{2}}-{\frac {1}{4}}+{\frac {1}{8}}-{\frac {1}{16}}+\cdots ={\frac {1/2}{1-(-1/2)}}={\frac {1}{3}}} {\displaystyle {\begin{aligned}K&={\sqrt {(s-a)(s-b)(s-c)(s-d)-{\tfrac {1}{2}}abcd\;[1+\cos(A+C)]}}\\&={\sqrt {(s-a)(s-b)(s-c)(s-d)-abcd\left[\cos ^{2}\left({\tfrac {A+C}{2}}\right)\right]}}\end{aligned}}} {\displaystyle \left(ab\right)^{n}=a^{n}b^{n}} {\displaystyle \log _{b}x=\log _{b}a\log _{a}x} {\displaystyle x=-a} {\displaystyle {\begin{aligned}r_{a}={\frac {2S}{b+c-a}}={\frac {S}{p-a}}=p.\tan {\frac {A}{2}}\end{aligned}}} {\displaystyle \int _{0}^{\infty 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{\sin((b_{1}+b_{2})x)}{2(b_{1}+b_{2})}}+C\qquad {\mbox{(for }}|b_{1}|\neq |b_{2}|{\mbox{)}}\,\!} {\displaystyle \cos \theta =1,\,} {\displaystyle {\vec {u}}.} {\displaystyle \tan[\arccos(x)]={\frac {\sqrt {1-x^{2}}}{x}}} {\displaystyle x_{3}=0.75} {\displaystyle {G}} {\displaystyle {\begin{array}{lcl}\sum _{n=-\infty }^{\infty }\sum _{k=-\infty }^{n}x[k]\cdot z^{-n}\\=\sum _{n=-\infty }^{\infty }(x[n]+x[n-1]+\\x[n-2]\cdots x[-\infty ])z^{-n}\\=X[z](1+z^{-1}+z^{-2}+z^{-3}\cdots )\\=X[z]\sum _{j=0}^{\infty }z^{-j}\\=X[z]{\frac {1}{1-z^{-1}}}\end{array}}} {\displaystyle 2{di_{2}(t) \over dt}+10i_{2}(t)+40i(t)=110} {\displaystyle {\frac {3{\sqrt {3}}}{4}}\left(1-\sum _{n=0}^{\infty }{\frac {1}{(3n+2)^{2}}}+\sum _{n=1}^{\infty }{\frac {1}{(3n+1)^{2}}}\right)=} {\displaystyle s_{n}^{2}={\frac {n'}{n'-1}}\sigma _{n}^{2}\,} {\displaystyle f(2)=(2)^{3}-(2)-2=+4\,.} {\displaystyle {\frac {d^{2}y}{dx^{2}}}=F(y)\,\!} {\displaystyle \operatorname {E} [X]=\mu \,\!} {\displaystyle \arctan x=\arcsin {\frac {x}{\sqrt {x^{2}+1}}}} {\displaystyle \int _{0}^{\infty }{\frac {e^{-x^{2}}-e^{-x}}{x}}\ dx={\frac {\gamma }{2}}} {\displaystyle \int _{0}^{\infty }\cos ax^{n}={\frac {1}{na^{1/n}}}\Gamma (1/n)\cos {\frac {\pi }{2n}}\quad ,n>1} {\displaystyle {\begin{bmatrix}\cos(\pi /6^{R})&-\sin(\pi /6^{R})\\\sin(\pi /6^{R})&\cos(\pi /6^{R})\end{bmatrix}}} {\displaystyle {\vec {c}}=(a_{1}+b_{1},a_{2}+b_{2},...,a_{n}+b_{n})} {\displaystyle BC} {\displaystyle {\frac {1}{x_{n}-x_{n-1}}}k_{n-1}+{\frac {2}{x_{n}-x_{n-1}}}k_{n}=3{\frac {y_{n}-y_{n-1}}{(x_{n}-x_{n-1})^{2}}}.} {\displaystyle pq=ac+bd} {\displaystyle {\frac {4}{\pi }}} {\displaystyle y^{T}={\begin{bmatrix}h_{1}&h_{2}&h_{3}&\ldots &h_{m-1}&h_{m}\end{bmatrix}}{\begin{bmatrix}x_{1}&x_{2}&x_{3}&\ldots &x_{n}&0&0&0&\ldots &0\\0&x_{1}&x_{2}&x_{3}&\ldots &x_{n}&0&0&\ldots &0\\0&0&x_{1}&x_{2}&x_{3}&\ldots &x_{n}&0&\ldots &0\\\vdots &\vdots &\vdots &\vdots &\vdots &\ldots &\vdots &\vdots &\ldots &0\\0&\ldots &0&0&x_{1}&\ldots &x_{n-2}&x_{n-1}&x_{n}&\vdots \\0&\ldots &0&0&0&x_{1}&\ldots &x_{n-2}&x_{n-1}&x_{n}\end{bmatrix}}.} {\displaystyle |{\overline {AC}}|\cdot |{\overline {BD}}|=|{\overline {AB}}|\cdot |{\overline {CD}}|+|{\overline {BC}}|\cdot |{\overline {AD}}|} {\displaystyle f^{\star }(x^{\star })+ax^{\star }} {\displaystyle a^{2}+b^{2}=h^{2}} {\displaystyle \int _{0}^{1}e^{x}dx} {\displaystyle {\frac {2+4+4+4+5+5+7+9}{8}}=5.} {\displaystyle d\tau =\left(\sigma ^{2}+\tau ^{2}\right)d\sigma d\tau dz,} {\displaystyle {\frac {\Delta p}{\rho u^{2}}}=C\cdot \left({\frac {l}{d}}\right)^{B}\cdot \left({\frac {ud\rho }{\mu }}\right)^{-E}} {\displaystyle 2ab\cos \gamma \ =0} {\displaystyle h'} {\displaystyle -u[-n-1]\,} {\displaystyle \lim _{x\to \infty }\log _{a}x=-\infty \quad {\mbox{if }}a<1} {\displaystyle \ 2(xy^{2})'=({\sqrt {y}})'+5(xy)'} {\displaystyle \mathbb {P} } {\displaystyle {C}} {\displaystyle z=bt} {\displaystyle \mathbb {Z} _{p}\!\,} {\displaystyle {\frac {\partial u}{\partial t}}+a{\frac {\partial u}{\partial x}}=0} {\displaystyle \int {\frac {dx}{x\ln \ln x}}=\operatorname {li} (\ln x)} {\displaystyle P(A\mid B)={\frac {P(A\cap B)}{P(B)}}\,} {\displaystyle B^{2}-AC<0} {\displaystyle \|\mathbf {A} \|^{2}=(\mathbf {A\cdot A} )\ } {\displaystyle -x^{p}/p} {\displaystyle {\frac {d^{2}u}{dx^{2}}}} {\displaystyle \int \sec ^{3}x\,dx={\frac {1}{2}}\sec x\tan x+{\frac {1}{2}}\ln |\sec x+\tan x|+C} {\displaystyle D_{x}\,\operatorname {sech} \,x=-\tanh x\,\operatorname {sech} \,x} {\displaystyle \sum _{n=1}^{\infty }1} {\displaystyle t=\tan \left({\frac {x}{2}}\right),} {\displaystyle \tan(\psi )+\tan(\theta )+\tan(\phi )=\tan(\psi )\tan(\theta )\tan(\phi ).} {\displaystyle E_{\mathrm {rot} }={\frac {1}{2}}{\vec {\omega }}\cdot \mathbf {\Theta } {\vec {\omega }}} {\displaystyle {\begin{aligned}x_{1}&=x_{2}/10-x_{3}/5+3/5,\\x_{2}&=x_{1}/11+x_{3}/11-3x_{4}/11+25/11,\\x_{3}&=-x_{1}/5+x_{2}/10+x_{4}/10-11/10,\\x_{4}&=-3x_{2}/8+x_{3}/8+15/8.\end{aligned}}} {\displaystyle {\begin{aligned}x\pm y=a\pm b&\Rightarrow \ x+y=a+b\\&{\mbox{and}}\ x-y=a-b\end{aligned}}} {\displaystyle \rho {\frac {D\mathbf {v} }{Dt}}=\nabla \cdot {\boldsymbol {\sigma }}+\mathbf {f} } {\displaystyle {\bar {x}}={\frac {x_{1}+x_{2}+....+x_{n}}{n}}={1 \over n}\sum _{i=1}^{n}{x_{i}}} {\displaystyle 0.{\overline {36}}} {\displaystyle \delta '(x)=-\delta '(-x)\,\!} {\displaystyle \lor } {\displaystyle S,} {\displaystyle 3x+1y=9\,} {\displaystyle {\vec {a}}\times {\vec {b}}={\begin{vmatrix}{\vec {e}}_{1}&{\vec {e}}_{2}&{\vec {e}}_{3}\\a_{1}&a_{2}&a_{3}\\b_{1}&b_{2}&b_{3}\end{vmatrix}}=\left({\begin{vmatrix}a_{2}&a_{3}\\b_{2}&b_{3}\end{vmatrix}},{\begin{vmatrix}a_{3}&a_{1}\\b_{3}&b_{1}\end{vmatrix}},{\begin{vmatrix}a_{1}&a_{2}\\b_{1}&b_{2}\end{vmatrix}}\right)} {\displaystyle {\sqrt {(t-p)(t-q)(t-r)(t-s)}}.} {\displaystyle x[n]-x[n-1]\ } {\displaystyle a_{n}<(c+\varepsilon )b_{n}} {\displaystyle aF(\omega )+bG(\omega )\,} {\displaystyle {\frac {dy}{dx}}+P(x)y=Q(x)\,\!} {\displaystyle \cos(2\theta )=2\cos ^{2}\theta -1\,} {\displaystyle B_{k}} {\displaystyle |{\tfrac {x}{y}}|<1} {\displaystyle \operatorname {stdev} (X+c)=\operatorname {stdev} (X)\,} {\displaystyle V=I\cdot R} {\displaystyle \int _{0}^{\infty }{\frac {x}{e^{x}-1}}\ dx=\zeta (2)={\frac {\pi ^{2}}{6}}} {\displaystyle {\frac {dN}{dt}}=-\lambda N,} {\displaystyle \cot(\alpha +\beta )={\frac {\cot \alpha \cot \beta -1}{\cot \alpha +\cot \beta }}} {\displaystyle :\mathbb {T} } {\displaystyle -} {\displaystyle \int _{0}^{\infty }x^{n}e^{-ax}\ dx={\frac {\Gamma (n+1)}{a^{n+1}}}} {\displaystyle f:(X,x_{0})\to (Y,y_{0})} {\displaystyle \log _{10}{\sqrt {1000}}={\frac {1}{2}}\log _{10}1000={\frac {3}{2}}=1.5} {\displaystyle \,f(2.5)=0.5965} {\displaystyle Q=q{\bigl [}(4+2{\sqrt {2}})^{-1/2}({\sqrt {{\sqrt {2}}+1}}+1){\bigr ]}\approx 0.1852028700803001414251518230736124606036037762504611138834393086\ldots } {\displaystyle U=a+b+c} {\displaystyle \,{\frac {\sec(x)}{\sqrt {\sec ^{2}(x)-1}}}} {\displaystyle U_{2}=\gamma _{3}m_{0}c^{2}+\gamma _{4}M_{0}c^{2}={\frac {m_{0}c^{2}}{{\sqrt {\biggl (}}1-{\frac {v^{2}}{c^{2}}}{\biggr )}}}+{\frac {M_{0}c^{2}}{{\sqrt {\biggl (}}1-{\frac {V^{2}}{c^{2}}}{\biggr )}}}} {\displaystyle a\sin x+b\sin(x+\alpha )=c\sin(x+\beta )\,} {\displaystyle \prod _{n=1}^{\infty }a_{n}=a_{1}a_{2}a_{3}\cdots } {\displaystyle \int {\frac {\sin ^{n}ax\;\mathrm {d} x}{\cos ^{m}ax}}=-{\frac {\sin ^{n-1}ax}{a(n-m)\cos ^{m-1}ax}}+{\frac {n-1}{n-m}}\int {\frac {\sin ^{n-2}ax\;\mathrm {d} x}{\cos ^{m}ax}}\qquad {\mbox{(for }}m\neq n{\mbox{)}}\,\!} {\displaystyle \int _{y_{0}}^{y_{1}}f(x,y)\,dy} {\displaystyle \rho \int _{\Omega }{\frac {du_{i}}{dt}}\,dV=\int _{\Omega }\nabla _{j}\sigma _{i}^{j}\,dV+\int _{\Omega }f_{i}\,dV} {\displaystyle \alpha +\beta } {\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{2+{\cfrac {1}{1+{\cfrac {1}{2+{\cfrac {1}{1+\ddots }}}}}}}}}}} {\displaystyle ={\frac {2A}{(a+c)}}} {\displaystyle \operatorname {arcsec}(1/x)=\arccos x\,} {\displaystyle D_{x}\,\operatorname {arcsech} \,x={-1 \over x{\sqrt {1-x^{2}}}}} {\displaystyle G(z)=[q+pz]^{n}} {\displaystyle \mathbb {R} ^{2}\cong \mathbb {C} } {\displaystyle {\vec {\mathrm {grad} }}f={\frac {\partial f}{\partial r}}{\vec {u_{r}}}+{\frac {1}{r}}{\frac {\partial f}{\partial \theta }}{\vec {u_{\theta }}}+{\frac {\partial f}{\partial z}}{\vec {u_{z}}}} {\displaystyle x_{4}} {\displaystyle A={\frac {bh}{2}}.} {\displaystyle \ =\cos {x^{2}}\cdot (x^{2})'=} {\displaystyle i={\sqrt[{n}]{\left({\frac {FV}{PV}}\right)}}-1\,} {\displaystyle f:X\to X} {\displaystyle A\rightarrow \;B={\overline {A}}\;+B\,\!} {\displaystyle \log _{b}(b)=1\!\,} {\displaystyle \left\{{\begin{matrix}-z=-4x-5y\\x={\frac {4}{5}}(1-y)\\4{\frac {4}{5}}(1-y)+3y=2\end{matrix}}\right.} {\displaystyle \scriptstyle x_{n+1}=\,ax_{n}(1-x_{n})\quad {or}\quad x_{n+1}=\,a\sin(x_{n})} {\displaystyle \operatorname {curl\ curl\ } \mathbf {A} =\nabla \times (\nabla \times \mathbf {A} )=\nabla (\nabla \cdot \mathbf {A} )-\nabla ^{2}\mathbf {A} } {\displaystyle f(x_{0},x_{1},x_{2},\dots )=0\,} {\displaystyle sI_{2}(s)-i_{2}(0)+20I_{1}(s)+25I_{2}(s)={\frac {55}{s}}} {\displaystyle \sin {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1-\cos \theta }{2}}}.\,} {\displaystyle -na^{n}u[-n-1]\,} {\displaystyle \tau ={\frac {t_{1/2}}{\ln 2}}\approx 1.44\cdot t_{1/2}.} {\displaystyle \gamma _{1}} {\displaystyle \lambda ={\frac {hc}{mc^{2}}}={\frac {h}{mc}}={\frac {h}{p}}} {\displaystyle \Gamma (z)\Gamma (1-z)={\frac {\pi }{\sin {(\pi z)}}},\qquad z\not \in \mathbb {Z} } {\displaystyle 46_{11}\ } {\displaystyle V={\frac {1}{3}}h(x_{1}^{2}+x_{1}x_{2}+x_{2}^{2}).} {\displaystyle \quad |XA|=|XB|} {\displaystyle \int x^{m}(\ln x)^{n}\,dx={\frac {x^{m+1}(\ln x)^{n}}{m+1}}-{\frac {n}{m+1}}\int x^{m}(\ln x)^{n-1}dx\qquad {\mbox{(for }}m\neq -1{\mbox{)}}} {\displaystyle [t_{i-1},t_{i}]} {\displaystyle {\mbox{MSE}}={\frac {\mbox{SSE}}{n_{T}-I}}} {\displaystyle \int [f(x)+g(x)]\,dx=\int f(x)\,dx+\int g(x)\,dx} {\displaystyle {\begin{matrix}x&=&s\cos \phi \\y&=&s\sin \phi \\z&=&z\end{matrix}}} {\displaystyle {\frac {\sin \theta }{\theta }}={\frac {\sin(-\theta )}{-\theta }}<1\,} {\displaystyle \operatorname {csch} \,x={\frac {1}{\sinh x}}={\frac {2}{e^{x}-e^{-x}}}=} {\displaystyle {\frac {4}{n}}={\frac {1}{x}}+{\frac {1}{y}}+{\frac {1}{z}}} {\displaystyle {\nabla }^{2}\varphi =0.\!} {\displaystyle A={\begin{bmatrix}0&1&0\\0&2&0\\0&0&3\end{bmatrix}},} {\displaystyle {\sqrt[{x}]{x}}} {\displaystyle \mathbf {x} ={\begin{pmatrix}x_{1}\\\vdots \\x_{n}\end{pmatrix}}\quad \mathbf {b} ={\begin{pmatrix}b_{1}\\\vdots \\b_{n}\end{pmatrix}}} {\displaystyle D_{x}(cx)=c} {\displaystyle R=\left|{\frac {1}{\kappa }}\right|=\left|{\frac {ds}{d\phi }}\right|} {\displaystyle C_{0}=1} {\displaystyle \neg \!\,} {\displaystyle \prod _{m=1}^{n}\sum _{i=0}^{m-1}X^{i}=1(1+X)(1+X+X^{2})\cdots (1+X+X^{2}+\cdots +X^{n-1}),} {\displaystyle K=mn\cdot \sin \varphi ,} {\displaystyle \omega ={\sqrt {\omega _{0}^{2}-\gamma ^{2}}}} {\displaystyle \log(z)=\ln(|z|)+i\arg(z)} {\displaystyle {\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|+{\frac {2an-bm}{a{\sqrt {4ac-b^{2}}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\mbox{(for }}4ac-b^{2}>0{\mbox{)}}} {\displaystyle H={\frac {n}{1/a_{1}+1/a_{2}+\cdots +1/a_{n}}}} {\displaystyle (a+b)^{2}=a^{2}+2ab+b^{2}} {\displaystyle \int {dx \over {\sqrt {a^{2}-x^{2}}}}=\sin ^{-1}{x \over a}+C} {\displaystyle x^{2}{\frac {d^{2}y}{dx^{2}}}+ax{\frac {dy}{dx}}+by=0\,} {\displaystyle {\begin{aligned}\tan {\tfrac {\theta }{2}}&=\csc \theta -\cot \theta \\&=\pm \,{\sqrt {1-\cos \theta \over 1+\cos \theta }}\\&={\frac {\sin \theta }{1+\cos \theta }}\\&={\frac {1-\cos \theta }{\sin \theta }}\end{aligned}}} {\displaystyle \nabla \times (\nabla \phi )=0} {\displaystyle \triangle ADC} {\displaystyle f\colon I\rightarrow \mathbf {R} .} {\displaystyle \,+\,\cos \left(5\cdot {\frac {2\pi }{21}}\right)\,+\,\cos \left(8\cdot {\frac {2\pi }{21}}\right)\,+\,\cos \left(10\cdot {\frac {2\pi }{21}}\right)={\frac {1}{2}}.} {\displaystyle f_{3}(x)=x^{x}\ } {\displaystyle \supseteq \!\,} {\displaystyle b^{\log _{a}d}=d^{\log _{a}b}} {\displaystyle k=1,\ldots ,\kappa -1} {\displaystyle {\sqrt {1+\cot ^{2}\theta }}} {\displaystyle {\frac {1}{1}},\,{\frac {4}{2}},\,{\frac {10}{3}},\,{\frac {20}{4}},\,\ldots .} {\displaystyle {\frac {du}{dx}}=u^{2}+1.} {\displaystyle L_{3}+-4L_{2}\rightarrow L_{3}} {\displaystyle |z|>|e^{-\alpha }|\,} {\displaystyle A=\{1,2,3,4\}} {\displaystyle \displaystyle R=2r\quad {\text{(Chapple-Euler)}}} {\displaystyle 37xyz+4y^{3}+z} {\displaystyle (\cos x+i\sin x)\cdot e^{-ix}=f(x)=f(0)=(\cos 0+i\sin 0)\cdot e^{0}=1\,.} {\displaystyle d=S-N^{2}\,\!} {\displaystyle \sum _{n=1}^{\infty }{\frac {a_{n}}{n^{s}}},} {\displaystyle \cos(x)+i\sin(x)} {\displaystyle \left\|\,\sum _{k=1}^{n}\mathbf {v} _{k}\,\right\|^{2}=\sum _{k=1}^{n}\|\mathbf {v} _{k}\|^{2}.} {\displaystyle \beta =29,8^{\circ }} {\displaystyle {\frac {n!}{(n-k)!k!}}} {\displaystyle \lor /\cup } {\displaystyle E={\frac {1}{2}}{\frac {{\vec {p}}.{\vec {p}}}{m}}+U=-{\frac {\hbar ^{2}}{2m}}{\nabla ^{2}}+U\qquad (4)} {\displaystyle \mathbb {N} } {\displaystyle T={\frac {1}{2}}bh} {\displaystyle A,B,C\in \mathbb {R} \!} {\displaystyle \veebar \!\,} {\displaystyle \cos(\alpha )=e/b} {\displaystyle s={\frac {a+b+c}{2}}={\frac {3+4+5}{2}}=6} {\displaystyle {\frac {\partial M}{\partial x}}={\frac {\partial N}{\partial y}}\,\!} {\displaystyle \coth x={\frac {\cosh x}{\sinh x}}={\frac {e^{x}+e^{-x}}{e^{x}-e^{-x}}}=} {\displaystyle -\lambda \mathbf {v} =m\mathbf {a} =m{\mathrm {d} \mathbf {v} \over \mathrm {d} t}\,.} {\displaystyle T_{n}=\sum _{k=1}^{n}k=1+2+3+\dotsb +n={\frac {n(n+1)}{2}}={n+1 \choose 2}} {\displaystyle m_{i}\scriptstyle } {\displaystyle {\begin{cases}q_{i}(x_{i})=q_{i+1}(x_{i})=y_{i}\\q'_{i}(x_{i})=q'_{i+1}(x_{i})\\q''_{i}(x_{i})=q''_{i+1}(x_{i})\end{cases}}\qquad 1\leq i\leq n-1.} {\displaystyle f(x)=(\cos x+i\sin x)\cdot e^{-ix}.\ } {\displaystyle c^{2}-a^{2}=b^{2}\,} {\displaystyle {\sqrt {y}}} {\displaystyle 2\cdot a\cdot c\cdot \cos \beta =a^{2}+c^{2}-b^{2}} {\displaystyle \int _{C}L\,dx+M\,dy=\iint _{D}\left({\frac {\partial M}{\partial x}}-{\frac {\partial L}{\partial y}}\right)\,dA} {\displaystyle {\frac {1}{100}}\sum _{k=1}^{n}{\frac {1}{k}}.} {\displaystyle \varphi \left(\mathbf {q} \right)-\varphi \left(\mathbf {p} \right)=\int _{L}\nabla \varphi \cdot d\mathbf {r} .} {\displaystyle N(t)=N_{0}e^{-\lambda t}.\,} {\displaystyle \int _{0}^{\pi }{\frac {x\sin x\ dx}{1-2a\cos x+a^{2}}}={\begin{cases}{\frac {\pi }{a}}\ln(1+a)&{\text{if }}|a|<1\\\pi \ln(1+1/a)&{\text{if }}|a|>1\end{cases}}} {\displaystyle \sin[\arctan(x)]={\frac {x}{\sqrt {1+x^{2}}}}} {\displaystyle PQ=\sin \beta \,} {\displaystyle z=r\left(\cos x+i\sin x\right),\,} {\displaystyle \Pi =\int _{0}^{T}\left[pu(t)-{\frac {u(t)^{2}}{x(t)}}\right]dt} {\displaystyle {\frac {dN}{dt}}+\lambda N=0.} {\displaystyle y(t,z)=A\sin \left({\frac {2\pi }{T}}t-{\frac {2\pi }{\lambda }}z+\varphi \right)\,} {\displaystyle \sin(y)=x\ \Leftrightarrow \ y=\arcsin(x)+2k\pi {\text{ or }}y=\pi -\arcsin(x)+2k\pi } {\displaystyle \int u(x)v'(x)\,dx=u(x)v(x)-\int v(x)\,u'(x)dx} {\displaystyle \Delta p=C\cdot d^{-E-B}\cdot l^{B}\cdot u^{2-E}\cdot \mu ^{E}\cdot \rho ^{1-E}} {\displaystyle 2a\,} {\displaystyle Ax+By+C=0\!} {\displaystyle {\vec {\nabla }}\cdot {\vec {E}}={\frac {\rho }{\varepsilon _{0}}}} {\displaystyle y=e^{t}} {\displaystyle z^{*}\,} {\displaystyle \pi /4} {\displaystyle {\begin{aligned}r_{b}={\frac {2S}{c+a-b}}={\frac {S}{p-b}}=p.\tan {\frac {B}{2}}\end{aligned}}} {\displaystyle {\begin{bmatrix}3&1\\1&3\end{bmatrix}}{\begin{bmatrix}0\\1\end{bmatrix}}={\begin{bmatrix}3\cdot 0+1\cdot 1\\1\cdot 0+3\cdot 1\end{bmatrix}}={\begin{bmatrix}1\\3\end{bmatrix}},} {\displaystyle C(a)=\int _{1}^{a}f(t)\,dt+{\frac {1}{2}}f(1)-\sum _{k=1}^{\infty }{\frac {B_{2k}}{(2k)!}}f^{(2k-1)}(1)} {\displaystyle U_{1}=\gamma _{1}m_{0}c^{2}+\gamma _{2}M_{0}c^{2}={\frac {m_{0}c^{2}}{{\sqrt {\biggl (}}1-{\frac {u^{2}}{c^{2}}}{\biggr )}}}+{\frac {M_{0}c^{2}}{{\sqrt {\biggl (}}1-{\frac {U^{2}}{c^{2}}}{\biggr )}}}} {\displaystyle {\sqrt {\biggl (}}1-{\frac {v^{2}}{c^{2}}}{\biggr )}} {\displaystyle \vartheta _{00}(x_{1}+x_{2};y)\vartheta _{00}(x_{1}-x_{2};y)\vartheta _{00}(y)^{2}=\vartheta _{01}(x_{1};y)^{2}\vartheta _{01}(x_{2};y)^{2}+\vartheta _{10}(x_{1};y)^{2}\vartheta _{10}(x_{2};y)^{2}} {\displaystyle {\frac {\partial u}{\partial t}}-\alpha \Delta u=0} {\displaystyle \mathbf {v} =\mathbf {v} _{0}e^{-\lambda t/m}} {\displaystyle {\begin{aligned}\int _{-\infty }^{\infty }X_{T}(f)\cdot e^{i2\pi ft}\,df&=\int _{-\infty }^{\infty }\left(T\sum _{n=-\infty }^{\infty }x(nT)\ e^{-i2\pi fTn}\right)\cdot e^{i2\pi ft}\,df\\&=\sum _{n=-\infty }^{\infty }T\cdot x(nT)\int _{-\infty }^{\infty }e^{-i2\pi fTn}\cdot e^{i2\pi ft}\,df\\&=\sum _{n=-\infty }^{\infty }x[n]\cdot \delta (t-nT).\end{aligned}}} {\displaystyle \sin(\alpha -\beta )=\sin \alpha \cos -\beta +\cos \alpha \sin -\beta } {\displaystyle -|x^{\star }|^{p^{\star }}/p^{\star }} {\displaystyle \lim _{x\to 0+}{\frac {1}{x}}=+\infty \qquad \lim _{x\to 0-}{\frac {1}{x}}=-\infty } {\displaystyle \cot \theta \ } {\displaystyle f=u+iv} {\displaystyle e^{\alpha _{j}x}} {\displaystyle A=a\cdot h_{a}=b\cdot h_{b}=\left|\left|\,{\overrightarrow {AB}}\,\times \,{\overrightarrow {AD}}\,\right|\right|} {\displaystyle \nu >0\,} {\displaystyle Av={\begin{bmatrix}3&1\\1&3\end{bmatrix}}{\begin{bmatrix}4\\-4\end{bmatrix}}={\begin{bmatrix}3\cdot 4+1\cdot (-4)\\1\cdot 4+3\cdot (-4)\end{bmatrix}}} {\displaystyle \displaystyle \cos {A}+\cos {B}+\cos {C}={\frac {3}{2}}} {\displaystyle \beta ={\frac {v}{c}},\ \gamma ={\frac {1}{\sqrt {1-\beta ^{2}}}}.} {\displaystyle {\begin{aligned}\sin(\theta +{\tfrac {\pi }{2}})&=+\cos \theta \\\cos(\theta +{\tfrac {\pi }{2}})&=-\sin \theta \\\tan(\theta +{\tfrac {\pi }{2}})&=-\cot \theta \\\csc(\theta +{\tfrac {\pi }{2}})&=+\sec \theta \\\sec(\theta +{\tfrac {\pi }{2}})&=-\csc \theta \\\cot(\theta +{\tfrac {\pi }{2}})&=-\tan \theta \end{aligned}}} {\displaystyle \mathrm {(1a)} \qquad {\frac {\partial u}{\partial x}}={\frac {\partial v}{\partial y}}} {\displaystyle {\frac {n}{n+1}}} {\displaystyle |\omega |\!} {\displaystyle g(K)={\frac {r^{K}}{1-r}}.} {\displaystyle u_{n}=2^{n}} {\displaystyle (q+pe^{t})^{n}} {\displaystyle \mathbf {\left(A\times B\right)\cdot } \left(\mathbf {C} \times \mathbf {D} \right)=\left(\mathbf {A} \cdot \mathbf {C} \right)\left(\mathbf {B} \cdot \mathbf {D} \right)-\left(\mathbf {B} \cdot \mathbf {C} \right)\left(\mathbf {A} \cdot \mathbf {D} \right)} {\displaystyle {n \choose k}={n! \over k!(n-k)!}} {\displaystyle \delta (x)={\begin{cases}\infty ,&x=0\\0,&x\neq 0\end{cases}}} {\displaystyle \cos 24^{\circ }+\cos 48^{\circ }+\cos 96^{\circ }+\cos 168^{\circ }={\frac {1}{2}}.} {\displaystyle DE\parallel BC} {\displaystyle 70/256} {\displaystyle \int \sin ^{5}x\;\cos ^{2}xdx.} {\displaystyle \int _{0}^{a}{\frac {x^{m}dx}{x^{n}+a^{n}}}={\frac {\pi a^{m-n+1}}{n\sin[(m+1)\pi /n)]}}} {\displaystyle y=u-v} {\displaystyle \phi (t)} {\displaystyle c={\sqrt {a^{2}+b^{2}+2ab\cos \alpha }},} {\displaystyle j\quad 0\leq j\leq n-1} {\displaystyle \left({\frac {dy}{dx}}\right)^{2}-8x{\frac {dy}{dx}}+5xy^{3}-x=0} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{1\pm \sin ax}}=\pm x+{\frac {1}{a}}\tan \left({\frac {\pi }{4}}\mp {\frac {ax}{2}}\right)+C} {\displaystyle 4\left({\frac {1}{2}}AB\right)+C^{2}.} {\displaystyle x[-n]^{*}\!} {\displaystyle A+(B\cdot C)=(A+B)\cdot (A+C)} {\displaystyle {\frac {\partial f}{\partial x_{i}}}(x_{1},\ldots ,x_{n})=\lim _{h\to 0}{\frac {f(x_{1},\ldots ,x_{i}+h,\ldots ,x_{n})-f(x_{1},\ldots ,x_{n})}{h}}.} {\displaystyle \int _{0}^{\infty }{\frac {\cos mx}{x^{2}+a^{2}}}\ dx={\frac {\pi }{2a}}e^{-ma}} {\displaystyle OQ=\cos \beta \,} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n}a_{n}=-a_{1}+a_{2}-a_{3}+\cdots \!} {\displaystyle {\begin{matrix}\end{matrix}}} {\displaystyle \mathbf {S} } {\displaystyle -1.00031} {\displaystyle \mathbb {P} \!\,} {\displaystyle D_{x}c=0} {\displaystyle \log _{b}(xy)=\log _{b}x+\log _{b}y} {\displaystyle x^{2}(\alpha (\alpha -1)x^{\alpha -2})-3x(\alpha x^{\alpha -1})+3x^{\alpha }=\alpha (\alpha -1)x^{\alpha }-3\alpha x^{\alpha }+3x^{\alpha }=(\alpha ^{2}-4\alpha +3)x^{\alpha }=0\,.} {\displaystyle \ {\frac {1}{f(x)}}\cdot f'(x)=(x)'\cdot \operatorname {ln} x+x\cdot (\operatorname {ln} x)'} {\displaystyle {\sqrt {1+{\frac {b^{2}}{a^{2}}}}}} {\displaystyle A{\begin{bmatrix}1\\2\\0\end{bmatrix}}={\begin{bmatrix}2\\4\\0\end{bmatrix}}=2\cdot {\begin{bmatrix}1\\2\\0\end{bmatrix}}.} {\displaystyle \left[\mu \right]={\frac {\rm {M}}{\rm {{L}\cdot {\rm {T}}}}},} {\displaystyle H(t)\left|\psi (t)\right\rangle =i\hbar {\partial \over \partial t}\left|\psi (t)\right\rangle } {\displaystyle \langle \rangle } {\displaystyle c\in \mathbb {R} } {\displaystyle \sum _{m=-\infty }^{\infty }\delta [n-Mm]\,} {\displaystyle {\overline {\mathbb {Q} }}} {\displaystyle \sigma _{\{X1\cup \dots \cup XM\}}={\sqrt {{\frac {\sum _{i=1}^{M}{N_{Xi}(\sigma _{Xi}^{2}+\mu _{Xi}^{2})}}{\sum _{i=1}^{M}{N_{Xi}}}}-\mu _{\{X1\cup \dots \cup XM\}}^{2}}}\,\!} {\displaystyle \sum _{k=0}^{\infty }a_{k}=\sum _{k=0}^{\infty }(-1)^{k}(k+1),} {\displaystyle f(at)} {\displaystyle {\overline {A+B}}\equiv {\overline {A}}\cdot {\overline {B}},} {\displaystyle y=y_{0}+m\cdot (x-x_{0})} {\displaystyle 8d^{2}y=dx\,} {\displaystyle \int {\frac {\mathrm {d} x}{a^{2}+x^{2}}}} {\displaystyle \gamma _{1}.m_{0}.u+\gamma _{2}.M_{0}.U=\gamma _{3}.m_{0}.v+\gamma _{4}.M_{0}.V} {\displaystyle x={\frac {S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}{\bigr \rangle }^{2}-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{2}{\bigr \rangle }}{S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}{\bigr \rangle }^{2}}}\times } {\displaystyle \leq \!\,} {\displaystyle Ax^{a}y^{b}z^{c}+Bt+Cs} {\displaystyle {\begin{aligned}\sin({\tfrac {\pi }{2}}-\theta )&=+\cos \theta \\\cos({\tfrac {\pi }{2}}-\theta )&=+\sin \theta \\\tan({\tfrac {\pi }{2}}-\theta )&=+\cot \theta \\\csc({\tfrac {\pi }{2}}-\theta )&=+\sec \theta \\\sec({\tfrac {\pi }{2}}-\theta )&=+\csc \theta \\\cot({\tfrac {\pi }{2}}-\theta )&=+\tan \theta \end{aligned}}} {\displaystyle |AB|=|AC|,} {\displaystyle {\sqrt {S}}} {\displaystyle \int _{0}^{\infty }\sin ax^{2}\ dx=\int _{0}^{\infty }\cos ax^{2}={\frac {1}{2}}{\sqrt {\frac {\pi }{2a}}}} {\displaystyle b^{2}=a^{2}+c^{2}-2\cdot a\cdot c\cdot \cos \beta } {\displaystyle a_{m}} RIFFf/WEBPVP8X ALPH-m"n6K@SݵPZKP8^Vhp`A Is336"hA] I[-_G?! 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'6YD};ꁰBڒ{6|WKn:8OH8@7C-ڵ (@[|hR%" inwa@l:/c:/c:1q]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@TW\`SPxtݚ^!nq`SPxu5;ހ+.0 Bq]M@T {\displaystyle F=t^{2}} {\displaystyle D_{x}f(x)} {\displaystyle G} {\displaystyle a_{3}=a_{2}-{\frac {({\frac {b}{2a_{1}}})^{2}}{2a_{2}}}=a_{1}+{\frac {b}{2a_{1}}}-{\frac {({\frac {b}{2a_{1}}})^{2}}{2(a_{1}+{\frac {b}{2a_{1}}})}}} {\displaystyle x_{k-1}<x_{*}<x_{k}} {\displaystyle |\mathbf {AB} \times \mathbf {AC} |,} {\displaystyle {\frac {dy}{dx}}={\frac {du}{dx}}v+u{\frac {dv}{dx}}} {\displaystyle y_{n+1}^{(0)}=y_{n}+hf_{n}} {\displaystyle {\mbox{if }}x+y+z=\pi ={\mbox{half circle,}}\,} {\displaystyle \int {\frac {\cos ^{n}ax\;\mathrm {d} x}{\sin ^{m}ax}}={\frac {\cos ^{n-1}ax}{a(n-m)\sin ^{m-1}ax}}+{\frac {n-1}{n-m}}\int {\frac {\cos ^{n-2}ax\;\mathrm {d} x}{\sin ^{m}ax}}\qquad {\mbox{(for }}m\neq n{\mbox{)}}\,\!} {\displaystyle \operatorname {hacoversin} (x)} {\displaystyle \theta \to 0} {\displaystyle (1+x)^{n}={\binom {n}{0}}+{\binom {n}{1}}x+{\binom {n}{2}}x^{2}+\ldots +{\binom {n}{n}}x^{n}=\sum _{k=0}^{n}{\binom {n}{k}}x^{k},} {\displaystyle |AC-CB|\leq AB} ,1UCKMZ̄$V˿,RmY3hozǂm>PaѤjymtܨi)4DX=g8wE~c - :G,UZ%! 0;`ww P .1Z_r̊zdq$C>gQZ~ݧ%;  c +( Z y  ; $  G# W c 7 ` ( 4 &M A` Aw 2   / P? DO +^ r  F   2 A W r[ V Χ 7e@KZ,LNBLb` -U~{  DWSqєT%]eEh^qI $Q;ClaPn%G k]SV:@dTA\@u׆C Q"Kp77Ie&_5&5E.Z  T;e\v{ڵ޹h1 "%?:ZeG$h>Q^(lu-{#+""JYS]pxe'}iB>XL7gn0~|A:;_(S0HhD$)Cy} {\displaystyle a+ar+ar^{2}+ar^{3}+\cdots +ar^{n-1}=\sum _{k=0}^{n-1}ar^{k}=a\left({\frac {1-r^{n}}{1-r}}\right),} {\displaystyle {s+\alpha \over (s+\alpha )^{2}+\omega ^{2}}} {\displaystyle 2^{1}=2\cdot 1=2} {\displaystyle 2^{10_{dec}}} {\displaystyle q(x)={\big (}1-t(x){\big )}\,y_{1}+t(x)\,y_{2}+t(x){\big (}1-t(x){\big )}{\Big (}{\big (}1-t(x){\big )}\,a+t(x)\,b{\Big )},} {\displaystyle \sin x=\mathrm {Im} \{e^{ix}\}={e^{ix}-e^{-ix} \over 2i}} {\displaystyle -25} {\displaystyle \Re (x)>0} {\displaystyle u(x+h)=u(x)+h(3u(x)+2).\,} {\displaystyle {\frac {n^{2}}{(n+1)^{2}}}} {\displaystyle {\vec {\mathrm {curl} }}{\vec {A}}={\frac {1}{r\sin \theta }}\left({\frac {\partial }{\partial \theta }}(\sin \theta A_{\varphi })-{\frac {\partial A_{\theta }}{\partial \varphi }}\right){\vec {u_{r}}}+\left({\frac {1}{r\sin \theta }}{\frac {\partial A_{r}}{\partial \varphi }}-{\frac {1}{r}}{\frac {\partial }{\partial r}}(rA_{\varphi })\right){\vec {u_{\theta }}}+{\frac {1}{r}}\left({\frac {\partial }{\partial r}}(rA_{\theta })-{\frac {\partial A_{r}}{\partial \theta }}\right){\vec {u_{\varphi }}}} {\displaystyle p={\sqrt {a^{2}+b^{2}-2ab\cos {B}}}={\sqrt {c^{2}+d^{2}-2cd\cos {D}}}} {\displaystyle {\overline {S}}} {\displaystyle i=1,2,\dots ,n} {\displaystyle -{\vec {a}}} {\displaystyle a_{n}\neq 0.} {\displaystyle A=B} {\displaystyle \sum _{i=1}^{n}i^{c}=\Theta (n^{c+1})} {\displaystyle \pi _{a_{1},...,a_{n}}(R)} {\displaystyle \int xe^{x}dx=xe^{x}-\int e^{x}dx=(x-1)e^{x}\,} {\displaystyle ={\frac {1}{a^{3}}}\left(ax+b-2b\ln \left|ax+b\right|-{\frac {b^{2}}{ax+b}}\right)} {\displaystyle {\mathcal {W}}} {\displaystyle \int {\frac {\sin ax\;\mathrm {d} x}{\cos ^{n}ax}}={\frac {1}{a(n-1)\cos ^{n-1}ax}}+C\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle {\mathcal {B}}A(t)\equiv \sum _{k=0}^{\infty }{\frac {a_{k}}{k!}}t^{k}.} {\displaystyle \delta \left[n\right]=H[n]-H[n-1].} {\displaystyle \oint _{C}{\vec {B}}\cdot d{\vec {l}}=\mu _{0}\int _{S}{\vec {J}}\cdot d{\vec {s}}+\mu _{0}\varepsilon _{0}{\frac {d}{dt}}\int _{S}{\vec {E}}\cdot d{\vec {s}}} {\displaystyle \ x'=1} {\displaystyle 55\times 11=605} {\displaystyle x^{*}[n]\ } {\displaystyle 1-\sin \theta \,} {\displaystyle R(z)=z^{1/5}\prod _{n=1}^{\infty }{\frac {(1-z^{5n-1})(1-z^{5n-4})}{(1-z^{5n-2})(1-z^{5n-3})}}} {\displaystyle /\!\,} {\displaystyle e^{1}=e} {\displaystyle {\begin{matrix}r&=&{\sqrt {x^{2}+y^{2}+z^{2}}}\\\theta &=&\arctan {\left({\frac {\sqrt {x^{2}+y^{2}}}{z}}\right)}\\\phi &=&\arctan(y/x)\\\end{matrix}}} {\displaystyle {\begin{matrix}\int \sin ^{5}x\cos ^{2}xdx=\int \sin ^{4}x\cos ^{2}x\sin x\ dx=\\\int (1-\cos ^{2}x)^{2}\cos ^{2}x\sin x\ dx=\\\int (1-u^{2})^{2}\;u^{2}\;(-du)=-\int (u^{2}-2u^{4}+u^{6})du=\\-({\frac {u^{3}}{3}}-{\frac {2u^{5}}{5}}+{\frac {u^{7}}{7}})+C=\\-{\frac {1}{3}}\cos ^{3}x+{\frac {2}{5}}\cos ^{5}x-{\frac {1}{7}}\cos ^{7}x+C\end{matrix}}} {\displaystyle x^{3}} {\displaystyle \arctan \left({\sqrt {2}}\right)=\arccos \left({\sqrt {\tfrac {1}{3}}}\right)\approx \textstyle {54.7356}^{\circ }} {\displaystyle \operatorname {arccot} x={\frac {\pi }{2}}-\arctan x} {\displaystyle ]\,\ [\!\,} {\displaystyle I=[a,b]=\{x\in \mathbf {R} \,|\,a\leq x\leq b\},} {\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+\ddots }}}}}}}}} {\displaystyle {\begin{alignedat}{3}\mathbf {a} &={\frac {\mathrm {d} \mathbf {v} }{\mathrm {d} t}}\\&={\frac {\mathrm {d} v}{\mathrm {d} t}}\mathbf {u} _{\mathrm {t} }+v(t){\frac {d\mathbf {u} _{\mathrm {t} }}{dt}}\\&={\frac {\mathrm {d} v}{\mathrm {d} t}}\mathbf {u} _{\mathrm {t} }+{\frac {v^{2}}{r}}\mathbf {u} _{\mathrm {n} }\,\\\end{alignedat}}} {\displaystyle \sin x\approx {\tfrac {16x(\pi -x)}{5\pi ^{2}-4x(\pi -x)}},\qquad 0\leqslant x\leqslant {\tfrac {\pi }{2}}} {\displaystyle ={\frac {2e^{x}}{e^{2x}+1}}={\frac {2e^{-x}}{1+e^{-2x}}}.} {\displaystyle 2^{m}=3^{n}\,} {\displaystyle Q=a_{1}^{2}+b} {\displaystyle \scriptstyle \mathbb {Q} } {\displaystyle |z|={\sqrt {z{\overline {z}}}},} {\displaystyle \partial _{t}^{2}+2\gamma \partial _{t}-c^{2}\partial _{x}^{2}} {\displaystyle S(z)=\tan {\biggl \{}{\frac {1}{2}}\arctan {\biggl [}{\frac {\vartheta _{00}(z)^{2}}{2\vartheta _{00}(z^{5})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{1/5}\cot {\biggl \{}{\frac {1}{2}}\operatorname {arccot} {\biggl [}{\frac {\vartheta _{00}(z)^{2}}{2\vartheta _{00}(z^{5})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{2/5}} {\displaystyle {\frac {\partial V}{\partial r}}(r,h)={\frac {2rh\pi }{3}},\qquad {\frac {\partial V}{\partial h}}(r,h)={\frac {r^{2}\pi }{3}}} {\displaystyle [\,\ [\!\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n^{2}}}} {\displaystyle \int {dx \over x}=\ln {\left|x\right|}+C} {\displaystyle {n! \over s^{n+1}}} {\displaystyle x_{1},x_{2}\geq 0} {\displaystyle y=y_{c}+y_{p}} {\displaystyle \scriptstyle \mathbb {H} } {\displaystyle \cos \left({\theta \over 2}\right)\cdot \cos \left({\theta \over 4}\right)\cdot \cos \left({\theta \over 8}\right)\cdots =\prod _{n=1}^{\infty }\cos \left({\theta \over 2^{n}}\right)={\sin(\theta ) \over \theta }.} {\displaystyle {1 \over 1}+{1 \over 4}+{1 \over 9}+{1 \over 16}+{1 \over 25}+{1 \over 36}+\cdots ={\pi ^{2} \over 6}.} {\displaystyle 1-2+3-4+\cdots ={\frac {1}{4}}} {\displaystyle z=r\,\exp(i\phi )} {\displaystyle \because \!\,} {\displaystyle {\vec {A}}={\vec {\nabla }}\Psi } {\displaystyle {\frac {\color {Red}\sum _{x=1}^{N}x}{N}}} {\displaystyle -{\frac {1}{a}}\,\mathrm {arctanh} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {a-x}{a+x}}\qquad {\mbox{(for }}|x|<|a|{\mbox{)}}\,\!} {\displaystyle (x+1)^{2}=2x^{2}+x+1} {\displaystyle I^{2}=4L\,\!} {\displaystyle {\frac {az^{-1}\sin(\omega _{0})}{1-2az^{-1}\cos(\omega _{0})+a^{2}z^{-2}}}} {\displaystyle {\begin{cases}j&\omega <0\\0&\omega =0\\-j&\omega >0\end{cases}}} {\displaystyle \tan x=\sum _{n=1}^{\infty }{\frac {B_{2n}(-4)^{n}(1-4^{n})}{(2n)!}}x^{2n-1}=x+{\frac {x^{3}}{3}}+{\frac {2x^{5}}{15}}+\cdots \quad {\text{ for }}|x|<{\frac {\pi }{2}}\!} {\displaystyle {\frac {A+B}{x}}=\lim _{x\to \infty }{\frac {1}{x^{3}-1}}=0} {\displaystyle \,{\frac {1}{\tan(x)}}} {\displaystyle L=\lim _{n\to \infty }\left|{\frac {a_{n+1}}{a_{n}}}\right|} {\displaystyle \sum _{n=0}^{\infty }{\frac {2^{n}}{n!}}=1+2+{\frac {2^{2}}{2!}}+{\frac {2^{3}}{3!}}+{\frac {2^{4}}{4!}}+{\frac {2^{5}}{5!}}+...} {\displaystyle \textstyle {\sum ({\frac {1}{p}}+{\frac {1}{p+2}}+{\frac {1}{p+4}}+{\frac {1}{p+6}})}\scriptstyle \quad {p,\;p+2,\;p+4,\;p+6:\;{prime}}} {\displaystyle \int a^{x}\,dx={\frac {a^{x}}{\ln {a}}}+C} {\displaystyle \int x^{\left[n\right]}\,dx={\frac {x^{\left[n+1\right]}}{n+1}}+C} {\displaystyle {\frac {1}{2}}+{\frac {1}{2}}\cos(x)} {\displaystyle {\frac {6}{\pi ^{2}}}{=}\prod _{n=0}^{\infty }{\underset {p_{n}:\,{prime}}{\left(1-{\frac {1}{{p_{n}}^{2}}}\right)}}{=}\textstyle \left(1{-}{\frac {1}{2^{2}}}\right)\left(1{-}{\frac {1}{3^{2}}}\right)\left(1{-}{\frac {1}{5^{2}}}\right)...} {\displaystyle {\frac {\partial H}{\partial u}}=p-\lambda (t)-2{\frac {u(t)}{x(t)}}=0} {\displaystyle \log _{b}\!{\frac {x}{y}}=\log _{b}x-\log _{b}y} {\displaystyle {\vec {\nabla }}\times {\vec {x}}={\vec {0}}} {\displaystyle \lim _{x\to 0-}{\frac {\sqrt {x^{2}}}{x}}=-1} {\displaystyle \left({\frac {1}{h}}\right)'={\frac {-h'}{h^{2}}}} {\displaystyle \square +\mu ^{2}} {\displaystyle K={\tfrac {1}{2}}{\sqrt {(m+n+p)(m+n-p)(m+n+q)(m+n-q)}},} {\displaystyle S={\frac {1}{2}}c\left({\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}+c\cos \beta \right)\sin \beta } {\displaystyle \vartheta _{1}(z;w)=\sum _{k=-\infty }^{\infty }(-1)^{k-1/2}\exp[(2k+1)iz+(k+{\tfrac {1}{2}})^{2}\ln(w)]} {\displaystyle {\frac {\sqrt {3}}{2}}} {\displaystyle S_{n}} {\displaystyle \rtimes \!\,} {\displaystyle 1\,+\,r\,+\,r^{2}\,+\,r^{3}\,+\,\cdots \;=\;{\frac {1}{1-r}},} {\displaystyle Y} {\displaystyle a_{21}} {\displaystyle {\sqrt {\frac {2}{\pi }}}(i\omega )^{-1}\,} {\displaystyle f(x,y,z)=ax^{2}+by^{2}+cz^{2}+dxy+exz+fyz+gx+hy+iz+j,} {\displaystyle \kappa =\lim _{\Delta S\rightarrow 0}{\frac {\Delta \varphi }{\Delta S}}={\frac {d\varphi }{dS}}} {\displaystyle {\vec {b}}=(b_{1},b_{2},b_{3})} {\displaystyle \int \sin ax\;\mathrm {d} x=-{\frac {1}{a}}\cos ax+C\,\!} {\displaystyle \int \cot ^{n}ax\;\mathrm {d} x=-{\frac {1}{a(n-1)}}\cot ^{n-1}ax-\int \cot ^{n-2}ax\;\mathrm {d} x\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle \int _{0}^{\infty }{\frac {\sin px}{x}}\,dx={\begin{cases}\pi /2&{\text{if }}p>0\\0&{\text{if }}p=0\\-\pi /2&{\text{if }}p<0\end{cases}}} {\displaystyle {\frac {1}{2}}ab\sin C\,\!} {\displaystyle j} {\displaystyle \mathrm {arctanh} (x)=\sum _{n=0}^{\infty }{\frac {x^{2n+1}}{2n+1}}\quad {\text{ for }}|x|\leq 1,x\not =\pm 1\!} {\displaystyle 2X=1+X} {\displaystyle y=Ne^{\left(-I+{\sqrt {I^{2}-4L}}\right){\frac {x}{2}}}+Me^{-\left(I+{\sqrt {I^{2}-4L}}\right){\frac {x}{2}}}\,\!} {\displaystyle {\begin{aligned}3-9&amp;=-6\\7-9&amp;=-2\\7-9&amp;=-2\\19-9&amp;=10.\end{aligned}}} {\displaystyle S_{2(m+1)+1}=S_{2m+1}-a_{2m+2}+a_{2m+3}\leq S_{2m+1}} {\displaystyle \sec \theta ={\frac {1}{\cos \theta }}={\frac {\mathrm {hypotenuse} }{\mathrm {adjacent} }}} {\displaystyle \int _{0}^{\infty }e^{-ax^{2}-b/x^{2}}\ dx={\frac {1}{2}}{\sqrt {\frac {\pi }{a}}}e^{-2{\sqrt {ab}}}} {\displaystyle \mathrm {A} =\pi r^{2}.\,} {\displaystyle \cos(x)={\frac {1-t^{2}}{1+t^{2}}}} {\displaystyle \mathbf {A} \cdot \left(\mathbf {B} \times \mathbf {C} \right)=\mathbf {B} \cdot \left(\mathbf {C} \times \mathbf {A} \right)=\left(\mathbf {A} \times \mathbf {B} \right)\cdot \mathbf {C} } {\displaystyle \partial _{t}^{2}+2\gamma \partial _{t}-c^{2}\,\nabla _{\text{3D}}^{2}} {\displaystyle d\mathbf {l} =dr\mathbf {\hat {r}} +rd\theta {\boldsymbol {\hat {\theta }}}+r\sin \theta d\phi {\boldsymbol {\hat {\phi }}}} {\displaystyle 23_{11}\ } {\displaystyle \int _{0}^{\infty }{\frac {\cos px-\cos qx}{x}}\ dx=\ln {\frac {q}{p}}} {\displaystyle A\cdot ({\overline {A}}+B)=A\cdot B} {\displaystyle f(x_{4})=14.1014} {\displaystyle y=2x-3} {\displaystyle p(x_{j})=y_{j}} {\displaystyle {\begin{aligned}(\mathbb {Z} /5\mathbb {Z} )^{\ast }&=\{[1],[2],[3],[4]\}\\&\cong C_{4}\\\end{aligned}}} {\displaystyle A+({\overline {A}}\cdot B)=A+B} {\displaystyle {\frac {\pi }{6}}\ (30^{\circ })} {\displaystyle A\cup \left(A\cap B\right)=A} {\displaystyle \int {\frac {dx}{x\ln x}}=\ln \left|\ln x\right|} {\displaystyle y_{c}=\sum _{j=1}^{n}C_{j}e^{\alpha _{j}x}\,\!} {\displaystyle {\displaystyle V={\frac {1}{3}}A_{B}h.}} {\displaystyle D_{x}y} {\displaystyle {\boldsymbol {F}}=km{\boldsymbol {a}}} {\displaystyle f(c_{n})} {\displaystyle g_{ab}} {\displaystyle P={\frac {0.2345}{2\times 3}}=0.0391} {\displaystyle \rho _{xy}[n]\!} {\displaystyle \langle a,b,c\rangle } {\displaystyle {\sqrt {(s-a)(s-b)(s-c)(s-d)}}\,} {\displaystyle \omega =\omega _{0}(-\zeta \pm {\sqrt {\zeta ^{2}-1}})} {\displaystyle f(a)=r\,.} {\displaystyle f^{*}(x^{*})={\frac {{x^{*}}^{2}}{4c}}} {\displaystyle \varphi } {\displaystyle {\begin{matrix}{\frac {1}{128}}\end{matrix}}(12155x^{9}-25740x^{7}+18018x^{5}-4620x^{3}+315x)\,} {\displaystyle +\left({\partial v_{x} \over \partial z}-{\partial v_{z} \over \partial x}\right)\mathbf {j} +\left({\partial v_{y} \over \partial x}-{\partial v_{x} \over \partial y}\right)\mathbf {k} } {\displaystyle {\begin{aligned}{\mbox{then }}&\sin(w+x)\sin(x+y)\\&{}=\sin(x+y)\sin(y+z)\\&{}=\sin(y+z)\sin(z+w)\\&{}=\sin(z+w)\sin(w+x)=\sin(w)\sin(y)+\sin(x)\sin(z).\end{aligned}}} {\displaystyle g(x)=\sin(x)\,} {\displaystyle X={\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{8}}+{\frac {1}{16}}+\cdots .} {\displaystyle \lambda (t)} {\displaystyle i+2i\sum _{n=1}^{\infty }(\cos 2nx-i\sin 2nx)} {\displaystyle 0*\infty } {\displaystyle Ax=b\,} {\displaystyle e^{i\pi }+1=0;} {\displaystyle K={\tfrac {1}{4}}{\sqrt {[(p+q)^{2}-4m^{2}]\cdot [4m^{2}-(p-q)^{2}]}},} {\displaystyle h'(x)={\frac {f'(x)g(x)-f(x)g'(x)}{g(x)^{2}}}.} {\displaystyle c^{2}=a^{2}+b^{2}} {\displaystyle {\sqrt {z}}={\sqrt {r}}e^{i\varphi /2}.} {\displaystyle \,r=a+b\theta } {\displaystyle {\frac {1}{2}}\left[\left(1-\sin {\mu ct}\right)(\delta (ct-x)+\delta (ct+x))+\mu \Theta (ct-|x|)J_{0}(\mu u)\right]} {\displaystyle A_{\rm {RMS}}=A_{\max }\,\!} {\displaystyle {\tfrac {2}{6}}} {\displaystyle \int {\frac {\mathrm {d} x}{\sin ax}}=-{\frac {1}{a}}\ln {\left|\csc {ax}+\cot {ax}\right|}+C} {\displaystyle \displaystyle {\frac {1}{a}}+{\frac {1}{b}}+{\frac {1}{c}}={\frac {\sqrt {25Rr-2r^{2}}}{4Rr}}.} {\displaystyle \int {\frac {\tan ax\;\mathrm {d} x}{\tan ax+1}}={\frac {x}{2}}-{\frac {1}{2a}}\ln |\sin ax+\cos ax|+C\,\!} {\displaystyle \operatorname {tri} \left({\omega \over 2\pi W}\right)} {\displaystyle \int {\frac {\mathrm {d} x}{\cos ^{n}ax}}={\frac {\sin ax}{a(n-1)\cos ^{n-1}ax}}+{\frac {n-2}{n-1}}\int {\frac {\mathrm {d} x}{\cos ^{n-2}ax}}\qquad {\mbox{(for }}n>1{\mbox{)}}\,\!} {\displaystyle \oint _{\gamma }f(z)\,dz=\oint _{\gamma }(u+iv)(dx+i\,dy)=\oint _{\gamma }(u\,dx-v\,dy)+i\oint _{\gamma }(v\,dx+u\,dy)} {\displaystyle \vartheta _{10}(0;y)=\vartheta _{10}(y)=\sum _{k=-\infty }^{\infty }y^{(k+{\frac {1}{2}})^{2}}} {\displaystyle \sin x\approx {\frac {16x(\pi -x)}{5\pi ^{2}-4x(\pi -x)}},\qquad (0\leq x\leq {\frac {\pi }{2}})} {\displaystyle {\overrightarrow {\mathbf {a} }}-{\overrightarrow {\mathbf {b} }}=(a_{1}-b_{1})\mathbf {e_{1}} +(a_{2}-b_{2})\mathbf {e_{2}} +(a_{3}-b_{3})\mathbf {e_{3}} } PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle u'={\frac {dx'}{dt'}}={\frac {\gamma (dx-vdt)}{\gamma (dt-vdx/c^{2})}}={\frac {(dx/dt)-v}{1-(v/c^{2})(dx/dt)}}={\frac {u-v}{1-uv/c^{2}}}\ .} {\displaystyle a={\frac {u^{2}}{v}}+v,\ \ b={\frac {u^{2}}{w}}+w,\ \ c={\frac {u^{2}}{v}}+{\frac {u^{2}}{w}}-(v+w)} {\displaystyle {\frac {1}{2}}L_{1}\rightarrow L_{1}} {\displaystyle \eta _{\alpha \beta }={\begin{pmatrix}-1&0&0&0\\0&1&0&0\\0&0&1&0\\0&0&0&1\end{pmatrix}}} {\displaystyle \exists !\!\,} {\displaystyle \lim _{x\to 0}{\frac {\cos(x)-1}{x}}=0} {\displaystyle \sum _{n=1}^{\infty }\;\sum _{k=10^{n-1}}^{10^{n}-1}{\frac {k}{10^{kn-9\sum _{j=0}^{n-1}10^{j}(n-j-1)}}}} {\displaystyle {\frac {3}{4}}+{\frac {3}{4^{2}}}+{\frac {3}{4^{3}}}+{\frac {3}{4^{4}}}+\cdots =1.} {\displaystyle 1100_{2}=1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+0\times 2^{0}=8+4=12_{10}} {\displaystyle {\mbox{then }}\tan(x)+\tan(y)+\tan(z)=\tan(x)\tan(y)\tan(z).\,} {\displaystyle \left(\cos z+i\sin z\right)^{w}} {\displaystyle k_{2}=hf(t_{n}+c_{2}h,y_{n}+a_{21}k_{1}),\,} {\displaystyle {\boldsymbol {\nabla }}\wedge \mathbf {A} } {\displaystyle {\vec {r}}_{0}={{\sum _{k}m_{k}{\vec {r}}_{k}} \over {\sum _{k}m_{k}}}} {\displaystyle {\frac {dy}{dx}}=mx^{m-1}\,} {\displaystyle {\begin{matrix}A^{2}&=&{\frac {b^{2}h^{2}}{4}}={\frac {b^{2}\left(a^{2}-\left({\frac {a^{2}+b^{2}-c^{2}}{2b}}\right)^{2}\right)}{4}}={\frac {(2ab)^{2}-(a^{2}+b^{2}-c^{2})^{2}}{16}}={\frac {(2ab-(a^{2}+b^{2}-c^{2}))(2ab+(a^{2}+b^{2}-c^{2}))}{16}}=\\\\&=&{\frac {(c^{2}-(a-b)^{2})((a+b)^{2}-c^{2})}{16}}={\frac {(c-a+b)(c+a-b)(a+b-c)(a+b+c)}{16}}=(s-a)(s-b)(s-c)s\\\end{matrix}}} {\displaystyle 82_{11}\ } {\displaystyle \textstyle \lim _{x\to 0 \atop x>0}\operatorname {sgn}(x)=1\neq \operatorname {sgn}(0)} {\displaystyle \arctan x=\sum _{n=0}^{\infty }{\frac {(-1)^{n}}{2n+1}}x^{2n+1}\quad {\text{ for }}|x|\leq 1,x\not =\pm i\!} {\displaystyle (10)} {\displaystyle \approx k{\bigg (}1-{\frac {2}{9k}}{\bigg )}^{3}} {\displaystyle e^{i\pi }=-1\,} {\displaystyle \arcsin x=2\arctan {\frac {x}{1+{\sqrt {1-x^{2}}}}}} {\displaystyle V\otimes _{R}U} {\displaystyle v={\begin{bmatrix}4\\-4\end{bmatrix}}} {\displaystyle k\in \{1,2,3,\dots \}} {\displaystyle B\land C} {\displaystyle \times {\frac {1-R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{2}{\bigr \rangle }\,S{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}{\bigr \rangle }}{R{\bigl \langle }q\{{\text{ctlh}}[{\tfrac {1}{2}}{\text{aclh}}({\tfrac {5}{4}}{\sqrt[{4}]{5}}\,w)]^{2}\}^{2}{\bigr \rangle }^{2}}}\times } {\displaystyle 4} {\displaystyle x^{2}+y^{2}=r^{2}} {\displaystyle P_{i}(t)} {\displaystyle bi} {\displaystyle \Delta t'=\gamma \left(\Delta t-{\frac {v\,\Delta x}{c^{2}}}\right)} {\displaystyle \,{\frac {\sqrt {\csc ^{2}(x)-1}}{\csc(x)}}} {\displaystyle y_{n+1}=y_{n}+{\frac {h}{2}}(f_{n}+f_{n+1})=y_{n}+{\frac {h}{2}}(y'_{n}+y'_{n+1})} {\displaystyle \int _{0}^{\infty }{\frac {x^{n-1}}{e^{x}-1}}\ dx=\Gamma (n)\zeta (n)} {\displaystyle \lim _{n\to c}(f(n)-g(n))=\lim _{n\to c}f(n)-\lim _{n\to c}g(n)} {\displaystyle {\begin{bmatrix}3&2&1\\2&0&1\\-1&1&2\end{bmatrix}}{\begin{bmatrix}x\\y\\z\end{bmatrix}}={\begin{bmatrix}1\\2\\4\end{bmatrix}}} {\displaystyle A|\sin \left({\frac {2\pi }{T}}x\right)|} {\displaystyle \sin(\arctan x)={\frac {x}{\sqrt {1+x^{2}}}}} {\displaystyle \oint \limits _{S}f(x,y)\;dl} {\displaystyle \int _{0}^{\infty }\cos ax^{2}\cos 2bx\ dx={\frac {1}{2}}{\sqrt {\frac {\pi }{2a}}}(\cos {\frac {b^{2}}{a}}+\sin {\frac {b^{2}}{a}})} {\displaystyle k_{2}} {\displaystyle {\begin{pmatrix}1&4&0&0\\3&4&1&0\\0&2&3&4\\0&0&1&3\\\end{pmatrix}}} {\displaystyle x[\infty ]=\lim _{z\rightarrow 1}(z-1)X(z)\ } {\displaystyle {\vec {v}}} {\displaystyle \nabla _{h}[f](x)=f(x)-f(x-h).\ } {\displaystyle a=\infty } {\displaystyle y=\sin(6x)+2} {\displaystyle \sigma _{a\theta b}(R)} {\displaystyle B} {\displaystyle \nabla \cdot (\mathbf {A} \times \mathbf {B} )=\mathbf {B} \cdot \nabla \times \mathbf {A} -\mathbf {A} \cdot \nabla \times \mathbf {B} } {\displaystyle {\frac {\sin \theta }{\theta }}<1\ \ \ \mathrm {if} \ \ \ \theta \neq 0\,} {\displaystyle T_{n}(\cos x)} {\displaystyle R={\sqrt {\frac {(ab+cd)(ac+bd)(ad+bc)}{(a+b+c-d)(b+c+d-a)(c+d+a-b)(d+a+b-c)}}}.} {\displaystyle S_{m}} {\displaystyle y(n)=f_{m}(n)\,} {\displaystyle Q_{i}=Q_{i-1}+(x_{i}-A_{i-1})(x_{i}-A_{i})\,} {\displaystyle A^{2}+2AB+B^{2}=4\left({\frac {1}{2}}AB\right)+C^{2}.\,\!} {\displaystyle {\cos \theta \over {\sqrt {1-\cos ^{2}\theta }}}} {\displaystyle \varphi =\arctan \left({\frac {b}{a}}\right)} {\displaystyle \int \operatorname {arccsch} \,x\,dx=x\operatorname {arccsch} x+\log {\left[x\left({\sqrt {1+{\frac {1}{x^{2}}}}}+1\right)\right]}+C} {\displaystyle {\beta }(3)} {\displaystyle A\cdot (B+C)=A\cdot B+A\cdot C} {\displaystyle \nabla \times \mathbf {E} =-{\frac {\partial \mathbf {B} }{\partial t}}} {\displaystyle \left|{\frac {a_{n+1}}{a_{n}}}\right|} {\displaystyle \Delta \theta } {\displaystyle Area(\triangle ADE)={{AD.h} \over 2}.} {\displaystyle \pi rl\,\!} {\displaystyle |x^{\star }|^{p^{\star }}/p^{\star }} {\displaystyle {\frac {{\sqrt {6}}+{\sqrt {2}}}{4}}} {\displaystyle \varepsilon } {\displaystyle \square ={\frac {1}{c^{2}}}\partial _{t}^{2}-\nabla _{\text{3D}}^{2}} {\displaystyle h={\frac {\sqrt {3}}{2}}a} {\displaystyle 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g/p+bcV ʹ?GN+1MΙ {s4;\;a.S>4(~n61/͚*gYm>U@ywڦϖ>npEnv?D,l半0NӀ<@l,/VҘ]fΡ RJH8j,D[ ixz8`L_LƄ ؿ,-~Af_z^O'.r,TT眛!" !V"+)G\qbNY}@c3l 80PF nF\yrAh(=P}\d\`Z#Q+{M<|mj0A*x<+r4Xje'-Kh [\Vy\Ӄ( 9 †*B*Gѵ˨ór'Эٲ)r5AKBp1 ,/"*L#к$).S&kR {\displaystyle h={\sqrt {pq}}} {\displaystyle x[n]\cdot y[n]\!} {\displaystyle a_{32}} {\displaystyle p} {\displaystyle \vartheta _{3}(z;w)=\sum _{k=-\infty }^{\infty }\exp[2kiz+k^{2}\ln(w)]} {\displaystyle e^{i(nx)}=\cos(nx)+i\sin(nx).\,} {\displaystyle H(x,y){\frac {dy}{dx}}+Z(x,y)=0\,\!} {\displaystyle i_{2}(0)=0} {\displaystyle {\mathcal {L}}\left\{af(t)+bg(t)\right\}=a{\mathcal {L}}\left\{f(t)\right\}+b{\mathcal {L}}\left\{g(t)\right\}} {\displaystyle {\vec {\nabla }}\cdot {\vec {A}}=0} {\displaystyle \int af(x)\,dx=a\int f(x)\,dx\qquad {\mbox{(}}a\neq 0{\mbox{, constant)}}\,\!} {\displaystyle (Y,y_{0})} {\displaystyle |\ \rangle \!\,} {\displaystyle {\sqrt {S}}\approx 2\cdot 10^{n}.} {\displaystyle F_{1}=1} {\displaystyle a^{2}=c\times HB{\mbox{ and }}b^{2}=c\times AH.\,} {\displaystyle \angle A} {\displaystyle \int _{0}^{1}{\frac {\ln(1-x)}{x}}\,dx=-{\frac {\pi ^{2}}{6}}} {\displaystyle x_{t+1}=x_{t}{\frac {2-p+\lambda _{t+1}}{2}}} {\displaystyle \sin ^{2}\alpha \cos ^{2}\alpha ={\frac {1-\cos(4\alpha )}{8}}} {\displaystyle A\times B=\{(1,a),(1,b),(2,a),(2,b),(3,a),(3,b),(4,a),(4,b)\}} {\displaystyle \exists f\in F{\mbox{ . }}\forall x\in \mathbb {N} {\mbox{ . }}x\in A\Leftrightarrow f(x)\in B} {\displaystyle (a\cdot f)'=a\cdot f'} {\displaystyle {\frac {\tan \theta }{\theta }}>1\ \ \ \mathrm {if} \ \ \ 0<\theta <{\frac {\pi }{2}}\,} {\displaystyle {\text{£}}_{Li}} {\displaystyle 2^{15_{dec}}} {\displaystyle \int f(x)dx} {\displaystyle h=0,1} {\displaystyle \gamma _{4}} {\displaystyle 1+{\cfrac {1}{2+{\cfrac {1}{2+{\cfrac {1}{2+{\cfrac {1}{2+\ddots }}}}}}}}} {\displaystyle {\begin{aligned}\tan(\theta _{1}+\theta _{2}+\theta _{3})&{}={\frac {e_{1}-e_{3}}{e_{0}-e_{2}}}={\frac {(x_{1}+x_{2}+x_{3})\ -\ (x_{1}x_{2}x_{3})}{1\ -\ (x_{1}x_{2}+x_{1}x_{3}+x_{2}x_{3})}},\\\\\tan(\theta _{1}+\theta _{2}+\theta _{3}+\theta _{4})&{}={\frac {e_{1}-e_{3}}{e_{0}-e_{2}+e_{4}}}\\\\&{}={\frac {(x_{1}+x_{2}+x_{3}+x_{4})\ -\ (x_{1}x_{2}x_{3}+x_{1}x_{2}x_{4}+x_{1}x_{3}x_{4}+x_{2}x_{3}x_{4})}{1\ -\ (x_{1}x_{2}+x_{1}x_{3}+x_{1}x_{4}+x_{2}x_{3}+x_{2}x_{4}+x_{3}x_{4})\ +\ (x_{1}x_{2}x_{3}x_{4})}},\end{aligned}}} {\displaystyle \int _{0}^{2\pi }e^{x\cos \theta }d\theta =2\pi I_{0}(x)} {\displaystyle 127_{11}\ } {\displaystyle \mu _{X\cup Y}={\frac {N_{X}\mu _{X}+N_{Y}\mu _{Y}}{N_{X}+N_{Y}}}\,\!} {\displaystyle K={\tfrac {1}{2}}|\tan \theta |\cdot \left|a^{2}-b^{2}\right|.} {\displaystyle 1+{\frac {x^{1}}{1!}}+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+{\frac {x^{4}}{4!}}+{\frac {x^{5}}{5!}}+\cdots =1+x+{\frac {x^{2}}{2}}+{\frac {x^{3}}{6}}+{\frac {x^{4}}{24}}+{\frac {x^{5}}{120}}+\cdots \!=\sum _{n=0}^{\infty }{\frac {x^{n}}{n!}}.} {\displaystyle e^{ix}=\cos x+i\sin x} {\displaystyle {\sqrt {S}}\approx 6\cdot 10^{n}.} {\displaystyle i^{n}{\frac {d^{n}F(\omega )}{d\omega ^{n}}}\,} {\displaystyle x_{n}={{d'_{n}} \over {b'_{n}}}\,\!} {\displaystyle {\frac {\partial u}{\partial t}}-\alpha \left({\frac {\partial ^{2}u}{\partial x^{2}}}+{\frac {\partial ^{2}u}{\partial y^{2}}}+{\frac {\partial ^{2}u}{\partial z^{2}}}\right)=0} {\displaystyle p={\frac {a+b+c}{2}}} {\displaystyle \rho \left[{\frac {\partial \mathbf {v} }{\partial t}}+(\mathbf {v} \cdot \nabla )\mathbf {v} \right]=\nabla \cdot {\boldsymbol {\sigma }}+\mathbf {f} } {\displaystyle \left({\begin{array}{c|c}A&b\end{array}}\right)=\left({\begin{array}{cccc|c}a_{11}&a_{12}&\cdots &a_{1n}&b_{1}\\a_{21}&a_{22}&\cdots &a_{2n}&b_{2}\\\vdots &\vdots &\ddots &\vdots &\\a_{m1}&a_{m2}&\cdots &a_{mn}&b_{m}\end{array}}\right)} {\displaystyle \alpha =\gamma ,\quad \beta =\delta ,\quad \alpha +\beta =180^{\circ }} {\displaystyle A+A=A\,\!} {\displaystyle ld\,=\,{\sqrt {L^{2}+H^{2}+B^{2}}}} {\displaystyle \log _{b}\sum \limits _{i=0}^{N}a_{i}=\log _{b}a_{0}+\log _{b}\left(1+\sum \limits _{i=1}^{N}{\frac {a_{i}}{a_{0}}}\right)=\log _{b}a_{0}+\log _{b}\left(1+\sum \limits _{i=1}^{N}b^{\left(\log _{b}a_{i}-\log _{b}a_{0}\right)}\right)} {\displaystyle x_{4}=1.5} #Ies5(B(Cr [#7Qq|i3g)Q5>^f'u^}%#3K2sOH3]) 3Cm:{~7&OoÐѪ͵S0/?ZRw>ʜ׸->SL>gEw]+?}ƍ̞M}T   ], 8 B _ tz v | H  > lK V o E e x > 9J zf 6r Q y  Q 8, g { U  ( H % : A yY kq  'R,:?^bte|dl$ 6]bSfX1@S@Vu Gk4~V(+%Vcdhц}+5AThWghv:}ܖWWH7q  $DOH\Br}y޾(# BNzPW /7:Rw` *a:O`u{mh+YSsw͋; >1;;5KXXcrHqvr4'RZ^mɈݴ== $ W]djYB&ATs%X2]De+s`2}r*$0U^bV2/*[r {!ۚJ| {\displaystyle \operatorname {Cov} (X,X)=\operatorname {Var} (X)\,} {\displaystyle \sum _{i=0}^{n}i^{p}={\frac {(n+1)^{p+1}}{p+1}}+\sum _{k=1}^{p}{\frac {B_{k}}{p-k+1}}{p \choose k}(n+1)^{p-k+1}} {\displaystyle x^{\left[3\right]}=x^{3}\log(x)-{\begin{matrix}{\frac {11}{6}}\end{matrix}}\,x^{3}} {\displaystyle {\boldsymbol {\bar {v}}}={\frac {\Delta {\boldsymbol {x}}}{\Delta t}}} {\displaystyle {\cfrac {4}{3\pi -8}}=3-{\cfrac {1\cdot 1}{6-{\cfrac {2\cdot 3}{9-{\cfrac {3\cdot 5}{12-{\cfrac {4\cdot 7}{15-{_{\ddots }}}}}}}}}}} {\displaystyle {\text{ctlh}}{\bigl [}{\tfrac {1}{2}}\mathrm {aclh} (s){\bigr ]}^{2}=(2s^{2}+2+2{\sqrt {s^{4}+1}})^{-1/2}({\sqrt {{\sqrt {s^{4}+1}}+1}}+s)} {\displaystyle \ldots ,-2,-1,0,1,2\,\ldots \!} {\displaystyle \angle BAD=\angle ABE} {\displaystyle f(b)} {\displaystyle |ab|=|a||b|\,} {\displaystyle \sec ^{2}(x)-\tan ^{2}(x)=1\ } {\displaystyle {\frac {d^{2}u}{dx^{2}}}-x{\frac {du}{dx}}+u=0.} {\displaystyle -x-{\frac {1}{2}}x^{2}-{\frac {1}{3}}x^{3}-{\frac {1}{4}}x^{4}-\cdots \!} {\displaystyle x=a_{0}+{\cfrac {1}{a_{1}+{\cfrac {1}{a_{2}+{\cfrac {1}{a_{3}+{\cfrac {1}{\ddots \,}}}}}}}}} {\displaystyle \sum _{k=0}^{\infty }(-1)^{k}k!=\sum _{k=0}^{\infty }(-1)^{k}\int _{0}^{\infty }x^{k}\exp(-x)\,dx} {\displaystyle \int \cos ^{2}x\,dx={\frac {1}{2}}(x+\sin x\cos x)+C} {\displaystyle \tan \theta \ } {\displaystyle f*(g+h)=(f*g)+(f*h)\,} {\displaystyle \Delta fg=f\Delta g+2\nabla f\cdot \nabla g+g\Delta f} {\displaystyle {\vec {a}}\times {\vec {b}}=(|{\vec {a}}|\,|{\vec {b}}|\,\sin \theta )\,{\vec {n}}\,,} {\displaystyle \operatorname {Cov} (X,a)=0\,} {\displaystyle t\in [0,2\pi )\;\,} {\displaystyle \operatorname {rect} \left({\omega \over 2\pi W}\right)\cdot e^{ja\omega }} {\displaystyle =-a\left({\frac {1}{b^{2}(ax+b)}}+{\frac {1}{ab^{2}x}}-{\frac {2}{b^{3}}}\ln \left|{\frac {ax+b}{x}}\right|\right)} {\displaystyle x[n]\!} {\displaystyle \alpha =\{\triangle ,\square \}} {\displaystyle {\frac {1}{\sqrt {1+\tan ^{2}\theta }}}} {\displaystyle \{(} {\displaystyle \alpha =-\beta +\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle \ y'\cdot (4xy-{\frac {1}{2{\sqrt {y}}}}-5x)=5y-2y^{2}} {\displaystyle {\frac {dy}{dx}}=e^{x}} {\displaystyle \delta (x)=\delta (-x)\,\!} {\displaystyle x_{a}(t)\,\!} {\displaystyle \lim _{n\to \infty }{\frac {f(n)}{g(n)}}=1} {\displaystyle f(0)=1,f'(0)=0,} {\displaystyle \ h'(x)=(xe^{x})'=} {\displaystyle \sum n^{-b}(\log n)^{-c}.} {\displaystyle \lim _{x\to +\infty }{\frac {x^{a}}{\ln {x}}}=\lim _{x\to +\infty }{\frac {ax^{a-1}}{\frac {1}{x}}}=a\cdot \lim _{x\to +\infty }{x^{a}}=+\infty } {\displaystyle f''\left(x\right)=12x-18} {\displaystyle R={{\sqrt {6}} \over 4}a={\sqrt {3 \over 8}}\,a\,} {\displaystyle {\sqrt {-1}}=i} {\displaystyle b\neq 1} {\displaystyle \log _{d}} {\displaystyle \pi ab\,\!} {\displaystyle Area(\triangle DBE)=Area(\triangle DEC)} {\displaystyle x_{n}={\frac {1}{\sqrt {2\pi }}}\int _{-\pi }^{\pi }{\hat {x}}(\omega )e^{\mathrm {i} \omega n}d\,\omega } {\displaystyle 2\ +{\frac {b^{2}}{a^{2}}}+{\frac {a^{2}}{b^{2}}}=2\ +\tan ^{2}(x)+\cot ^{2}(x)} {\displaystyle a_{ij}} {\displaystyle c=\log _{b}a} RIFF )WEBPVP8 )pM*>hQ(*:P gn2|n]\;uA?ZSupo⿼fIߵO-n0 8Ki`D.VP*4$KOG@qj_5d /xN"fc8w\>xct h"Ղ5GqtA旮j!259"k5| hf[A"m$``DePc [a.NmYy8ђv[2oJx$cR4 )չx¬lDb#QYZJ84T 9ň"-#֦J%2| Ab)Y0U-._HU M66.)r"TThj"pSsѓ,OE{Gy8ĭixTh>#(~}5X щW餲 !NdV% OP%L7v"keHdȟ\'7"'XH?paa02!MF޶;EfOXW0V{` m g_?՚IᱳM$BN!,w L- yNiepø<) ˍE4" 0I6>r|SO>ꑼQ\f`{Y0y 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mQ[Tb^ɬ$"fUf{#y@CwJ4}(:nRjvG> LKNK\%CL\ $5;@8xcH^۪ ܹуƞ^lyrs2Ŏ]B Q6]j1).is nxd[?>WyD.( >ְ7`m & rD.ުP.ImPL |Cg6'2ݹrG cvr:;\dT! 3X!&I_ fU+_GtAۧsk(5.AD,sԔ)ѧ $0S L=&~Rq!Qu)bLXQ ]9)&8]XOn@.;H@p 3| (|n_pV)伎'?lDr?x7q5Y1EՇ\C~J6o 7*9XxmۿâDEX {\displaystyle \mathrm {erf} (t)\cdot u(t)} {\displaystyle T={\frac {1}{4}}{\sqrt {(a+b-c)(a-b+c)(-a+b+c)(a+b+c)}}.} {\displaystyle {\nabla }^{2}\varphi =f} {\displaystyle \rho \left({\frac {\partial w}{\partial t}}+u{\frac {\partial w}{\partial x}}+v{\frac {\partial w}{\partial y}}+w{\frac {\partial w}{\partial z}}\right)=-{\frac {\partial P}{\partial z}}+{\frac {\partial \tau _{zz}}{\partial z}}+{\frac {\partial \tau _{yz}}{\partial y}}+{\frac {\partial \tau _{xz}}{\partial x}}+\rho g_{z}.} {\displaystyle \sum _{k=0}^{\infty }(-1)^{k}k!=\int _{0}^{\infty }\left[\sum _{k=0}^{\infty }(-x)^{k}\right]\exp(-x)\,dx} {\displaystyle g(0)={\frac {1}{1-r}}.} {\displaystyle 1,3,6,10,\ldots ,\,} {\displaystyle \int (\ln x)^{2}\,dx=x(\ln x)^{2}-2x\ln x+2x} {\displaystyle {\rm {{M}^{1}\cdot {\rm {{L}^{-1}\cdot {\rm {{T}^{-2}=C\cdot {\rm {{L}^{A}\cdot {\rm {{L}^{B}\cdot {\rm {{L}^{D}\cdot {\rm {{T}^{-D}\cdot {\rm {{M}^{E}\cdot {\rm {{L}^{-E}\cdot {\rm {{T}^{-E}\cdot {\rm {{M}^{F}\cdot {\rm {{L}^{-3F}.}}}}}}}}}}}}}}}}}}}}}}}}} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{10^{n!}}}={\frac {1}{10^{1!}}}+{\frac {1}{10^{2!}}}+{\frac {1}{10^{3!}}}+{\frac {1}{10^{4!}}}+...} {\displaystyle \int \sin ^{2}x\,dx={\frac {1}{2}}(x-\sin x\cos x)+C} {\displaystyle m_{1}} {\displaystyle 1+\sin(x)} {\displaystyle \int e^{x}\left({\frac {1}{\ln x}}-{\frac {1}{x(\ln x)^{2}}}\right)\,dx={\frac {e^{x}}{\ln x}}} {\displaystyle {\frac {\partial u}{\partial t}}=6u{\frac {\partial u}{\partial x}}-{\frac {\partial ^{3}u}{\partial x^{3}}}.} {\displaystyle X(e^{-i\omega })^{*}\!} {\displaystyle q'''_{n-1}(x_{n-1})=q'''_{n}(x_{n-1})\Rightarrow {\frac {1}{\Delta x_{n-1}^{2}}}k_{n-2}+\left({\frac {1}{\Delta x_{n-1}^{2}}}-{\frac {1}{\Delta x_{n}^{2}}}\right)k_{n-1}-{\frac {1}{\Delta x_{n}^{2}}}k_{n}=2\left({\frac {\Delta y_{n-1}}{\Delta x_{n-1}^{3}}}-{\frac {\Delta y_{n}}{\Delta x_{n}^{3}}}\right),} {\displaystyle {\overline {A}}\cdot {\overline {B}}} {\displaystyle b=2{,}00\;{\rm {cm}}} {\displaystyle {\begin{matrix}{\boldsymbol {\hat {\sigma }}}&=&{\frac {\tau }{\sqrt {\tau ^{2}+\sigma ^{2}}}}\mathbf {\hat {x}} -{\frac {\sigma }{\sqrt {\tau ^{2}+\sigma ^{2}}}}\mathbf {\hat {y}} \\{\boldsymbol {\hat {\tau }}}&=&{\frac {\sigma }{\sqrt {\tau ^{2}+\sigma ^{2}}}}\mathbf {\hat {x}} +{\frac {\tau }{\sqrt {\tau ^{2}+\sigma ^{2}}}}\mathbf {\hat {y}} \\\mathbf {\hat {z}} &=&\mathbf {\hat {z}} \end{matrix}}} {\displaystyle \cos n\theta =T_{n}(\cos \theta )\,} {\displaystyle f'(z_{0})=\lim _{z\to z_{0}}{f(z)-f(z_{0}) \over z-z_{0}}.} {\displaystyle npq} {\displaystyle \sec(x)} {\displaystyle {\mathsf {T}}^{-1}} {\displaystyle y-3=2x+10\!} {\displaystyle {\bar {\omega }}={\frac {\Delta \theta }{\Delta t}}} {\displaystyle 6914_{11}\ } {\displaystyle x^{2}{\frac {d^{2}y}{dx^{2}}}+x{\frac {dy}{dx}}+(x^{2}-\alpha ^{2})y=0} {\displaystyle f^{-1}(y)={\dfrac {{\sqrt[{3}]{y}}-8}{2}}.\,\!} {\displaystyle i^{6}=-1} {\displaystyle i^{5}=i} {\displaystyle \int \sec {ax}\,\mathrm {d} x={\frac {1}{a}}\ln {\left|\sec {ax}+\tan {ax}\right|}+C} {\displaystyle f(x)={\tfrac {x^{2}}{2}}} {\displaystyle S_{2(m+1)}=S_{2m}+a_{2m+1}-a_{2m+2}\geq S_{2m}} {\displaystyle f^{'}({x_{o}})=({f_{1}-f_{0}})/h-h{f^{''}(\xi )}/2} {\displaystyle CD=\tan \theta \,} {\displaystyle \theta =\arcsin \left({\frac {\text{perpendicular}}{\text{hypotenuse}}}\right)} {\displaystyle x+y=5\,} {\displaystyle \ =e^{x}+x\cdot e^{x}=} {\displaystyle f(3)=3^{2}-6(3)+9=0.\ } {\displaystyle \left|\int _{V}f(x)dx\right|\leq \int _{V}|f(x)|dx} {\displaystyle {\dot {x}}(t)=x'(t)=-32t+16,\,\!} {\displaystyle \lim _{n\to \infty }t_{n}=1/2.} {\displaystyle \csc \alpha ={\frac {1}{\sin \alpha }}} {\displaystyle i=\left({\frac {FV}{PV}}\right)^{\left({\frac {1}{n}}\right)}-1} {\displaystyle a_{i}x_{i}+b_{i}=a_{i+1}x_{i}+b_{i+1}=f(x_{i})} {\displaystyle {\tbinom {n}{k}}} {\displaystyle \lim _{n\to \infty }S_{2m+1}-S_{2m}=\lim _{n\to \infty }a_{2m+1}=0} {\displaystyle {\sqrt {36}}=6.\,} {\displaystyle x=\cos(t)(R+r\cos(u))\;} {\displaystyle L_{1}-L_{2}\rightarrow L_{1}} {\displaystyle y=x^{m}} {\displaystyle =\lim _{x\to \infty }{\cfrac {\overbrace {x} ^{\infty }}{\underbrace {x+{\sqrt {x^{2}-x}}} _{\infty }}}={\cfrac {\infty }{\infty }}} {\displaystyle {\begin{alignedat}{2}x&=&1\\y&=&-2\\z&=&-2\end{alignedat}}} {\displaystyle {\begin{bmatrix}a&b\\c&d\end{bmatrix}}{\begin{bmatrix}{\color {blue}x}\\{\color {blue}y}\end{bmatrix}}={\begin{bmatrix}{\color {red}e}\\{\color {red}f}\end{bmatrix}}} {\displaystyle {\begin{matrix}r&=&{\sqrt {s^{2}+z^{2}}}\\\theta &=&\arctan {(s/z)}\\\phi &=&\phi \end{matrix}}} {\displaystyle \{1,2,3,...,1000}\} {\displaystyle \Theta (|E|+|V|)} {\displaystyle x^{5}+15x=12} {\displaystyle A={\begin{bmatrix}a_{11}&a_{12}&\cdots &a_{1n}\\a_{21}&a_{22}&\cdots &a_{2n}\\\vdots &\vdots &\ddots &\vdots \\a_{m1}&a_{m2}&\cdots &a_{mn}\end{bmatrix}},\quad \mathbf {x} ={\begin{bmatrix}x_{1}\\x_{2}\\\vdots \\x_{n}\end{bmatrix}},\quad \mathbf {b} ={\begin{bmatrix}b_{1}\\b_{2}\\\vdots \\b_{m}\end{bmatrix}}} {\displaystyle {\sqrt {1-\cos ^{2}(x)}}} {\displaystyle {d \over dx}\left[(1-x^{2}){d \over dx}P_{n}(x)\right]+n(n+1)P_{n}(x)=0.} {\displaystyle \operatorname {grad} (\mathbf {v} )=\nabla \mathbf {v} } {\displaystyle \int _{0}^{\frac {\pi }{2}}\sin ^{n}{x}\,dx=\int _{0}^{\frac {\pi }{2}}\cos ^{n}{x}\,dx={\frac {1\cdot 3\cdot 5\cdot \cdots \cdot (n-1)}{2\cdot 4\cdot 6\cdot \cdots \cdot n}}{\frac {\pi }{2}}} {\displaystyle \int {\frac {x^{2}}{(ax+b)^{2}}}dx} {\displaystyle x_{t+1}-x_{t}=-u_{t}\!} {\displaystyle s={\frac {a+b+c+d}{2}}.} {\displaystyle e^{\int ^{x}P(\lambda )\,d\lambda }} {\displaystyle {\frac {2}{\pi }}} {\displaystyle 1+2x+3x^{2}+4x^{3}+\cdots ={\frac {1}{(1-x)^{2}}}} {\displaystyle \cos(2\alpha )=1-2\sin ^{2}\alpha \ } {\displaystyle \sum _{n=0}^{\infty }{\frac {(-1)^{n+1}2\left(2^{2n-1}-1\right)B_{2n}x^{2n-1}}{(2n)!}}} {\displaystyle \int \limits _{a}^{b}f(x)dx} {\displaystyle \int _{0}^{1}{\frac {\ln(1+x)}{x}}\,dx={\frac {\pi ^{2}}{12}}} {\displaystyle D_{x}\left({1 \over x}\right)=D_{x}\left(x^{-1}\right)=-x^{-2}=-{1 \over x^{2}}} {\displaystyle N\setminus C} {\displaystyle x={\frac {{\bigl [}\vartheta _{00}(Q^{1/5})^{2}-5\,\vartheta _{00}(Q^{5})^{2}{\bigr ]}{\sqrt {\vartheta _{00}(Q^{1/5})^{2}+5\,\vartheta _{00}(Q^{5})^{2}-2\,\vartheta _{00}(Q^{1/5})\,\vartheta _{00}(Q^{5})-4\,\vartheta _{00}(Q)^{2}}}}{4\,\vartheta _{10}(Q)\,\vartheta _{01}(Q)\,\vartheta _{00}(Q)}}} {\displaystyle {\tfrac {1}{4}}} {\displaystyle h(x,y)} {\displaystyle f} {\displaystyle D_{x}\sinh x=\cosh x={\frac {e^{x}+e^{-x}}{2}}} {\displaystyle \therefore \!\,} {\displaystyle \ltimes \!\,} {\displaystyle (fg)^{(n)}=\sum _{k=0}^{n}{n \choose k}f^{(k)}g^{(n-k)}} {\displaystyle {\frac {PR}{PQ}}=\cos \alpha \,} {\displaystyle a=AB,b=BC,c=CD,d=DA} {\displaystyle {\partial ^{2}f \over \partial x^{2}}+{\partial ^{2}f \over \partial y^{2}}+{\partial ^{2}f \over \partial z^{2}}} {\displaystyle \mathrm {rect} (t)=\sqcap (t)={\begin{cases}0&{\mbox{if }}|t|>{\frac {1}{2}}\\[3pt]{\frac {1}{2}}&{\mbox{if }}|t|={\frac {1}{2}}\\[3pt]1&{\mbox{if }}|t|<{\frac {1}{2}}\end{cases}}} {\displaystyle AA_{11}\ } {\displaystyle \left(\cos z+i\sin z\right)^{w}\,} {\displaystyle \sin ^{2}\alpha ={\frac {1-\cos 2\alpha }{2}}} {\displaystyle r\cdot (\cos \varphi +\mathrm {i} \cdot \sin \varphi )\;\cdot \;s\cdot (\cos \psi +\mathrm {i} \cdot \sin \psi )=r\cdot s\cdot \left[\cos(\varphi +\psi )+\mathrm {i} \cdot \sin(\varphi +\psi )\right]} {\displaystyle U} {\displaystyle x_{1}{\begin{bmatrix}a_{11}\\a_{21}\\\vdots \\a_{m1}\end{bmatrix}}+x_{2}{\begin{bmatrix}a_{12}\\a_{22}\\\vdots \\a_{m2}\end{bmatrix}}+\cdots +x_{n}{\begin{bmatrix}a_{1n}\\a_{2n}\\\vdots \\a_{mn}\end{bmatrix}}={\begin{bmatrix}b_{1}\\b_{2}\\\vdots \\b_{m}\end{bmatrix}}} {\displaystyle H(x)\approx {\tfrac {1}{2}}+{\tfrac {1}{2}}\tanh kx={\frac {1}{1+e^{-2kx}}},} {\displaystyle a^{2}+b^{2}=c^{2}} {\displaystyle \int _{-\infty }^{a}f(x)\,dx=\int _{0}^{1}f\left(a-{\frac {1-t}{t}}\right){\frac {dt}{t^{2}}}} {\displaystyle {\vec {b}}} {\displaystyle \pi } {\displaystyle {\begin{aligned}\sigma (x,y)&=\operatorname {E} \left[\left(x-\operatorname {E} \left[x\right]\right)\left(y-\operatorname {E} \left[y\right]\right)\right]\\&=\operatorname {E} \left[xy-x\operatorname {E} \left[y\right]-\operatorname {E} \left[x\right]y+\operatorname {E} \left[x\right]\operatorname {E} \left[y\right]\right]\\&=\operatorname {E} \left[xy\right]-\operatorname {E} \left[x\right]\operatorname {E} \left[y\right]-\operatorname {E} \left[x\right]\operatorname {E} \left[y\right]+\operatorname {E} \left[x\right]\operatorname {E} 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\KI怶b)nFӁnWHP_e*tlIdÑq\p7䫣}o4IF4ğk)bv'f3@(w!`_p΀9i[kNRtfPiD8ge~eu[qwp KrI#QY a{ gTme17λr. uLmȦ2(1Wc1߳z>ϫt$"Uۈ8t/BL(_S3ǓNi"P:Q-5C?_Sh=P2 *4T cX^/?}i$q&g_/0’7Yh,xscI3|xo[{{ۿ-ȻoSTwb!횮Z JwLQ5rEo/JKU1~۽ݝ7ku}U {\displaystyle \gamma =\pi -\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle {1 \over {\sqrt {1-\sin ^{2}\theta }}}} {\displaystyle a=x_{0}} {\displaystyle \int _{a}^{b}{f(x)\,dx}=(b-a)\sum \limits _{n=1}^{\infty }{\sum \limits _{m=1}^{2^{n}-1}{\left({-1}\right)^{m+1}}}2^{-n}f(a+m\left({b-a}\right)2^{-n})} {\displaystyle \sin(\alpha +\beta )=\sin \alpha \ \cos \beta +\cos \alpha \ \sin \beta } {\displaystyle m={\frac {a+b}{2}}} {\displaystyle {\frac {\vartheta _{00}[\exp(-3{\sqrt {2}}\,\pi )]}{\vartheta _{00}[\exp(-{\sqrt {2}}\,\pi )]}}=3^{-1/2}{\sqrt {{\sqrt {6}}+{\sqrt {2}}-1}}} {\displaystyle \sum _{n=1}^{\infty }a_{n}b_{n}} {\displaystyle {\frac {8}{\pi ^{2}}}\sum _{i=0}^{N-1}(-1)^{i}n^{-2}\sin \left({\frac {2\pi nx}{p}}\right)} {\displaystyle \delta [k]=\delta _{k,0}\,} {\displaystyle \mathbf {R} } {\displaystyle \int _{0}^{\infty }e^{-t}{\mathcal {B}}A(tz)\,dt.} {\displaystyle D_{x}x^{c}=cx^{c-1}\qquad {\mbox{where both }}x^{c}{\mbox{ and }}cx^{c-1}{\mbox{ are defined}}} {\displaystyle \gamma } {\displaystyle F_{\nu }={\frac {dp_{\nu }}{d\tau }}={\begin{pmatrix}-{d(E/c)}/{d\tau }\\{dp_{x}}/{d\tau }\\{dp_{y}}/{d\tau }\\{dp_{z}}/{d\tau }\end{pmatrix}},} {\displaystyle L_{*}} {\displaystyle b^{1}=b\!\,} {\displaystyle \operatorname {arccos} (-1)=\pi } {\displaystyle {\overrightarrow {\mathbf {b} }}} {\displaystyle \sum _{i}(\mathbf {F} _{i}-m_{i}\mathbf {a} _{i})\cdot \delta \mathbf {r} _{i}=0,} {\displaystyle \sum _{n=0}^{\infty }4^{-n}=1+4^{-1}+4^{-2}+4^{-3}+\cdots ={4 \over 3}.\;} {\displaystyle \triangleleft \!\,} {\displaystyle u(x)=f_{0}(x)} {\displaystyle \textstyle (a_{n})_{n\geq 0}} {\displaystyle z+{\bar {z}}} {\displaystyle \ln(\cos x+i\sin x)=ix\ } {\displaystyle k_{1}=0,0} {\displaystyle f(x)=h(x,g(x))} {\displaystyle {1 \over \sin \theta }} {\displaystyle {dy \over dx}=g(x)h(y),} {\displaystyle {\mathcal {F}}} {\displaystyle {\begin{aligned}{\frac {k(k+1)}{2}}+(k+1)&={\frac {k(k+1)+2(k+1)}{2}}\\&={\frac {(k+1)(k+2)}{2}}\\&={\frac {(k+1)((k+1)+1)}{2}}.\end{aligned}}} {\displaystyle \mathbb {Z} _{n}\!\,} {\displaystyle 1\,} {\displaystyle \pm \!\,} {\displaystyle 1.{\overline {36}}} {\displaystyle \alpha +\beta =\theta } {\displaystyle ~x} {\displaystyle f^{''}({x_{3}})=(-{f_{0}}+4{f_{1}}-5{f_{2}}+2{f_{3}})/{h^{2}}+11{h^{2}}{f^{(4)}(\xi )}/12} {\displaystyle \Psi \Psi ^{*}=|\Psi |^{2}} {\displaystyle z=r\sin(u)\;,} {\displaystyle S_{m}-S_{n}\leq a_{m}} {\displaystyle (x,y)=(11,5)} {\displaystyle i\hbar {\frac {\partial }{\partial t}}\Psi (\mathbf {r} ,t)={\frac {-\hbar ^{2}}{2m}}\nabla ^{2}\Psi (\mathbf {r} ,t)+V(\mathbf {r} ,t)\Psi (\mathbf {r} ,t)} {\displaystyle (3x-1)(2x+1)+3(x^{2}+x+2)} {\displaystyle \mathbf {v} } {\displaystyle \sin ^{2}{\frac {\alpha }{2}}+\sin ^{2}{\frac {\beta }{2}}+\sin ^{2}{\frac {\gamma }{2}}+2\sin {\frac {\alpha }{2}}\sin {\frac {\beta }{2}}\sin {\frac {\gamma }{2}}=1,} {\displaystyle f'(x)=f(x),\;\;\;f(0)=1} {\displaystyle {\textrm {versin}}\,\theta } {\displaystyle b_{n}={\frac {1}{\pi }}\int \limits _{-\pi }^{\pi }f(x)\sin(nx)dx,} {\displaystyle [L\cdot T^{-2}]} {\displaystyle \int {\frac {\mathrm {d} x}{\tan ax-1}}=-{\frac {x}{2}}+{\frac {1}{2a}}\ln |\sin ax-\cos ax|+C\,\!} {\displaystyle \int {\frac {\tan ^{n}ax\;\mathrm {d} x}{\cos ^{2}ax}}={\frac {1}{a(n+1)}}\tan ^{n+1}ax+C\qquad {\mbox{(for }}n\neq -1{\mbox{)}}\,\!} {\displaystyle R(z)=\tan {\biggl \{}{\frac {1}{2}}\arctan {\biggl [}{\frac {\vartheta _{00}(z^{1/2})^{2}}{2\vartheta _{00}(z^{5/2})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{2/5}\tan {\biggl \{}{\frac {1}{2}}\operatorname {arccot} {\biggl [}{\frac {\vartheta _{00}(z^{1/2})^{2}}{2\vartheta _{00}(z^{5/2})^{2}}}-{\frac {1}{2}}{\biggr ]}{\biggr \}}^{1/5}} {\displaystyle \square } {\displaystyle \int {\frac {\cos ax}{x^{n}}}\mathrm {d} x=-{\frac {\cos ax}{(n-1)x^{n-1}}}-{\frac {a}{n-1}}\int {\frac {\sin ax}{x^{n-1}}}\mathrm {d} x\qquad {\mbox{(for }}n\neq 1{\mbox{)}}\,\!} {\displaystyle x\geq 0} {\displaystyle \setminus \!\,} {\displaystyle (10c+5)^{2}=100c^{2}+100c+25=100c(c+1)+25.\,} {\displaystyle {\frac {1}{2}}\log _{2}(2\pi enpq)+O\left({\frac {1}{n}}\right)} {\displaystyle D_{x}x=1} {\displaystyle R_{xy}(\omega )=X(e^{i\omega })^{*}\cdot Y(e^{i\omega })\!} {\displaystyle \tau ={\frac {1}{\lambda }}.} {\displaystyle \omega ={\frac {2\pi }{T}}\,} {\displaystyle C=\{\mathrm {\color {red}red} ,\mathrm {\color {green}green} ,\mathrm {\color {blue}blue} \}} {\displaystyle 3x+2y+1z=1\,} {\displaystyle N(t)=e^{C}e^{-\lambda t}=N_{0}e^{-\lambda t}\,} {\displaystyle m\,{\vec {a}}={\vec {F}}} {\displaystyle 1+2+\cdots +n={\frac {1}{2}}\left(B_{0}n^{2}+2B_{1}^{+}n^{1}\right)={\tfrac {1}{2}}\left(n^{2}+n\right)={\frac {n(n-1)}{2}}} {\displaystyle f_{m}(n):={\frac {\Gamma (n+m)}{\Gamma (n)}}} {\displaystyle L_{*}\mathbf {x} =\mathbf {b} -U\mathbf {x} } {\displaystyle {\frac {x^{2}}{a^{2}}}+{\frac {y^{2}}{b^{2}}}=1} {\displaystyle \mathbb {R} \!\,} {\displaystyle U(x)=\int H(x)\,dx\,\!} {\displaystyle {\stackrel {\mathbf {\mathfrak {T}} }{}}} {\displaystyle \operatorname {arccos} \ x=y} {\displaystyle -e,{\sqrt {2}},3,\pi \,\!} {\displaystyle \theta =\tan \theta -(1/3)\tan ^{3}\theta +(1/5)\tan ^{5}\theta -\ldots } {\displaystyle \int _{0}^{\infty }{\frac {\cos ax}{\cosh bx}}\ dx={\frac {\pi }{2b}}{\frac {1}{\cosh {\frac {a\pi }{2b}}}}} {\displaystyle {\frac {C(A+B)}{2\pi }}\cdot \operatorname {sinc} \left[{\frac {A-B}{2\pi }}n\right]\cdot \operatorname {sinc} \left[{\frac {A+B}{2\pi }}n\right]} {\displaystyle q''_{n}(x_{n})=-2{\frac {3(y_{n}-y_{n-1})-(2k_{n}+k_{n-1})(x_{n}-x_{n-1})}{{(x_{n}-x_{n-1})}^{2}}}=0,} {\displaystyle 38\equiv 14{\pmod {12}}\,} {\displaystyle *\!} {\displaystyle M(a_{0}-a_{n+1})} {\displaystyle =-{\frac {1}{bx}}+{\frac {a}{b^{2}}}\ln \left|{\frac {ax+b}{x}}\right|} {\displaystyle -7x^{3}+{\frac {2}{3}}x^{2}-5x+3=0.} {\displaystyle e=b\cos(\alpha )} {\displaystyle S(t)={\begin{cases}(t+1)^{2}-1&-2\leq t<0\\1-(t-1)^{2}&0\leq t\leq 2\end{cases}}} {\displaystyle \nabla \cdot {\vec {v}}={\partial v_{x} \over \partial x}+{\partial v_{y} \over \partial y}+{\partial v_{z} \over \partial z}} {\displaystyle {\frac {\sin x}{x}}=\prod _{n=1}^{\infty }\cos \left({\frac {x}{2^{n}}}\right)} {\displaystyle 2/{\sqrt {3}}} {\displaystyle \cos(-\alpha )=\cos(\alpha )} {\displaystyle x[n-k]\!} {\textstyle J_{\nu }(z)} {\displaystyle \operatorname {sec} \ y=x} {\displaystyle y'=y,y(0)=1} {\displaystyle |\tau (p)|\leq 2p^{11/2},} {\displaystyle {\begin{cases}y'=y\\y(0)=2\end{cases}}} {\displaystyle f^{\star }(x^{\star })+g^{\star }(x^{\star })} {\displaystyle u={\sqrt {c^{2}t^{2}-r^{2}}}} {\displaystyle P={\dot {W}}={\vec {M}}\cdot {\vec {\omega }}} {\displaystyle r^{n+1}\to 0{\mbox{ as }}n\to \infty {\mbox{ when }}|r|<1.} {\displaystyle D_{x}\,\operatorname {arccsch} \,x={-1 \over |x|{\sqrt {1+x^{2}}}}} {\displaystyle \sin(\alpha +\beta )=PB=RB+PR=AQ+PR=\sin \alpha \cos \beta +\cos \alpha \sin \beta } {\displaystyle F_{i}} {\displaystyle a} {\displaystyle {\frac {dy}{dx}}=0} {\displaystyle 1+2^{2k}+3^{2k}+\cdots =0\quad ({\mathfrak {R}})} {\displaystyle C=-{\frac {2}{3}}} {\displaystyle \int {\frac {\mathrm {d} x}{1-\cos ax}}=-{\frac {1}{a}}\cot {\frac {ax}{2}}+C} {\displaystyle x[n]^{*}\!} {\displaystyle y={\sqrt {2x-1}}} {\displaystyle {\begin{pmatrix}1&amp;2&amp;3&amp;4&amp;5\\2&amp;5&amp;4&amp;3&amp;1\end{pmatrix}}={\begin{pmatrix}1&amp;2&amp;5\end{pmatrix}}{\begin{pmatrix}3&amp;4\end{pmatrix}}={\begin{pmatrix}3&amp;4\end{pmatrix}}{\begin{pmatrix}1&amp;2&amp;5\end{pmatrix}}={\begin{pmatrix}3&amp;4\end{pmatrix}}{\begin{pmatrix}5&amp;1&amp;2\end{pmatrix}}.} {\displaystyle (x^{2}+y^{2})^{2}(y-2)+y(4x^{4}+x^{2}+y^{2})=0} {\displaystyle V_{\rm {RMS}}={\sqrt {{1 \over T_{p}}{\int _{t_{0}}^{t_{0}+T_{p}}|x_{a}(t)|^{2}\,dt}}}\,\!} {\displaystyle {\overline {B}}} {\displaystyle \displaystyle s=3{\sqrt {3}}r} {\displaystyle {\frac {az^{-1}(1+az^{-1})}{(1-az^{-1})^{3}}}} {\displaystyle \nabla \times {\vec {v}}=-y^{2}\mathbf {i} -3x\mathbf {k} } {\displaystyle \int {\frac {x^{2}}{(ax+b)^{3}}}dx} {\displaystyle k\in \{0,1,\ldots ,n\}} {\displaystyle A\mathbf {x} =\mathbf {b} } {\displaystyle t} {\displaystyle \int {dx \over x{\sqrt {x^{2}-a^{2}}}}={1 \over a}\sec ^{-1}{|x| \over a}+C} {\displaystyle \scriptstyle \pi \,} {\displaystyle \equiv \!\,} {\displaystyle b_{i}=-k_{i}(x_{i}-x_{i-1})+(y_{i}-y_{i-1})} {\displaystyle [0,0,1]^{\top }} {\displaystyle {\mathcal {L}}\{f'(t)\}=s{\mathcal {L}}\{f(t)\}-f(0)} {\displaystyle (x,y)=(11,5).} {\displaystyle f^{'}({x_{1}})=({f_{1}-f_{0}})/h+h{f^{''}(\xi )}/2} {\displaystyle \Delta S={\frac {nR}{\gamma -1}}\Delta (\ln p+\gamma \ln V)} {\displaystyle \int \cos {x}\,dx=\sin {x}+C} {\displaystyle \scriptstyle A\times B} {\displaystyle {\hat {H}}\Psi ={\hat {E}}\Psi } {\displaystyle P} {\displaystyle \exp(x)} {\displaystyle \Lambda _{*}} {\displaystyle :\!\,} {\displaystyle a^{n}u[n]\,} {\displaystyle (4)} {\displaystyle -i\hbar {\vec {\nabla }}\psi (x,t)={\hat {p}}\psi (x,t)} {\displaystyle E={\frac {1}{2}}{\frac {(p_{x}^{2}+p_{y}^{2}+p_{z}^{2})}{m}}+U={\frac {1}{2}}{\frac {{\vec {p}}.{\vec {p}}}{m}}+U\qquad (3)} {\displaystyle q''=2{\frac {b-2a+(a-b)3t}{{(x_{2}-x_{1})}^{2}}}.} {\displaystyle \,\cos(x)} {\displaystyle a,\,b,\,c,\,d} {\displaystyle \cos(\alpha -\beta )=\cos \alpha \cos \beta +\sin \alpha \sin \beta \,} {\displaystyle \operatorname {arccsc}(-x)=-\operatorname {arccsc} x\!} {\displaystyle \scriptstyle A=\{1,2,3,4\}} {\displaystyle \left|{\vec {b}}\right|} {\displaystyle \delta _{n,0}\!} {\displaystyle \log _{b_{1}}a_{1}\,\cdots \,\log _{b_{n}}a_{n}=\log _{b_{\pi (1)}}a_{1}\,\cdots \,\log _{b_{\pi (n)}}a_{n},\,} {\displaystyle S_{n}=\sum _{k=1}^{n}a_{k}.} {\displaystyle \operatorname {curl} (\mathbf {v} )=\nabla \times \mathbf {v} } {\displaystyle {\boldsymbol {F}}=m{\boldsymbol {a}}} {\displaystyle \Delta (z)=\sum _{n>0}\tau (n)q^{n}=q\prod _{n>0}(1-q^{n})^{24}=q-24q^{2}+252q^{3}+\cdots } {\displaystyle \vartheta _{01}[\exp(-\pi )]=2^{-1/4}\pi ^{1/4}\Gamma ({\tfrac {3}{4}})^{-1}} {\displaystyle \sum _{n=s}^{j}f(n)+\sum _{n=j+1}^{t}f(n)=\sum _{n=s}^{t}f(n)} {\displaystyle b_{1},b_{2},...} {\displaystyle \ell _{2}(x)={x-x_{0} \over x_{2}-x_{0}}\cdot {x-x_{1} \over x_{2}-x_{1}}\cdot {x-x_{3} \over x_{2}-x_{3}}\cdot {x-x_{4} \over x_{2}-x_{4}}={1 \over 243}(243-540x^{2}+192x^{4})} {\displaystyle (f\cdot g)'=f'\cdot g+f\cdot g'\,\!} {\displaystyle K={\frac {|\tan \theta |}{4}}\cdot \left|a^{2}+c^{2}-b^{2}-d^{2}\right|.} {\displaystyle \cos(\omega _{0}n)u[n]\,} {\displaystyle H={\frac {n}{{\frac {1}{x_{1}}}+{\frac {1}{x_{2}}}+\cdots +{\frac {1}{x_{n}}}}}={\frac {n}{\sum _{i=1}^{n}{\frac {1}{x_{i}}}}}={\frac {n\cdot \prod _{i=1}^{n}x_{i}}{\sum _{j=1}^{n}{\frac {\prod _{i=1}^{n}x_{i}}{x_{j}}}}}.} {\displaystyle RQO=\alpha ,RQP=90-\alpha } {\displaystyle 0\ (0^{\circ })} {\displaystyle (x_{0},y_{0}),\ldots ,(x_{k},y_{k})} {\displaystyle \mp \!\,} {\displaystyle {\sqrt {Q}}} {\displaystyle {\frac {1}{1-e^{-i\omega }}}\!} {\displaystyle d'_{1}=d_{1}\,\!} {\displaystyle -nu[-n-1]\,} {\displaystyle \nabla \times (\mathbf {A} \times \mathbf {B} )=\mathbf {A} (\nabla \cdot \mathbf {B} )-\mathbf {B} (\nabla \cdot \mathbf {A} )+(\mathbf {B} \cdot \nabla )\mathbf {A} -(\mathbf {A} \cdot \nabla )\mathbf {B} } {\displaystyle z=z\,} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB`8 T `ut4+&&Mu<j:5eς^ G5TBoCPfhm-Ohq {\displaystyle Au_{xx}+2Bu_{xy}+Cu_{yy}+\cdots {\mbox{(lower order terms)}}=0,} {\displaystyle W{\sqrt {\frac {2}{\pi }}}\mathrm {sinc} (Wt)\,} {\displaystyle A=N+P\,\!} {\displaystyle X(e^{i\omega })e^{-i\omega k}\!} {\displaystyle F={\dfrac {\mbox{variance of the group means}}{\mbox{mean of the within-group variances}}}} {\displaystyle \lceil \ldots \rceil \!\,} {\displaystyle {\frac {k(k+1)}{2}}+(k+1)\,.} {\displaystyle (\{a\},a)} {\displaystyle \textstyle x_{1},\dots ,x_{N}} {\displaystyle 1+{\frac {1}{3}}+{\frac {1}{3\cdot 4}}-{\frac {1}{3\cdot 4\cdot 34}}={\frac {577}{408}}=1.414{\overline {2156862745098039}}.} {\displaystyle V(X)\geq 0\,\!} {\displaystyle \sin(-\alpha )=-\sin(\alpha )} {\displaystyle \cot {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1+\cos \theta }{1-\cos \theta }}}={\frac {1+\cos \theta }{\sin \theta }}={\frac {\sin \theta }{1-\cos \theta }}=\csc \theta +\cot \theta .\,} {\displaystyle J_{n}(x)=\left({x \over 2}\right)^{n}\sum _{p=0}^{\infty }{(-1)^{p} \over 2^{2p}p!(n+p)!}x^{2p}} {\displaystyle \ F=d({\vec {p}})/dt} {\displaystyle \Gamma (n)=(n-1)!\,} {\displaystyle V(X+Y)=V(X)+V(Y)+2Cov(X,Y)\,\!} {\displaystyle {\frac {d^{2}y}{dx^{2}}}={\frac {1}{x^{2}}}\left({\frac {d^{2}\phi }{dt^{2}}}-{\frac {d\phi }{dt}}\right).} {\displaystyle \mathbf {c} } {\displaystyle {\begin{cases}0;&n{\mbox{ odd}}\\{\frac {2}{\pi n}};&n{\mbox{ even}}\end{cases}}} {\displaystyle \tan \theta ={\frac {\mathrm {opposite} }{\mathrm {adjacent} }}={\frac {\left({\frac {\mathrm {opposite} }{\mathrm {hypotenuse} }}\right)}{\left({\frac {\mathrm {adjacent} }{\mathrm {hypotenuse} }}\right)}}={\frac {\sin \theta }{\cos \theta }}} {\displaystyle b^{\log _{b}(x)}=x{\text{ because }}\mathrm {antilog} _{b}(\log _{b}(x))=x\,} {\displaystyle \left\{{\begin{matrix}z=14\\x=-4\\y=6\end{matrix}}\right.} {\displaystyle \mathbb {I} } {\displaystyle \oint _{S}{\vec {B}}\cdot d{\vec {s}}=0} {\displaystyle {\frac {1}{\sqrt {2}}}\prod _{p\equiv 3\!\!\!\!\!\mod \!4}\!\!{\underset {\!\!\!\!\!\!\!\!p:\,{prime}}{\left(1-{\frac {1}{p^{2}}}\right)^{-{\frac {1}{2}}}}}\!\!={\frac {\pi }{4}}\prod _{p\equiv 1\!\!\!\!\!\mod \!4}\!\!{\underset {\!\!\!\!p:\,{prime}}{\left(1-{\frac {1}{p^{2}}}\right)^{\frac {1}{2}}}}} {\displaystyle \int _{a}^{b}f(x)dx\sim (b-a)f({\frac {a+b}{2}})} {\displaystyle x^{\left[0\right]}=\log x} {\displaystyle a_{0}=1\,} {\displaystyle {\frac {1-az^{-1}\cos(\omega 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परिकलित्रएमी नोटरखण्डशृंखलाSट्रक्टेटुस लॉजिको-फिलोसोफिक्स+समान्तर श्रेढ़ी%अमूर्त संरचना,तीन-वस्तु समस्या#बड़ा ओ संकेतन १ + १ + १ + १ + · · ·"जेड रूपान्तरAएनीग्राम (नवकोंणीय तारा ))त्रिभुजों के हल"द्विपद वितरणMप्रमात्रा क्षेत्र सिद्धान्त6एल् हास्पिटल का नियम"डेमी क्रिट्स(क्लाडियस टॉलमी'समतल (ज्यामिति)Yलघुगणकीय फलनों के समाकलों की सूचीइकाई पग-फलनGकार्तीय निर्देशांक पद्धतिवृत्त/चकती का क्षेत्रफलऐकिक आव्यूह(स्टोक्स प्रमेयअल्मागेस्ट"मनोरंजक गणितBसमूह सिद्धान्त का इतिहासg5/कैलकुलस का इतिहासकोणीय दूरी#फलन का कोणांक%समान्तर माध्यKबहुपद समीकरणों के सिद्धान्तअवकलज.त्रिकोणमितीय फलन(गोलीय ज्यामितिGप्रतिस्थापन द्वारा समाकलन4अनुकोण प्रतिचित्रण)थेल्स का प्रमेय+इष्टतम नियंत्रण'यदि और केवल यदि%ज़ीनो परोक्षक.संक्रिया विज्ञान&परिमाण की कोटितंग्रामअपविन्यास समीकरण का हल7प्रक्षेपीय ज्यामितिDबेलनी निर्देशांक प्रणाली(समबाहु त्रिभुजJबीजगणितीय संख्या सिद्धान्त1पुनरावृत्ति संबंध"रेने देकार्त8ज्हाँ विक्तर पौंस्ले7त्रिविकर्णिक आव्यूहZक्रियात्मक ज्यामिति के सॉफ्टवेयर"रैण्डल मुनरो7निर्वाचन प्रणालियाँ(अस्पष्ट समीकरणजॉर्ज बूल(एमानुएल लास्कर8सांख्यिकी की रूपरेखा=ब्रह्मगुप्त सर्वसमिकाहाईपेशिया%एबेल पुरस्कार%समकोण त्रिभुजOज्या, कोटिज्या और उत्क्रमज्याएकैकी फलन!ब्रह्मगुप्त,टेलीजन का प्रमेयविषमतालघुगणकg टॉरस?पेंटाग्राम(पंचकोण तारा)2प्तोलेमी का प्रमेयभागफल%स्टीफन हॉकिंग;गुणोत्तर माध्य प्रमेयगामा फलनचक्रज1संख्यात्मक समाकलन%द्विपद प्रमेयछेदिका विधिघटानाअमूर्तन(भिन्नात्मक कलनसंयोजन तर्क.विलोपन सिद्धान्त+अक्रम सिद्धान्त+गैलीलियो गैलिली&शून्य-संचय खेललोलक (गणित)संकलन1सुतीक्ष्ण समुच्चय वक्र"दशमलव पद्धति+रीमान हैपोथिसिस$१ − २ + ४ − ८ + · · ·*स्वर्णिमानुपात4अनिर्णनीय प्रॉब्लम7सोफिया कोवालेवस्कया(आविश्लेषिक फलन+गोलीय प्रसंवादी"निरपेक्ष मान,अनुमानों की सूचीसन्निकटन!सर्वांगसमता.चित्रपतंग प्रमेयसार्थक अंक(अनुपात परीक्षा7 का वर्गमूलमाया वर्ग$१ − २ + ३ − ४ + · · ·Fसुब्रह्मण्यन् चन्द्रशेखरसंवलनजॉन नेपियरप्रवणताटिल्डेऑय्लर रेखा4यूक्लिडीय ज्यामितिMप्रत्यावर्ती श्रेणी परीक्षणबीजीय फलन>गॉडफ्रे हेरॉल्ड हार्डी<जॉन फोर्ब्स नैश जूनियर`aл<<i>ए ब्युटिफुल माइंड</i>३ का वर्गमूल` valuesmaptitle:0` languagehin` kindtitle`!4S0GHगाउस का गुरुत्वाकर्षण नियमयूक्लिड"बीज़ियर वक्र0न्यूटन के गति नियम,डीरिख्ले ईटा फलन"बीजीय समीकरणचतुर्भुज$संवेग (भौतिकी)प्रतिशतगिनी गुणांकMपरिमेय फलनों के समाकल की सूचीअरस्तु)एक विमीय समष्टिपिंड-विकर्ण,काई-वर्ग परीक्षण(वियुक्त बिन्दुIक्षेत्रफल के परिमाण की कोटि4व्यतिकरण (तरंगों का)एचपी प्राइम(त्रैराशिक नियम;१ − १ + २ − ६ + २४ − १२० + · · ·2ज्यामिति का इतिहासहर्मन हंकेलआवर्ती फलन)अनुक्रम की सीमासारणिकसमरूपतासंख्या'बेलन (ज्यामिति)युक्तिभाषअदिश गुणनफल(हरात्मक श्रेणी/ग्रोवर की कलनविधि5श्रीराम शंकर अभयंकरतरंग समीकरण?पांचवीं घात वाले समीकरण%रामचन्द्र लाल>आद्रियें मारि लजान्द्र!तत्त्व (गणित)&ईकाई वर्ग आरेख.प्राकृतिक संख्यान्यूटन विधिजुए का गणितMपाई के लिये माधव-लैबनीज सूत्र%अभाज्य संख्या(ग्रांडी श्रेणीGडिस्क्रीट फुरिअर रूपान्तर @%डिमॉर्गन नियमत्रिभुg"त्रिक गुणनफल.पूर्णांक अनुक्रम`डिस्क्रीट टाइम फुरिअर ट्रान्सफार्म"विविक्त गणित1सन्निकटन सिद्धांत.सोलेनोइदल वेक्टर!प्रतिचित्रण.श्रोडिंगर समीकरणआद्य समाकल*मध्यिका (भूमिति)4गाटफ्रीड लैबनिट्ज़5नति परिवर्तन बिन्दु"खेल सिद्धांतबिंदुपथ.संख्यात्मक अवकलनआनन्द कुमार&हीरोन का सूत्र2रैखिक समीकरण निकाय1अनिर्धार्य समीकरण(परिकलन विज्ञान/रैखिक अवकल समीकरणसुपरिभाषितपॉल डिरॅक,खण्डशः रैखिक फलन*शीर्ष (ज्यामिति)पाइथागोरससदिश कलन7संख्यात्मक विश्लेषण जीवासमीकरणत्वरणएमिल बोरेल1निर्देशांक पद्धति १ + २ + ४ + ८ + · · ·"शेषफल प्रमेयमोनोगनपृष्ट"जॉर्ज कांटॉर(मंगला नार्लीकरवक्र आसंजन5 का वर्गमूल+ऋजुरेखीय बहुभुजDअल्फ्रेड नार्थ ह्वाइटहेडद्विघात फलन%अक्षय वेंकटेश"कांता गुप्ता-संस्थितिविज्ञान'जयदेव (गणितज्ञ)समाकलनरुबिक घनमात्रा&राज चन्द्र बसुga5यूजीन चार्ल्स कैटलन9हिन्दू गणित का इतिहासदिगंशजी मेशद्विक लोलक,कौशी-आयलर समीकरणf<i>मोर का मुकुट : गणित के अयूरोपीय मूल</i>.बहुपद अन्तर्वेशन!स्वर्णिमायतभिन्नछिद्र|साधारण अवकल समीकरण के हल की संख्यात्मक विधियाँ+संख्यांक उपसर्गसुभाष खोतउमर ख़य्याम$एरेटोस्थेनेज7वैज्ञानिक परिकलित्रएमी नोटरखण्डशृंखलाSट्रक्टेटुस लॉजिको-फिलोसोफिक्स+समान्तर श्रेढ़ी%अमूर्त संरचना,तीन-वस्तु समस्या#बड़ा ओ संकेतन १ + १ + १ + १ + · · ·"जेड रूपान्तरAएनीग्राम (नवकोंणीय तारा ))त्रिभुजों के हल"द्विपद वितरणMप्रमात्रा क्षेत्र सिद्धान्त6एल् हास्पिटल का नियम"डेमी क्रिट्स(क्लाडियस टॉलमी'समतल (ज्यामिति)Yलघुगणकीय फलनों के समाकलों की सूचीइकाई पग-फलनGकार्तीय निर्देशांक पद्धतिवृत्त/चकती का क्षेत्रफलऐकिक आव्यूह(स्टोक्स प्रमेयअल्मागेस्ट"मनोरंजक गणितBसमूह सिद्धान्त का इतिहासg5/कैलकुलस का इतिहासकोणीय दूरी#फलन का कोणांक%समान्तर माध्यKबहुपद समीकरणों के सिद्धान्तअवकलज.त्रिकोणमितीय फलन(गोलीय ज्यामितिGप्रतिस्थापन द्वारा समाकलन4अनुकोण प्रतिचित्रण)थेल्स का प्रमेय+इष्टतम नियंत्रण'यदि और केवल यदि%ज़ीनो परोक्षक.संक्रिया विज्ञान&परिमाण की कोटितंग्रामअपविन्यास समीकरण का हल7प्रक्षेपीय ज्यामितिDबेलनी निर्देशांक प्रणाली(समबाहु त्रिभुजJबीजगणितीय संख्या सिद्धान्त1पुनरावृत्ति संबंध"रेने देकार्त8ज्हाँ विक्तर पौंस्ले7त्रिविकर्णिक आव्यूहZक्रियात्मक ज्यामिति के सॉफ्टवेयर"रैण्डल मुनरो7निर्वाचन प्रणालियाँ(अस्पष्ट समीकरणजॉर्ज बूल(एमानुएल लास्कर8सांख्यिकी की रूपरेखा=ब्रह्मगुप्त सर्वसमिकाहाईपेशिया%एबेल पुरस्कार%समकोण त्रिभुजOज्या, कोटिज्या और उत्क्रमज्याएकैकी फलन!ब्रह्मगुप्त,टेलीजन का प्रमेयविषमतालघुगणक-yobUB2 सरव वकटशपहडलक d   . dM5  "g(हरात्मक संख्याबारम्बारता;रामानुजन-नागेल समीकरणअबेल प्रमेयकौशी आव्यूह5हामिद नदेरी येगानेह+रैखिक क्रमादेशनआवृत्तिबिंदु&काई-वर्ग वितरण.अभिकलनात्मक गणितरोजर पेनरोस4हार्मोनिक विश्लेषण%शंकु-परिच्छेदपरिमित अंतरअभिगृहीत;केरलीय गणित सम्प्रदाय+रीमानी ज्यामितिअति परवलयअसमिका%राफेल बम्बेलीव्यंजक,फ्रैंक पी॰ रैमसे'क्रियाक्रमकरी1वास्तविक विश्लेषण(द्विघाती अवशेष(प्रायिकता बंटन8मरिया गीताना ऐन्येसी(गाऊसी पूर्णांक.हरमन मिन्कोवस्की हीपआयतचित्र"बीमा विज्ञानप्रतिवर्तनBसंख्या पद्धतियों की सूचीवृत्तीय गतिशास्त्रीय विद्युत्चुम्बकत्व का सहपरिवर्ती निरूपणकुर्ट गेडेल%द्वयी सम्बन्ध7नीना गुप्ता (गणितज्ञ)'क्रमविनिमेयताप्राचल"गणितीय वित्त!श्रेणी (गणित)पद परीक्षणउपप्रमेय4ग्रेगोरी पेरेल्मानगिनतारा,e (गणितीय नियतांक)!अंतराल (गणित)gUGहेक्साग्राम (षटकोणीय तारा )6आवर्ती फलनों की सूचीपदानुक्रम,डिरैक डेल्टा फलनडाइगोन5पियेर सिमों लाप्लासघनत्वमनगणित समयEक्षेत्रफल का प्रथम आघूर्ण"बृहत् आँकड़ासदिश राशि'कर्ण (ज्यामिति)%कालमान फिल्टर7मिथ्याभाषकी परोक्षक"एडवर्ड विटेनसमकोणक्रैमर-नियम,पूर्ण वर्ग बनाना7मरीना वीयाज़ोव्स्काक्षेत्रफल;उच्चिष्ठ और निम्निष्ठस्थिति सदिश.ग्राफ़ सिद्धान्त(जुलियन श्विंगर+होलोमार्फिक फलन(नीकोला बूरबाकी.संख्या सिद्धान्त(अभिसारी श्रेणी4नियंत्रण सिद्धान्तबीजीय वक्रमूल (फलन के)ऊनविम पृष्ठ/विभाज्यता के नियम"सिसैरा-संकलन१०अनुक्रमBबृहत् संख्याओं का इतिहास%रोमन संख्यांकक्रमचयनिषेध (तर्क)अवमन्दन)मोंटी हॉल पहेली मापन1गिल्बर्ट स्ट्रेंगनैश संतुलन2सीमा तुलना परीक्षण*वर्णमाला (संगणन)प्रदिशसीमा (गणित)ईस्टर(ऋणात्मक संख्यागॉस नामकरण%जोसेफ फ़ूर्येg' ३ का वर्गमूल1समाश्रयण विश्लेषण4गणितीय तर्कशास्त्र+फुरिअर विश्लेषण&गणित का इतिहास/शोर का अल्गोरिद्म3शीर्षलम्ब (त्रिभुज)><i>वैदिक गणित</i> (पुस्तक):पुनरावृत्तिमूलक विधिनिर्मेय:प्रसम्भाव्‍य प्रक्रमकोज्या नियम#गणित का दर्शन;१/४+ १/१६ + १/६४ + १/२५६ + · · ·"चक्रवाल विधि(बर्नूली संख्या%समूह सिद्धांत*व्यास (ज्यामिति)क्रमगुणितKसदिश कैलकुलस की सर्वसमिकाएँ%मूल (संख्या का)सममिति%चार्ल्स बैबेजएकधा विधि1मानचित्र प्रक्षेप तरंग1टोएपलित्ज़ आव्यूहSअंतरराष्ट्रीय गणितीय ओलंपियाडछद्मगणित2कौशी संघनन परीक्षण"आइज़क न्यूटन.महत्तम समापवर्तक"विसरण समीकरण%समबाहु बहुभुज(लग्रान्ज बहुपद1हॉल्टिंग प्रॉब्लमवर्गमूलबी स्प्लीन/चीनी शेषफल प्रमेय;जेम्स क्लर्क मैक्सवेलघन फलन4चिरसम्मत यांत्रिकी.बीजगणितीय संरचनास्पर्शरेखाRपुनरावृत्ति (कंप्यूटर विज्ञान)विसर्पी गणक@्धांत'2गोल्डबैक का अनुमान"एंड्रू वैल्सपरिभाषाअम्बिग्रामफील्ड्स पदक पासाचतुष्फलकी दूरीचर परिवर्तन+अपरिमित समुच्चय(त्रिभुज असमिका"संरक्षण नियमटेलर प्रमेयकार्ल रुंग"युगपत समीकरण(अभिसरण परीक्षण#शून्य से भाजनCआन्तरिक कोण तथा वाह्य कोणवितत भिन्नIबूलीय बीजगणित (तर्कशास्त्र)बाइनरी ट्री"दशमलव बिन्दुआयलर संकलन6एलिमेन्ट्स (यूक्लिड)Aबेलमैन-फोर्ड एल्गोरिथ्महस्तंगत1संकेन्द्रीय वृत्त!आर्किमिडीज़4बख्शाली पाण्डुलिपि(गणितीय नियतांक.लघुतम समापवर्त्यGओकटाग्राम (अष्टकोणीय तारा )सी ए एस)अवकलजों की सूची घनाभ%मॉड्युलर गणित%लग्रान्ज गुणकरेडियन(पुनरावृत्त फलनविचरण-कलनAमुडुंबई शेषचालु नरसिंहन(अक्षांश रेखाएँचर7अयूक्लिडीय ज्यामिति%साधारण लघुगणकसु डोकु?बाधा संतुष्टि की समस्यासरल बहुभुज8त्रिकोणमिति के उपयोगआव्यूह"तुल्यता वर्गप्लेटो7आपेक्षिकता सि05"g(हरात्मक संख्याबारम्बारता;रामानुजन-नागेल समीकरणअबेल प्रमेयकौशी आव्यूह5हामिद नदेरी येगानेह+रैखिक क्रमादेशनआवृत्तिबिंदु&काई-वर्ग वितरण.अभिकलनात्मक गणितरोजर पेनरोस4हार्मोनिक विश्लेषण%शंकु-परिच्छेदपरिमित अंतरअभिगृहीत;केरलीय गणित सम्प्रदाय+रीमानी ज्यामितिअति परवलयअसमिका%राफेल बम्बेलीव्यंजक,फ्रैंक पी॰ रैमसे'क्रियाक्रमकरी1वास्तविक विश्लेषण(द्विघाती अवशेष(प्रायिकता बंटन8मरिया गीताना ऐन्येसी(गाऊसी पूर्णांक.हरमन मिन्कोवस्की हीपआयतचित्र"बीमा विज्ञानप्रतिवर्तनBसंख्या पद्धतियों की सूचीवृत्तीय गतिशास्त्रीय विद्युत्चुम्बकत्व का सहपरिवर्ती निरूपणकुर्ट गेडेल%द्वयी सम्बन्ध7नीना गुप्ता (गणितज्ञ)'क्रमविनिमेयताप्राचल"गणितीय वित्त!श्रेणी (गणित)पद परीक्षणउपप्रमेय4ग्रेगोरी पेरेल्मानगिनतारा,e (गणितीय नि@Zुणोत्तर माध्य सम्बन्धी असमिका'%तुलना परीक्षण%कैटालन संख्यासंख्याबोध&रीमान जीटा फलनउपसमुच्चयCचतुर्भुज मंदिर (ग्वालियर)"अवशेष प्रमेयZत्रिकोणमितीय सर्वसमिकाओं की सूची आयत"रुंग परिघटना4सैद्धान्तिक भौतिकी%एलेन ट्यूरिंग3कोशी की मूल परीक्षाथीटा फलन"यंत्र शिक्षण4प्रारम्भिक बीजगणित0डी मायवर का प्रमेयमाध्य%अपसारी श्रेणी$निर्वचन (तर्क)"गणितीय सारणी!अर्ध (संख्या)%आंकड़ा संरचनाअन्तः आकृतिपरवलयद्वितल कोणबोरल संकलनमैरी एल बोस5सांयोगिकी का इतिहासविचलनOजैव सांख्यिकी (बॉयोमेट्रिक्स)(अनिर्धार्य रूप(द्विपद रचनांतर9सदिश बीजगणित के सूत्रअवकल समीकरण+समलम्ब चतुर्भुजसूचक फलन"देवनागरी अंक3केंद्रक (ज्यामितीय)फलन की सीमाeत्रिकोणमितीय फलनों के समाकलों की सूची+संख्या ज्यामितिएकक भग्नांक+व्यावहारिक गणित0परमेश्वर (गणितज्ञ).अंतःसर्पी श्रेणी)गणित का कालक्रमबहुचर कलनसमान्तर माध्य और gGविश्लेषी संख्या सिद्धान्तरैखिकीकरण!चूडा (भूमिति)8फलन का प्रभावक्षेत्रमकड़ी आरेखगणितज्ञ"निकोल ओरेसमे गणितअल्गोरिद्म/संगमग्राम के माधवEअङ्कगणित का मूलभूत प्रमेयDबोस-आइन्स्टाइन सांख्यिकीप्रमेयिका8गणित विज्ञान संस्थान"अरेखीय तंत्रग्रे कोड)असमताओं की सूची आयतन%तरल यांत्रिकी1प्रावस्था-समष्‍टि)अबू ज़ैद बलखारी.कार्ल वाईश्ट्रास7श्रीनिवास रामानुजन्हरीश चंद्र?बीजगणित का मौलिक प्रमेयसदिश गुणनफल!विभाजन (गणित)लम्बवत%मेरु प्रस्तार*सूत्र (फॉर्मूला)घातांक"लांबिक बहुपद फलन<परतंत्र और स्वतंत्र चर.सूचना प्रसंस्करणसमाकल सूची.शुद्ध गतिविज्ञान8फलनों का संयुक्तीकरणपूर्णांक7वर्णनात्मक ज्यामिति(अतिपरवलयिक फलनसतत फलन,अनंत बंदर प्रमेयआंशिक अवकलजAयथार्थता एवं परिशुद्धता<<i>ए ब्युटिफुल माइंड</i>%रिक्त समुच्चयLस्वातंत्र्य कोटि (सांख्यिकी)gगणितीय मॉडल,नेल्स हेनरिक एबल=गिरोलामो फ्रैकास्टोरो#ऑयलर का सूत्र%नितिन सक्सेना'स्प्लाईन (गणित)1समुच्चय सिद्धान्त>मान्टे-कार्लो सिमुलेशन2ध्रुवी ऊनविम पृष्ठ7हैमिल्टनी यांत्रिकीसंरेखण"क्रमित युग्म.यूक्लिडीन समष्टि%हरात्मक माध्य%सर्वदमन चावलाविकर्ण7त्रिकोणीय सर्वेक्षणइब्न रश्दBगाडेल का अपूर्णता प्रमेयगतिज ऊर्जासमद्विभाजनपरिगणनासरल रेखा5कौशी अभिसरण परीक्षण%मानक प्रतिमानAइवान गेलिस्ता टाँरीसेलीOसर्वनिष्ठ (समुच्चय सिद्धान्त)अबीजीय फलनगुणन नियमBगणितीय प्रतीकों की सारणीकौशी गुणनफल+बर्नहार्ड रीमान.संख्या पद्धतियाँबीजगणितअवमुख फलन+काल्पनिक संख्याभागफल नियम"वर्ग तरंगरूप"खंडशः समाकलन7स्पर्शरेखा चतुर्भुज>त्वरित फुरिअर रूपान्तरमाध्यिका2अभिकलन का सिद्धांत)भाजकों की सारणीM<i>किताब-अल-जबर-वल-मुक़ाबला</i>"सदिश क्षेत्रप्रायिकता((6;"g(हरात्',ऑगस्टिन लुई कौशीसहप्रसरणविमा (गणित)1सम्मिश्र विश्लेषण.पाइथागोरस प्रमेय)अनन्त की यात्रा.चक्रवृद्धि ब्याजवक्रता$सम और विषम अंक1चरघातांकीय वृद्धि.बीने–कौशी तत्समक%संहति-केन्द्र(डेविड हिल्बर्ट$अन्तःकेन्द्र(अपरिमेय संख्या;मौलिक समानुपात प्रमेय!घन (ज्यामिति)"ऊष्मा समीकरणgविभिन्न निर्देशांकों में डेल संक्रिया'विस्थापन (सदिश)#सदिश का संकेत7वैश्‍लेषिक ज्यामिति4प्रागनुभविक संख्यागुणनखण्ड.गणितीय सांख्यिकी#एस आर रंगनाथन(द्विघात समीकरण+वास्तविक संख्या.डीरिख्ले परीक्षण+माध्यमान प्रमेय(त्रिविम समष्टि%अवकल ज्यामिति"अनन्त गुणनफलअंतरित कोण?लैब्नीज का सामान्य नियम(गतिक क्रमादेशन"कार्तीय गुणन जोड़!त्रिकोणमितिVहिन्दू-अरबी अंक पद्धति का इतिहासबूलीय फलनषट्भुजतत्समक फलनकर्ल (गणित)अवकल गणित भाजकलियोन वालरसबहुफलक%प्रायिकता मानMत्रिविकर्णिक आg+गणितीय सौन्दर्य1अन्तर्निर्मित कोण*द्विअंतथक्षेपण%शून्य समुच्चय+चतुर्विम समष्टिमुनीश्वरबहुभुज/रुंग-कुता विधियाँ)जॉन वाॅन न्यूमन.त्रिविम प्रक्षेप!तर्कशास्त्र!१७२९ (संख्या)वेन आरेखदेवनागरी"गणितीय वस्तु%करेन उहलेनबेक कलन"वर्ण आवृत्तिफ्रैक्टल"अस्पष्ट तर्क1गोलीय त्रिकोणमिति,संख्याओं की सूची/परिमेय मूल प्रमेयतोरोइड%अक्षांश वृत्त%द्विपद गुणांकमानक विचलनdन्यूनकोण त्रिभुज तथा अधिककोण त्रिभुज(परावर्तन सूत्रज्या नियमAद्वयाधारी संख्या पद्धति,प्रमेयों की सूची,वारिंग का प्रश्न2मैक्सवेल के समीकरणlत्रिकोणमितीय सर्वसमिकाओं की उपपत्तियाँ9फर्मा का अंतिम प्रमेयऑटो होल्डर%डेटा विश्लेषण.समान्तर चतुर्भुजभूगणित8अलेक्से क्लाड क्लेरो"पिरैमिड आरेख(आयलर सर्वसमिका0केन्द्र (ज्यामिति)कोलाज अटकल/कौशी संवेग समीकरण(रामानुजन संकलनसमचतुर्भुजg~"फलनिक समीकरण+प्रसामान्य बंटन(त्रिकोण संख्या&संगीत तथा गणित1गणितीय उपकरणिकाएँ+द्वयंक संक्रिया(गणितीय उपपत्ति%अधिकल्पित एककबहिर्वेशन2मिथ्या स्थिति विधि२Gध्रुवीय निर्देशांक पद्धति(फ़ूर्ये श्रेणी+चक्रीय चतुर्भुज0प्रिज्म (ज्यामिति)>रिचर्ड फिलिप्स फाइनमेन&बंदी की दुविधा;चेन्नई गणितीय संस्थान.इवारिस्ते गैल्वा2पियानो के अभिगृहीतdत्रिभुज के अन्तर्वृत्त और बहिर्वृत्त%मूलभूत प्रमेय+फूर्ये रूपान्तर>कलनविधियों का विश्लेषण1सत्येन्द्रनाथ बोस0योग का तत्समक अवयव<मूल निकालने की विधियाँAगोलीय निर्देशांक पद्धति+स्टीफन वॉलफ्रेमलांबिक फलन,क्रिस्टल बॉल फलन(अमूर्त बीजगणित4ब्रह्मगुप्त प्रमेय"यूजीन विग्नर%गणनीय समुच्चय-बहुलक (सांख्यिकी)संयोग(उर्मिला महादेव%प्रकीर्ण आरेखपाई दिवसकोणीय वेग.संकेत प्रसंस्करण.प्राकृतिक 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प्रमेय!घन (ज्यामिति)"ऊष्मा समीकरणgविभिन्न निर्देशांकों में डेल संक्रिया'विस्थापन (सदिश)#सदिश का संकेत7वैश्‍लेषिक ज्यामिति4प्रागनुभविक संख्यागुणनखण्ड.गणितीय सांख्यिकी#एस आर रंगनाथन(द्विघात समीकरण+वास्तविक संख्या.डीरिख्ले परीक्षण+माध्यमान प्रमेय(त्रिविम समष्टि%अवकल ज्यामिति"अनन्त गुणनफलअंतरित कोण?लैब्नीज का सामान्य नियम(गतिक क्रमादेशन"कार्तीय गुणन जोड़!त्रिकोणमितिVहिन्दू-अरबी अंक पद्धति का इतिहासबूलीय फलनषट्भुजतत्समक फलनकर्ल (गणित)अवकल गणित भाजकलियोन वालरस@?p नंबर अभाज्यता टेस्ट'p2भारतीय अंक प्रणाली2अश्व संचालन समस्या/कौशी-रीमान समीकरण?ग्रांडी श्रेणी का संकलन8स्वयंसिद्धों की सूची"सदिश बीजगणितNलघुगणकीय सर्वसमिकाओं की सूची2वशिष्ठ नारायण सिंह(व्यवसायिक गणित.स्पर्शरेखा समलंब2जोसेफ लुई लाग्रांजअर्ध गोला6कलन का मूलभूत प्रमेयगामा आव्यूहशून्य समताBवक्र-रेखी निर्देश तन्त्र0पिरैमिड (ज्यामिति)$समुच्चय (गणित)%रामानुजन मशीन पाई%समिश्र संख्या(विमीय विश्लेषणसंचय (गणित)Gगियोवन्नी डोमेनिको कैसिनीत्रिपदी4समद्विबाहु त्रिभुजअनन्त समाकलEलाइब्नित्स का समाकल सूत्र1समद्विबाहु समलम्ब2विलियम विलसन हन्टर/कौशी समाकल प्रमेयमैथवर्ल्डdचतुर्विम यूक्लिडीन समष्टि में घूर्णन4आँकड़ा चाक्षुषीकरण"मंजुल भार्गवतारेक्ष0समूह (गणितशास्त्र)%रैखिक बीजगणित+नरेन्द्र करमरकरSकांजिवरम श्रीरंगचारी शेषाद्रि(परिमित समुच्चयPए॰ के॰ ऐस@.@हुपिण्ड तंत्र'@ शंकु गणना6आर्यभट की ज्या सारणी"बीजीय संख्या(प्वासों समीकरणप्रमेय+अभिमुखता अनुपात.गुणोत्तर श्रेढ़ी(डेन्यल बर्नूली.लाप्लास रूपान्तर)वक्र का अनुरेखण8विलियम रोवन हैमिल्टनशुद्ध गणितप्रसरणवर्गाकार$भास्कराचार्य4ग्राफिंग कैलकुलेटर7बूलीय प्रभावक्षेत्रसंख्या रेखा(नवबिन्दु वृत्त+वक्रता त्रिज्यासांख्यिकी^रामानुजन प्रगत गणित अध्ययन संस्थानहिप्पारकसजटिल बहुभुजMहेप्टाग्राम (सप्तकोणीय तारा )%राजीव मोटवानी&ऑयलर का प्रमेयGडिजक्स्ट्रा का अल्गोरिद्म+तुल्यता सम्बन्ध.गणितीय सर्वसमिका2विस्तार-प्रधान खोज१ (संख्या)अष्टाधारी9व्याघात (अन्तर्विरोध)1शृंखला नियम (अवकलन).मर्केटर प्रक्षेप"आन्री पांकरे+बहुध्रुव प्रसारआंशिक भिन्नसम्मेयता(लियोनार्ड ओइलर;कोण समद्विभाजक प्रमेयबृहत् वृत्तथेल्स>दालाँवेयर का सिद्धान्त4मरियम मिर्ज़ाख़ानी(g वेग गोला1सामान्यीकृत माध्यइष्टतमकरण(वैश्‍लेषिक फलनपरिकलकCभास्कराचार्य प्रतिष्ठान%लजांड्र बहुपदEपीटर गुस्ताफ लजन डीरिक्ले"कौशी अनुक्रम)विज्ञान के नियमज्यामितिकौशी समस्याछेदक रेखा+रिक्त परिकल्पना(बीजीय ज्यामिति)ग्रीन का प्रमेयZऑगस्टिन लुइस कौशी के नाम पर नामकरण[स्पीअरमैंन की रैंक सहसंबंध गुणांक)गहराई पहले सर्च+गुणोत्तर श्रेणी+डीरिख्ले श्रेणी3१/२ + १/४ + १/८ + १/१६ + · · ·"रेखीय समीकरण1लजान्द्र रूपान्तरइकाई सदिशगणितीय आगमन)बेय का सिद्धांत.समानकोणिक बहुभुजआर्यभट1स्ट्रिंग सिद्धांत/परिमित अन्तर विधि#पेल का समीकरणदिक्-काल(गुणोत्तर माध्य&वक्रों की सूचीक्लॉड शैनन+मार्टिन गार्डनरएपोलोनियसBनिश्‍चित समाकलों की सूची(बर्नूली असमिका कोण-चार रंग की प्रमेयलुइस कैरलबीटा फलनपहाड़ाटी-परीक्षण,परिमित अवयव विधिनास्ट्रानहैश टेबल&नोटर का प्रमेय@*्यूह कलनविधि#+g(g..वैज्ञानिक परिकलनउमर खय्याम,डकवर्थ-लुईस विधि5भारतीय गणितज्ञ सूचीरेखीय वेगसमानांतर'तरंगदैर्ध्यों हनोई का टावरअतिपरवलय.अलबर्ट आइंस्टाईनउत्तल फलनसमुच्चयAजेम्स क्लार्क मैक्स्वेलBविद्यार्थी के टी-परिक्षण+विशेष सापेक्षता2प्रकाश का व्यतिकरण%द्विघात बहुपदपरम मानपी-मानसमशेषता"बहुपद समीकरणसंयुक्त फलन%रिचार्ड फैनमन5बाइनरी नम्बर सिस्टम%हेनरी पॉयनकेर*क्रिप्टोग्राफी!इरैटोस्थनीजआनंद कुमार"उष्मा समीकरण%विस्थापन सदिश%ध्रुवी समीकरण(भारतीय गणितज्ञचलन कलन%समरूप त्रिभुज&महत्ता के क्रम?डकवर्थ-लुईस-स्टर्न मैथडपरिमाण.जनसंख्या पिरैमिडJप्रतिलोम त्रिकोणीमितीय फलन/सत्येंद्र नाथ बोस;प्रतिस्थापन से समाकलनअफलातून सतहआइंस्टाइननिर्देशांकलघुरिक्थ ऊहा भाजन Duckworth–Lewis–Stern method2पाइथागोरस का सूत्रपाईथोगोरस%दासमिक पद्धति%रैखिक बीजावली&महत्ता का क्रमg"उत्तल बहुभुजषोडश आधारी.नवबिन्दु केन्द्र0.999...?कोनिग्ज़बर्ग के सात पुलठोस कोण"आरादन्त तरंग.प्रतिदर्श समष्टिसमानुपात7प्रत्यावर्ती श्रेणी)जयंता कुमार घोषगाउस विलोपन गुणाविंशाधारीपंचभुज इब्न अल-हेथम5अपोलोनियस का प्रमेय8मध्यवर्ती मान प्रमेय!क्षेत्रमापीPसांख्यिकीय परिकल्पना परीक्षण:निकोलाय लोबाचेव्स्कीरॉल प्रमेय)डी के रायचौधुरी+यूनानी संख्यांक(वॉलफ्रेम अल्फा%बौधायन प्रमेय"अपरिमेय राशि4पायथागोरस सिद्धांत+नियन्त्रण तंत्र2पिएर सिमों लाप्लास?फेर्मा का अन्तिम प्रमेयDगोलीय निर्देशांक प्रणाली(बर्ट्रेंड रसेलअङ्कगणित=सापेक्षिकता सिद्धान्त(फ़ोरियर श्रेणी(समान्तर श्रेणीक्यूबअंतर संकारकतलीय कोणJब्रेड्थ-फर्स्ट सर्च (बीएफएस)%देवनागरी लिपीफक्टोरियल(दाशमिक प्रणालीArea%देवनागरी लिपि7क्रिश्चियन हुय्गेंस"नल परिकल्पना1क्वांटम मेकानिक्सGटेवघात श्रेणी4सांख्यिकीय अनुमिति.अल्बर्ट आइंस्टीन1जीवनांकिक प्रबंधक हनोई के टॉवर&सीव ऑफ़ सुंदरमदो की घातअवतल बहुभुज १ + २ + ३ + ४ + · · · पियर द फर्मा%रामानुजन अटकलPसहस्राब्दी पुरस्कार समस्याएं,कौशी समाकल सूत्रपरिकलनसमता चिन्ह-समांतर (ज्यामिति)(आँकड़ा विज्ञानवहन क्षमताघनमूलबीज-लेखनइकाई के मूल:प्रमात्रा यान्त्रिकीअंकगणितबेसल समस्या २ का वर्गमूल/आंशिक अवकल समीकरण4स्टर्लिंग संख्याएँज्या तरंग/लाप्लास का समीकरणअंतर्वेशनघूर्णनअष्टभुज4प्रायिकता सिद्धांतस्थानिक मान(चरघातांकी क्षयसप्तभुज"औपचारिक भाषाFत्रिकोणमितीय प्रतिस्थापन.अभिलक्षणिक बहुपद सारस का नियम"सत्यता सारणी"दैवी कलनविधि@क्वाण्टम विद्युत्गतिकी>अपसारी गुणोत्तर श्रेणीपरवलयज+प्राचलिक समीकरण=संघ (समुच्चय सिद्धान्त)7क्रिश्चियन हाइगेन्स_भास्कर प्रथम का ज्या सन्निकटन सूत्र ग्नू ऑकg%भौतिक शास्त्रGअभिकलनात्मक तरल यांत्रिकी+गणितीय विश्लेषणपरिधि!भूसांख्यिकी5भिन्नता का विश्लेषणवर्ग आव्यूह+गणितीय अनुसंधानफ्रेंच वक्रप्रतिचयन2साधारण अवकल समीकरण%परिमेय संख्या*मात्रण (विज्ञान)११ (संख्या)Gप्रतिलोम त्रिकोणमितीय फलनटेलर श्रेणी"प्रतिलोम फलन5कार्ल फ्रेडरिक गाउसचिह्न फलनभारतीय गणितBभारतीय गणितज्ञों की सूची%गतिकीय तन्त्रदिक्चालन)गाउस-साइडल विधिअनुपातक्रमचय-संचयत्रिज्याअर्थमिति.पल्लियरा श्रीधरन"स्थाई अवस्थाGस्थानीय भाषा (औपचारिक भाषा)"यौगिक संख्या(हरात्मक श्रेढी"भास्कर प्रथम7स्प्लाइन अन्तर्वेशन+श्रीनिवास वर्धन+समद्विभाजन विधि"ठोस ज्यामिति!अनंतस्पर्शी/न्यूनतम वर्ग विधिमानक त्रुटिएडीएमबी4विशिष्ट आपेक्षिकता%गणितीय भौतिकीविंशतभुजHवर्गमूल निकालने की विधियाँ2स्टीवर्ट का प्रमेयएन्ट्रॉपी!तरंगदैर्घ्य(8Pq Y."पूर्ण संख्या%संख्या पद्धति4इनg)रोल्स का प्रमेय1चतुर्विमीय समष्टि+अलबर्ट आइंस्टीनBअंकगणित का मूलभूत प्रमेयगोलीय आरेखRगणितीय विज्ञान संस्थान, चेन्नै%वियुक्त बिंदु=पुनरावृत्‍तिमूलक विधिपरतंत्र चरJकेप्लर की ग्रहीय गति के नियम7न्यूटन के गति के नियमBकैलकुलस का मूलभूत प्रमेय(पास्कल त्रिभुज'भौतिकशास्त्री+वर्गमूल निकालनाअबैकससम अंकशुद्धगतिकी"वेक्टर स्पेस1सिग्नल प्रोसेसिंगJबोस-आइंस्टीन स्टैटिस्टिक्स+अल-ख़्वारिज़्मीUगणितीय आगमन सिद्धांत की उपपत्ति%अमूर्त चिन्तन1विनाशी व्यतिक्रमण8प्रतिलोम वृत्तीय फलन+वियुक्त बिंदुओं%एकघातीय बहुपदभूमितिPhysics;उच्चिष्ट और निम्निष्टअधिक्रमअनंत श्रेणी1नियंत्रण सिद्धांत7नियन्त्रण सिद्धान्तDत्रिविकर्णिक आव्यूह विधिसुडोकू:वैज्ञानिक कैल्कुलेटर'तरंगदैर्घ्यों घोड़े की चाल)सर आइज़क न्यूटन6न्यूनतम वर्ग की विधि4वैश्लेषिक ज्यामितिgस्पर्श रेखागैलीलियोअसमतानागरी"उच्च अंकगणित4क्वाण्टम यांत्रिकीत्रिकोणWभारत के गौरव - श्रीनिवास रामानुजनमाधवाचार्य&राज चन्द्र बोस.समीकरण सिद्धान्तचाप कोण1क्वांटम यांत्रिकी4मानचित्र प्रक्षेपणतॉलेमीSN Boseकैलकुलस"असतत समुच्चय%गणितीय प्रमाण+गणितीय प्रतिमानCalculus.द्रव्यमान केंद्रनागरी अंकआर्यभट:/लम्ब वृत्तीय शंकु खंडश: समाकलन#पैल की समीकरणऍल्गोरिथम&हेरोन का सूत्रफीसिक्स+संपोषी व्यतिकरण)सर आईज़क न्यूटन2सत्येन्द्र नाथ बोस;सापेक्षता का सिद्धांत(अल ख्वारिज़्मीजानकारी%जीएनयू ऑक्टेव(अल् ख्वारिज्मी:आपेक्षिकता सिद्धान्त2रैखिक युगपत समीकरणजीएमएसएच(वोलफ्रेम अल्फा करणी;जेम्स क्लर्क माक्सवेलआइन्स्टीन4भास्कराचार्य प्रथम5गणकीय तरल यांत्रिकी;नेवियर स्टोक्स समीकरण.बर्नौली संख्याएँ गुणनसापेक्षता)त्रि-विम समष्टि1गोटफ्राइड लैब्नीजgक्यूसेक5पाइथागोरस का प्रमेयफैक्टोरिअल>जेम्स क्लार्क मैक्सवेल6१/४+ १/१६ + १/६४ + १/२५६ + ⋯संकेंद्रिक(आंकिक विश्लेषणयंत्रराज$निर्देशांकों:अनडिसाइडेबल प्रॉब्लम०.९९९...आइनस्टाइन?डकवर्थ-लुईस स्टर्न विधि आइलर4सापेक्षता सिद्धांतत्रिविमयंत्र अधिगम#हीरो का सूत्र1प्रिज्म (ज्यामिति )[मुहम्मद इब्न् मूसा अल्-ख्वारिज्मी,आदर्श जादूई वर्ग(हलायुध त्रिकोणअफ़्लातून"मशीन लर्निंगलम्बवत्तएसओ(४)+तार्किक निर्वचन"सत्यता-सारणीहर<भौतिकी के प्रमुख सूत्र संचय?डकवर्थ-लुईस-स्टर्न विधिघन (क्यूब)अव्याप्तिकुट्टक नियम$संवेग (स्थिति)पूर्णांकोंविषम अंकरिकर्सनटोलेमी,सर आइज़ैक न्यूटन.गोलीय निर्देशांकNegative number"संमेय संख्या"बर्टरैंड रसल.क्वांटम सिद्धांत4अल्बर्ट आइन्स्टाइन0डी मॉयवर का प्रमेय Eugene WignerसीरीजAसापेक्षिकता का सिद्धांत1सांख्यिकीय अध्ययन+अधिककोण त्रिभुजgd4क्रिस्टियन हुगेन्स.अनुप्रयुक्त गणित#द्वि-विम आकाश+गैलिलियो गैलिलीविभाज्यता.समुच्चय सिद्धांत/न्यूनतम-वर्ग-रीतिअक्षआंशAमुहम्मद अल-ख़्वारिज़्मी+ढेर (डेटा संरचना) गणनरेखीकरण यूलरआयलर संख्याAअष्टाधारी संख्या पद्धतिस्प्लाइनPकेप्लर के उपग्रहीय गति के नियम.पाइथागोरीय त्रिकअंक प्रणालीदेकार्तकलन विधि5जनसंख्या वहन क्षमताभाग का नियमसतत भिन्नडैरिवेटिव,चाई-वर्ग परीक्षण+परिमेय संख्याओं.अंतर्वेधन श्रेणी4आनुमानिक सांख्यिकी माधव%कैदी द्विविधा$क्रमपरिवर्तन(क्वांटम भौतिकीCकेरल में ज्योतिष एवं गणित%संख्या-पद्धतिनेविगेशनजॉनकेपलरकलनविधि वक्त!त्रिभुजीकरण6प्रभावक्षेत्र (गणित)8संगणित तरल यांत्रिकीहिसाबविलोपनGaussian integerयुक्तिभाषा!आर्किमिडिज़(भास्कर द्वितीय@त्रिकोणमितीय सर्वसमिका भग्नपी वैल्यू(गणकीय तरलगतिकी+संख्या सिद्धांतPo %तरंग आवर्तकाल+फुर्ये रूपान्तर.अलबर्ट आइंस्टाइनVब्रहg.आव्यूह सिद्धान्तफॉर्मूला!वर्गप्रकृतिAषोडषाधारी संख्या पद्धतिपूर्ण वर्ग कर्ल"तरंग दैर्घ्य.वैज्ञानिक अभिकलन?हिन्दू-अरबी अंक प्रणालीLपटरी और परकार द्वारा निर्माण+गॅलिलियो गॅलिली!डिटरमिनैन्ट1नैश इक्विलिब्रियम5ओग्युस्तें लुई कौशी)घोषणा और ज़मानतस्पर्शीआर्कमिडिजउत्क्रम(आर्यभट्ट प्रथमऐल्गोरिदम मापबिन्दुवेग सदिशसंभावनाअन्तर्वृत"हेवीसाइड फलनविस्थापनकैलकुलेटरDसापेक्षिकता का सिद्धान्तस्पेस-टाइम%गणितीय समीकरण समतल+समीकरण सिद्धांत एस. रामानुजनचक्रवालजाॅन नेपियर"त्रिविम आकाशविषम संख्या,निरपेक्ष मान फलनपिथोगोरस1वैश्लेषिक ज्यामित$मेरुप्रस्तारइष्टतमीकरणमायावी वर्ग&सी एस शेषाद्रि<गणितीय संकेतों की सूची+क्वान्टम भौतिकीऋणात्मक%खेल सिद्धान्त.रिच्हर्ड फेइन्मन पाइ Devanagari'भौतिकीशास्त्र(अक्षांस रेखाएं*गणितयुक्तिभाषाg#वक्र दिक्-कालगतिज उर्जानौगमनलाइबनिज़स्वयंसिद्ध$भौतिकशास्त्रदूरियोंगतिक ऊर्जा+हिन्दी वर्णमाला+अपरिमेय संंख्या"जी. एच. हार्डीPविशिष्ट आपेक्षिकता सिद्धान्त4कार्तीय निर्देशांकअभिलम्ब3अनुमान (कॉन्जेक्चर).न्यूनकोण त्रिभुजJए॰ के॰ ऐस॰ अभाज्य नंबर टेस्टसांयोगिकी&घोषणा और त्यागअरस्तू+सम्मिश्र संख्यालंबाई%संहति केन्द्र(संकलनीयता विधि+नैश साम्यावस्था.वियुक्त बिन्दुओं%काल्पनिक इकाई%मञ्जुल भार्गव%फुर्रे श्रेणीआर्कीमिडीजकोणांक'व्याख्या (तर्क)%बर्ट्रंड रसेलभौतिकी 2 (number)घन समीकरणअंकपाश+वेदिक गणित (विषय).संकेंद्रीय वृत्त(पॉस्कल त्रिभुज"समांतर माध्यगतिक तंत्र9फलन का प्रभाव क्षेत्र%वर्गाकार तरंगसंस्थिति5केरल गणित सम्प्रदाय1श्रीनिवास रामानुज1सामान्य सापेक्षता=सुब्रमण्यन चन्द्रशेखर(पास्कल त्रिकोण(लजान्द्र बहुपदभौतिक नियमga;थ़िओरी ऑफ़ रॅलेटिविटि/घोषणा और निष्कासनअक्षांश+आँकड़ा विश्लेषण(हिंदी वर्णमालाभौतिक विधिअभीष्टीकरण4बहुपदीय अन्तर्वेशन"ज्यामितिक घन"दशांश पद्धति)सर आइजेक न्यूटनहरीशचन्द्र:भास्कराचार्य द्वितीय%असतत समुच्च्यAदीजकस्ट्रा का एल्गोरिदम%दाशमिक पद्धतिअबाकस;सापेक्षता के सिद्धांत%अल-ख्वारिज्मीडीएफटीuसापेक्षिकता सिद्धांत के तहत होने वाले टक्कर(बहुपिण्ड गतिकी>आपेक्षिकता का सिद्धांतनौचालनसममितसुभाष खोट"वक्र अनुरेखण!ट्रैंगुलेशन(हाइपरबोलिक फलनआर्कीमीडीजविभाज्यकौशी सारणिकआवृतिसमाकल+ग्राफ सिद्धान्तगोलिय आरेख+समांतर चतुर्भुज"वर्ग-प्रकृतिकर्ट गोडेल%वैश्लेषिक फलन"अनन्त श्रेणीद्विविम/न्यूटन के गतिनियम+बर्ट्रेन्ड रसेलआईंसटीन&घोषणा और जब्तीलायबनीत्स!इष्‍टतमीकरणसरल समीकरण!अतिव्याप्ति"अन्तर समीकरणइंटरपोलेशनडेकार्टG.वर्टर (लॉगिक गेट)आवेरोसतरंगों%निश्चित समाकलचलन-कलन"आइजेक न्यूटन)उष्मा का समीकरण1ऐल्बर्ट आइनस्टाइनद क्रेस्ट ऑफ पीकॉक : नॉन-यूरोपियन रूट्स ऑफ मैथमेटिक्स2रुंगा-कुटा विधियाँसंभाव्यतागुणनखंड;दाशमिक संख्या प्रणाली,रोमन अंक प्रणालीजॉर्ज बूलीडॉट गुणनफल"आर्यभट प्रथम=जॉन फोर्ब्स नैश जूनियर,(समूह सिद्धान्त%तात्कालिक गति!ब्रम्हगुप्त"रैखिक समीकरणवर्ग तरंग&कोज्या का नियम1विश्लेषणात्मक फलन1वास्तविक संख्याएँसमाकल्यआर्किमिडीज)समाकलों की सूची%बूलीय बीजगणित!आर्किमीडीज़3समानांतर (ज्यामिति)फैक्टोरियलसत्य सारणी.एनालोंग कंप्यूटर गोलेएल्गोरिथम2कार्ल फ्रेडरिक गॉसJulian SchwingerEज्यामिति के प्रमुख प्रमेय%फुर्ये श्रेणीसम संख्या7सांख्यिकीय विश्लेषण Mathematicianगेम थ्योरीसमीकरणोंपरिशुद्धतागतिक तन्त्रGक्वांटम क्षेत्र सिद्धान्त /ऑगस्टिन लुइस कौशीkयादृच्छिक परीक्षण (प्रायिकता सिद्धान्त)$इरैटोस्थनgआरस्तुकोटिज्या!तरंगदैर्ध्य+रेने डेस्कार्टेयन्त्रराजरने डेकार्ट!विमा (भौतिकी)Jकार्तीय निर्देशांक प्रणाली#कलन का इतिहास हनोई का टॉवर(अक्षांश रेखाएं+फुर्रे विश्लेषण%फूर्ये श्रेणीगूढ़लेखन(देवनागरी हिंदी+डिमॉर्गन प्रमेय(बेलन (ज्यामिति )%अन्तरिक्ष समय+गालीलेओ गालीलेई(अनिश्चित समाकलपैथोगोरसत्रिआयामीफेज अवकाशपुनरावर्तन+रामानुजन संख्यावक्र बैठाना#पियरे द फर्मा+स्वचालित शिक्षणअर्धव्यास4सम्मिश्र विश्‍लेषण8न्यूटन के गति के नियम.Aषोडशाधारी संख्या पद्धति)सर आइजैक न्यूटनवृतिय गति+अबाकश कम्प्युटरज्या सूत्र)रोमन अंक पद्धतिपरिगत वृत्तसमांतर!लाग्रेंजियन2मैक्सवेल का समीकरणडकवर्थ लुईसकलन शास्त्रऐल्गोरिद्म/यूलर की सर्वसमिका&ज़ीरो सम गेम्स(संख्या प्रणाली&क्रमचय और संचय<न्यूटन का द्वितीय नियमउमर खैय्यामहासिलअन्तःवृत्तटाँलेमीgl2स्थानीय मान पद्धतिएल्गोरिद्मबीज लेखस्वतंत्र चरस्पर्शज्या7सापेक्षता सिद्धान्त$विषमलम्बाक्ष1मरियम मिर्ज़ाखानीहरिशचंद्रलाप्लास;फाइनाइट एलिमेन्ट विधि%फुरिअर श्रेणी%सदिश विश्लेषणश्रेणी=डाइनैमिक प्रोग्रामिंगमॉडलन?रैखिक समीकरणों का निकायएण्ट्रॉपी%स्थायी अवस्थारामानुजनबहुपद फलनअनन्त की यात्रा : भारतीय केरल का मध्ययुगीन गणित तथा इसका प्रभावस्लाइड रूल7गतिशील प्रोग्रामिंग&क्रैमर का नियम"सदिश कैलकुलसडमोक्रिटसCहेक्साडेसिमल (षोडश आधारी)व्यतिकरणअनन्त2हिन्दू अंक प्रणालीहरीश चन्द्रगणितीय तर्क4लघुत्तम समापवर्त्य.रैखिक प्रोग्रामनAlbert Einsteinअन्तर्वेशन"फील्ड्स मेडलआंशिक अवकलन%भौतिक विज्ञान+बर्न्हार्ड रीमन"ब्लेज पास्कलभारतीय अंक:अभिकलनात्मक तरलगतिकी(लाक्षणिक बहुपद सदिशपरमादीश्वरकोणों1अल्बर्ट आइन्स्टीनज्यामितीउच्चिष्ठg5मानक मॉडलकलन-विधिदिक्काल:सापेक्षिकता सिद्धांत2अभिकलनीय तरल गतिकीअल्गोरिथ्मनोमोग्राम"बीजीय व्यंजक1अल्बर्ट आइनस्टाइन.सत्येंद्रनाथ बोसअवकलनीयता9अवकल गुणांकों की सूची+ज्यामितीय माध्य Mathematicsआर्कीमिडिजज्यामितीय E (गणितीय अचर)घूर्णी गति2सत्येन्द्र नाथ बसुAद्विआधारी संख्या पद्धतिटॉलेमीमहावृत्तशांकव@हेमिल्टोनियन यांत्रिकी"बट्रेंड रसेलटॉलमी"गतिकीय तंत्र8बूलियन तर्क प्रकार्य!कोणांक (गणित)%विचरण कैलकुलसस्थानीय माननौवहनबृहत आंकड़ाऔसत चाल4बक्षाली पाण्डुलिपिआन्तरिक कोण7निर्देशांक ज्यामितिहिपाशिया<फर्मा का अन्तिम प्रमेयअफ़लातूनसांयोजिकी1द्रव्यमान केन्द्र%दशमलव प्रणाली भाग+ब्‍लॉकचेन तकनीकवैदिक गणित1अल्बर्ट आइंस्टाइनपैरामीटर3डी1अल्बर्ट आइन्सटाइन8द्विक संख्या प्रणालीबिग डाटाकेप्लर,माध्य मान प्रमेयफ़ज़ी लॉजिकGlमगुप्त-फिबोनाकी सर्वसमिका/कौची-रीमैन समीकरण7सामान्य सापेक्षिकता7क्रिस्टियान हायगन्स"कोज्या सूत्र%ब्लेज़ पैस्कल1१/२ + 1/४ + १/८ + १/१६ + · · ·+फुरियर रूपांतरणलीबनीजओमर खैयामRichard Feynman#यस आर रंगनाथन१ + १ + १ + १ + ⋯+गैलीलियो गैलीलीसर्वसमिका4ऐल्बर्ट आइनस्टाइन​Cविज्ञान के नियमों की सूची1वास्तविक संख्याओंदशमलवDअनुकूली संकेत प्रसंस्करणआइजक न्यूटन गाउस"एनालॉग संगणकHindi alphabet)एक-विमीय समष्टि4श्रिनिवास रामानुजमविचरण कलन"तिहरा गुणनफलघूर्णन गतिडीटीएफटी.पायथोगोरस प्रमेय5पाईथोगोरस की प्रमेय2ए बयुटीफुल माईन्ड्"सिसैरो संकलन"अक्षांश रेखा1प्रतिगमन विश्लेषणवाह्य कोणऐज़क न्युटन"आइसैक न्यूटनरामानुजन्Einsteinमाध्य आयु;न्यूनतम वर्ग सिद्धांतचतुर्भुजी,समुच्चयों का संघ#यूलर का सूत्र11आइन्सटाइन;फाइनाइट-एलिमेन्ट-विधि-\o]OA/`calculus 1` bose 1` area1`alphabet 1` albert 1`7&1`51` 3ड 1`2 1` 11 1`1 1` 0.9991f1   g0 ai4"आइसॅक न्यूटन4ग्रिगोरी पेरेल्मान"द्विक पद्धतिFसैद्धांतिक भौतिकशास्त्री+अल्बर्ट आइंसटीनमूल निकालनाGप्रोफेसर सत्येंद्रनाथ बोस११g"आपेक्षिक गतिGए॰ के॰ ऐस॰ अभाज्य अंक टेस्ट$१ − १ + १ − १ + · · ·4ज्यावक्रीय तरंगरूप)क्रमचय एवं संचय.एनालॉग कम्प्यूटर!हिस्टोग्राम(लाप्लास समीकरणएकGन्यूटन के गति का दूसरा नियमJसामान्य सापेक्षता सिद्धांत+वॉलफ्रेम अल्फ़ा(नियंत्रण तंत्रनिम्निष्ठउमरखेयाम.कम्बिनेशनल लॉजिक+अनिर्णीत समीकरण(तात्क्षणिक वेगटोपोलोजी"जोसेफ फूर्येगणन संख्या7प्रायिकता सिद्धान्त=हेमिल्टोनीय यांत्रिकीबिन्दुपथ+सम्मिश्र बहुभुज2पियर सिमों लाप्लासअनंतता7प्रसंभाव्‍य प्रक्रम1रैखिक क्रमानुशीलनलाइब्नीज़!प्रतिस्थापननेपाली लिपि%जोहानिस केपलरआर्यभट्टघूर्णीय गतिसंयोजिकी/कोशी रीमान समीकरण"लग्रान्ज फलनSकार्टेशियन निर्देशांक प्रणाली7क्वाण्टम यान्त्रिकी+अभिलाक्षणिक मान1सैद्धांतिक भौतिकीरोमन अंककैल्कूलेटर6अवकलन का शृंखला नियम(भौतिकी विज्ञानवृहत् वृत्तएमी नोथरGIज़$संहतिकेन्द्र/सत्येंद्र नाथ बसु&न्यूटन की विधिजोसेफ फोरिए/एल् हॉस्पिटल नियम"गणितीय भूगोलगणितीय)हेविसाइड पग-फलन.फ़ूर्ये रूपान्तरसम चतुर्भुज"अरैखिक तंत्र%आइज़ैक न्यूटनचतुष्कोणीयफिजिक्सबीजलेखनगैलिलियोआइंस्टीन(ग्राफ सिद्धांतअंतर्वृत्तसमाकलन गणितरने देकार्तDन्यूटन का गति का पहला नियम%समांतर श्रेणी4श्रीनिवास रामानुजनसंकलन विधिअवकलनaमुहम्मद इब्न् मूसा अल्-ख़्वारिज़्मीeग्रहों की गति के बारे में केपलर के नियम0एमी नीदर का प्रमेयपायथागोरसडेटा साइंसटोपोलॉजी आयलर)पेल्ल का समीकरणJगोलाकार निर्देशांक प्रणाली9ए॰ के॰ ऐस॰ अल्गोरिद्म+हरात्मक श्रेढ़ीक्षेत्रफ़ल#इकाई आवेग फलन2न्यूटन-रैप्सन विधि"तर्क शास्त्रआवर्तकाल(बर्टराण्ड रसेल)यूनिट स्टेप फलन?अंकगणित 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नियमMप्रमात्रा क्षेत्र सिद्धान्त"डेमी क्रिट्स(क्लाडियस टॉलमी'समतल (ज्यामिति)Yलघुगणकीय फलनों के समाकलों की सूचीइकाई पग-फलनGकार्तीय निर्देशांक पद्धतिवृत्त/चकती का क्षेत्रफलऐकिक आव्यूह(स्टोक्स प्रमेयअल्मागेस्ट"मनोरंजक गणितBसमूह सिद्धान्त का इतिहासg5/कैलकुलस का इतिहासकोणीय दूरी#फलन का कोणांक%समान्तर माध्यKबहुपद समीकरणों के सिद्धान्तअवकलज.त्रिकोणमितीय फलन(गोलीय ज्यामितिGप्रतिस्थापन द्वारा समाकलन4अनुकोण प्रतिचित्रण)थेल्स का प्रमेय+इष्टतम नियंत्रण'यदि और केवल यदि%ज़ीनो परोक्षक.संक्रिया विज्ञान&परिमाण की कोटितंग्रामअपविन्यास समीकरण का हल7प्रक्षेपीय ज्यामितिDबेलनी निर्देशांक प्रणालीJबीजगणितीय संख्या सिद्धान्त(समबाहु त्रिभुज1पुनरावृत्ति संबंध"रेने देकार्त8ज्हाँ विक्तर पौंस्ले7त्रिविकर्णिक आव्यूहZक्रियात्मक ज्यामिति के सॉफ्टवेयर"रैण्डल मुनरो7निर्वाचन प्रणालियाँ(अस्पष्ट समीकरणजॉर्ज बूल(एमानुएल लास्कर8सांख्यिकी की रूपरेखा=ब्रह्मगुप्त सर्वसमिकाहाईपेशिया%एबेल पुरस्कार%समकोण त्रिभुजOज्या, कोटिज्या और उत्क्रमज्याएकैकी फलन!ब्रह्मगुप्त,टेलीजन का प्रमेयविषमतालघुगणकg टॉरस?पेंटाग्राम(पंचकोण तारा)2प्तोलेमी का प्रमेयभागफल%स्टीफन हॉकिंग;गुणोत्तर माध्य प्रमेयगामा फलनचक्रज1संख्यात्मक समाकलन%द्विपद प्रमेयछेदिका विधिघटानाअमूर्तन(भिन्नात्मक कलनसंयोजन तर्क.विलोपन सिद्धान्त+अक्रम सिद्धान्त+गैलीलियो गैलिली&शून्य-संचय खेललोलक (गणित)1सुतीक्ष्ण समुच्चयसंकलन वक्र"दशमलव पद्धति+रीमान हैपोथिसिस*स्वर्णिमानुपात$१ − २ + ४ − ८ + · · ·4अनिर्णनीय प्रॉब्लम7सोफिया कोवालेवस्कया(आविश्लेषिक फलन+गोलीय प्रसंवादी"निरपेक्ष मान,अनुमानों की सूचीसन्निकटन!सर्वांगसमता.चित्रपतंग प्रमेयसार्थक अंक(अनुपात परीक्षा7 का वर्गमूलमाया वर्ग$१ − २ + ३ − ४ + · · ·Fसुब्रह्मण्यन् चन्द्रशेखरसंवलनजॉन नेपियरप्रवणताटिल्डेऑय्लर रेखा4यूक्लिडीय ज्यामितिMप्रत्यावर्ती श्रेणी परीक्षणबीजीय फलन>गॉडफ्रे हेरॉल्ड हार्डी<जॉन फोर्ब्स नैश जूनियर`72l\88` 100998`aЕ<<i>ए ब्युटिफुल माइंड</i>३ का वर्गमूल`- valuesmaptitle:0;wordcount:1;geo.position:2` languagehin`kindfulltext`!4S09%?`sGHगाउस का गुरुत्वाकर्षण नियमयूक्लिड"बीज़ियर वक्र0न्यूटन के गति नियम,डीरिख्ले ईटा फलन"बीजीय समीकरणचतुर्भुज$संवेग (भौतिकी)प्रतिशतगिनी गुणांकMपरिमेय फलनों के समाकल की सूचीअरस्तु)एक विमीय समष्टिपिंड-विकर्ण,काई-वर्ग परीक्षण(वियुक्त बिन्दुIक्षेत्रफल के परिमाण की कोटि4व्यतिकरण (तरंगों का)एचपी प्राइम(त्रैराशिक नियम;१ − १ + २ − ६ + २४ − १२० + · · ·2ज्यामिति का इतिहासहर्मन हंकेलआवर्ती फलन)अनुक्रम की सीमासारणिकसमरूपतासंख्या'बेलन (ज्यामिति)युक्तिभाषअदिश गुणनफल(हरात्मक श्रेणी/ग्रोवर की कलनविधि5श्रीराम शंकर अभयंकरतरंग समीकरण?पांचवीं घात वाले समीकरण%रामचन्द्र लाल>आद्रियें मारि लजान्द्र!तत्त्व (गणित)&ईकाई वर्ग आरेख.प्राकृतिक संख्यान्यूटन विधिजुए का गणितMपाई के लिये माधव-लैबनीज सूत्र%अभाज्य संख्या(ग्रांडी श्रेणीGडिस्क्रीट फुरिअर रूपान्तर @%डिमॉर्गन नियमत्रिभुg"त्रिक गुणनफल.पूर्णांक अनुक्रम`डिस्क्रीट टाइम फुरिअर ट्रान्सफार्म"विविक्त गणित1सन्निकटन सिद्धांत.सोलेनोइदल वेक्टर!प्रतिचित्रण.श्रोडिंगर समीकरणआद्य समाकल*मध्यिका (भूमिति)4गाटफ्रीड लैबनिट्ज़5नति परिवर्तन बिन्दुबिंदुपथ"खेल सिद्धांत.संख्यात्मक अवकलनआनन्द कुमार&हीरोन का सूत्र2रैखिक समीकरण निकाय1अनिर्धार्य समीकरण(परिकलन विज्ञान/रैखिक अवकल समीकरणसुपरिभाषितपॉल डिरॅक,खण्डशः रैखिक फलन*शीर्ष (ज्यामिति)पाइथागोरससदिश कलन7संख्यात्मक विश्लेषण जीवासमीकरणत्वरणएमिल बोरेल1निर्देशांक पद्धति १ + २ + ४ + ८ + · · ·"शेषफल प्रमेयमोनोगनपृष्ट"जॉर्ज कांटॉर(मंगला नार्लीकरवक्र आसंजन5 का वर्गमूल+ऋजुरेखीय बहुभुजDअल्फ्रेड नार्थ ह्वाइटहेडद्विघात फलन%अक्षय वेंकटेश"कांता गुप्ता-संस्थितिविज्ञान'जयदेव (गणितज्ञ)समाकलनरुबिक घनमात्रा&राज चन्द्र बसुga5यूजीन चार्ल्स कैटलन9हिन्दू गणित का इतिहासदिगंशजी मेशद्विक लोलक,कौशी-आयलर समीकरणf<i>मोर का मुकुट : गणित के अयूरोपीय मूल</i>.बहुपद अन्तर्वेशन!स्वर्णिमायतभिन्नछिद्र|साधारण अवकल समीकरण के हल की संख्यात्मक विधियाँ+संख्यांक उपसर्गसुभाष खोतउमर ख़य्याम$एरेटोस्थेनेज7वैज्ञानिक परिकलित्रएमी नोटरखण्डशृंखलाSट्रक्टेटुस लॉजिको-फिलोसोफिक्स+समान्तर श्रेढ़ी%अमूर्त संरचना,तीन-वस्तु समस्या#बड़ा ओ संकेतन १ + १ + १ + १ + · · ·"जेड रूपान्तरAएनीग्राम (नवकोंणीय तारा ))त्रिभुजों के हल"द्विपद वितरण6एल् हास्पिटल का नियमMप्रमात्रा क्षेत्र सिद्धान्त"डेमी क्रिट्स(क्लाडियस टॉलमी'समतल (ज्यामिति)Yलघुगणकीय फलनों के समाकलों की सूचीइकाई पग-फलनGकार्तीय निर्देशांक पद्धतिवृत्त/चकती का क्षेत्रफलऐकिक आव्यूह(स्टोक्स प्रमेयअल्मागेस्ट"मनोरंजक गणितBसमूह सिद्धान्त का इतिहासg5/कैलकुलस का इतिहासकोणीय दूरी#फलन का कोणांक%समान्तर माध्यKबहुपद समीकरणों के सिद्धान्तअवकलज.त्रिकोणमितीय फलन(गोलीय ज्यामितिGप्रतिस्थापन द्वारा समाकलन4अनुकोण प्रतिचित्रण)थेल्स का प्रमेय+इष्टतम नियंत्रण'यदि और केवल यदि%ज़ीनो परोक्षक.संक्रिया विज्ञान&परिमाण की कोटितंग्रामअपविन्यास समीकरण का हल7प्रक्षेपीय ज्यामितिDबेलनी निर्देशांक प्रणालीJबीजगणितीय संख्या सिद्धान्त(समबाहु त्रिभुज1पुनरावृत्ति संबंध"रेने देकार्त8ज्हाँ विक्तर पौंस्ले7त्रिविकर्णिक आव्यूहZक्रियात्मक ज्यामिति के सॉफ्टवेयर"रैण्डल मुनरो7निर्वाचन प्रणालियाँ(अस्पष्ट समीकरणजॉर्ज बूल(एमानुएल लास्कर8सांख्यिकी की रूपरेखा=ब्रह्मगुप्त सर्वसमिकाहाईपेशिया%एबेल पुरस्कार%समकोण त्रिभुजOज्या, कोटिज्या और उत्क्रमज्याएकैकी फलन!ब्रह्मगुप्त,टेलीजन का प्रमेयविषमतालघुगणकs|rg\PE8/&udWL>6( wmXK@6) taJ0 seTA4# }jYE5%zgVC2$waQD7$ ~k^QD0 o_H2 se[᱉३३. १८५४ हसस हमलटहङसहपरवरत सवद सरवक समशसमनयत समकणसपरशरसधरणत सथत सटकस सखयओ सकच शलत शधरवसतवक ववरतवरणनतम वयकत वदतर वकषपलयलजलए रमनथरजनतकयहयठमहततवह मरस मनन मतर मकत भमधभ बलटसबरबद बएसफरकवस पसतपरसपकटव परव परमड परथस परतकपरकषण पपर पढनपई~ नरश} नयजव| नचर{ धमकतz दवपदyदयxदw तरलचv तनतuढदt डटसs टरयrझथq जरमp जनमo जगतn चलनm चतरथl घटएk गरतवj गणनi गइललhकहg कवरटfकरसटफलe करनdकयc कनपरb कटपaक` ऑफस_एव^ एनएब] एकक\उर[उदहरणरZईडY इमनXइटगरफW आरमV आधनUआइसटनT अवरदS अरधपR अभगमQअनसनधनPअनतरलO अथरवN अगरणMмаLzaiKwolfrJwIusedHtrieGtheFtalksEstvDspectroCsimBsean'Arussians@respons?ration>pu_=prai<photos;parallelograms:ope9nothi8namb7modeli6means5mango4littlew3latera2khr1jak0 integrati/ij.history-hao,goi+gabi*followi)f(equatio'eder&divert% determinan$d'i#corl"complet!ci carnobriebhatback aryabhata'andrijahmea00689190367797615343r3.141525582009119951825152 11 1.273 042 0,99 M5 "9%?`sgईस्टर(हरात्मक संख्याबारम्बारता;रामानुजन-नागेल समीकरणअबेल प्रमेयकौशी आव्यूह5हामिद नदेरी येगानेह+रैखिक क्रमादेशनआवृत्तिबिंदु&काई-वर्ग वितरण.अभिकलनात्मक गणितरोजर पेनरोस4हार्मोनिक विश्लेषण%शंकु-परिच्छेदपरिमित अंतरअभिगृहीत;केरलीय गणित सम्प्रदाय+रीमानी ज्यामितिअति परवलयअसमिका%राफेल बम्बेलीव्यंजक,फ्रैंक पी॰ रैमसे'क्रियाक्रमकरी1वास्तविक विश्लेषण(द्विघाती अवशेष(प्रायिकता बंटन8मरिया गीताना ऐन्येसी(गाऊसी पूर्णांक.हरमन मिन्कोवस्की हीपआयतचित्र"बीमा विज्ञानप्रतिवर्तनBसंख्या पद्धतियों की सूचीवृत्तीय गतिशास्त्रीय विद्युत्चुम्बकत्व का सहपरिवर्ती निरूपणकुर्ट गेडेल%द्वयी सम्बन्ध7नीना गुप्ता (गणितज्ञ)'क्रमविनिमेयताप्राचल"गणितीय वित्त!श्रेणी (गणित)पद परीक्षणउपप्रमेय4ग्रेगोरी पेरेल्मानगिनतारा,e (गणितीय नियतांक)!अंतराल (गणित)gUGहेक्साग्राम (षटकोणीय तारा )6आवर्ती फलनों की सूचीपदानुक्रम,डिरैक डेल्टा फलनडाइगोन5पियेर सिमों लाप्लासघनत्वमनगणित समयEक्षेत्रफल का प्रथम आघूर्ण"बृहत् आँकड़ासदिश राशि'कर्ण (ज्यामिति)%कालमान फिल्टर7मिथ्याभाषकी परोक्षक"एडवर्ड विटेनसमकोणक्रैमर-नियम,पूर्ण वर्ग बनाना7मरीना वीयाज़ोव्स्काक्षेत्रफल;उच्चिष्ठ और निम्निष्ठस्थिति सदिश.ग्राफ़ सिद्धान्त(जुलियन श्विंगर+होलोमार्फिक फलन(नीकोला बूरबाकी.संख्या सिद्धान्त(अभिसारी श्रेणी4नियंत्रण सिद्धान्तबीजीय वक्रमूल (फलन के)ऊनविम पृष्ठ/विभाज्यता के नियम"सिसैरा-संकलन१०अनुक्रमBबृहत् संख्याओं का इतिहास%रोमन संख्यांकक्रमचयनिषेध (तर्क)अवमन्दन)मोंटी हॉल पहेली मापन1गिल्बर्ट स्ट्रेंगनैश संतुलन2सीमा तुलना परीक्षण*वर्णमाला (संगणन)प्रदिशसीमा (गणित)(ऋणात्मक संख्यागॉस नामकरण%जोसेफ फ़ूर्येg' ३ का वर्गमूल1समाश्रयण विश्लेषण4गणितीय तर्कशास्त्र+फुरिअर विश्लेषण&गणित का इतिहास/शोर का अल्गोरिद्म3शीर्षलम्ब (त्रिभुज)><i>वैदिक गणित</i> (पुस्तक):पुनरावृत्तिमूलक विधिनिर्मेय:प्रसम्भाव्‍य प्रक्रम#गणित का दर्शनकोज्या नियम;१/४+ १/१६ + १/६४ + १/२५६ + · · ·"चक्रवाल विधि(बर्नूली संख्या%समूह सिद्धांत*व्यास (ज्यामिति)क्रमगुणितKसदिश कैलकुलस की सर्वसमिकाएँ%मूल (संख्या का)सममिति%चार्ल्स बैबेजएकधा विधि1मानचित्र प्रक्षेप तरंग1टोएपलित्ज़ आव्यूहSअंतरराष्ट्रीय गणितीय ओलंपियाडछद्मगणित2कौशी संघनन परीक्षण.महत्तम समापवर्तक"आइज़क न्यूटन"विसरण समीकरण%समबाहु बहुभुज(लग्रान्ज बहुपद1हॉल्टिंग प्रॉब्लमवर्गमूलबी स्प्लीन/चीनी शेषफल प्रमेय;जेम्स क्लर्क मैक्सवेलघन फलन4चिरसम्मत यांत्रिकी.बीजगणितीय संरचनास्पर्शरेखाRपुनरावृत्ति (कंप्यूटर विज्ञान)विसर्पी गणक@्धांत'2गोल्डबैक का अनुमान"एंड्रू वैल्सपरिभाषाअम्बिग्रामफील्ड्स पदक पासाचतुष्फलकी दूरीचर परिवर्तन+अपरिमित समुच्चय(त्रिभुज असमिका"संरक्षण नियमटेलर प्रमेयकार्ल रुंग"युगपत समीकरण(अभिसरण परीक्षण#शून्य से भाजनCआन्तरिक कोण तथा वाह्य कोणवितत भिन्नIबूलीय बीजगणित (तर्कशास्त्र)बाइनरी ट्री"दशमलव बिन्दुआयलर संकलन6एलिमेन्ट्स (यूक्लिड)Aबेलमैन-फोर्ड एल्गोरिथ्महस्तंगत1संकेन्द्रीय वृत्त!आर्किमिडीज़4बख्शाली पाण्डुलिपि.लघुतम समापवर्त्य(गणितीय नियतांकGओकटाग्राम (अष्टकोणीय तारा )सी ए एस)अवकलजों की सूची घनाभ%मॉड्युलर गणित%लग्रान्ज गुणकरेडियन(पुनरावृत्त फलनविचरण-कलनAमुडुंबई शेषचालु नरसिंहन(अक्षांश रेखाएँचर7अयूक्लिडीय ज्यामिति%साधारण लघुगणकसु डोकु?बाधा संतुष्टि की समस्यासरल बहुभुज8त्रिकोणमिति के उपयोगआव्यूह"तुल्यता वर्गप्लेटो7आपेक्षिकता सि05"9%?`sgईस्टर(हरात्मक संख्याबारम्बारता;रामानुजन-नागेल समीकरणअबेल प्रमेयकौशी आव्यूह5हामिद नदेरी येगानेह+रैखिक क्रमादेशनआवृत्तिबिंदु&काई-वर्ग वितरण.अभिकलनात्मक गणितरोजर पेनरोस4हार्मोनिक विश्लेषण%शंकु-परिच्छेदपरिमित अंतरअभिगृहीत;केरलीय गणित सम्प्रदाय+रीमानी ज्यामितिअति परवलयअसमिका%राफेल बम्बेलीव्यंजक,फ्रैंक पी॰ रैमसे'क्रियाक्रमकरी1वास्तविक विश्लेषण(द्विघाती अवशेष(प्रायिकता बंटन8मरिया गीताना ऐन्येसी(गाऊसी पूर्णांक.हरमन मिन्कोवस्की हीपआयतचित्र"बीमा विज्ञानप्रतिवर्तनBसंख्या पद्धतियों की सूचीवृत्तीय गतिशास्त्रीय विद्युत्चुम्बकत्व का सहपरिवर्ती निरूपणकुर्ट गेडेल%द्वयी सम्बन्ध7नीना गुप्ता (गणितज्ञ)'क्रमविनिमेयताप्राचल"गणितीय वित्त!श्रेणी (गणित)पद परीक्षणउपप्रमेय4ग्रेगोरी पेरेल्मानगिनतारा,e (गणि@Zुणोत्तर माध्य सम्बन्धी असमिका'%तुलना परीक्षण%कैटालन संख्यासंख्याबोध&रीमान जीटा फलनउपसमुच्चयCचतुर्भुज मंदिर (ग्वालियर)"अवशेष प्रमेय आयत"रुंग परिघटनाZत्रिकोणमितीय सर्वसमिकाओं की सूची4सैद्धान्तिक भौतिकी%एलेन ट्यूरिंग3कोशी की मूल परीक्षाथीटा फलन"यंत्र शिक्षण4प्रारम्भिक बीजगणित0डी मायवर का प्रमेयमाध्य%अपसारी श्रेणी$निर्वचन (तर्क)"गणितीय सारणी!अर्ध (संख्या)%आंकड़ा संरचनाअन्तः आकृतिपरवलयद्वितल कोणबोरल संकलनमैरी एल बोस5सांयोगिकी का इतिहासविचलनOजैव सांख्यिकी (बॉयोमेट्रिक्स)(अनिर्धार्य रूप(द्विपद रचनांतर9सदिश बीजगणित के सूत्रअवकल समीकरण+समलम्ब चतुर्भुजसूचक फलन"देवनागरी अंक3केंद्रक (ज्यामितीय)फलन की सीमाeत्रिकोणमितीय फलनों के समाकलों की सूची+संख्या ज्यामितिएकक भग्नांक+व्यावहारिक गणित0परमेश्वर (गणितज्ञ).अंतःसर्पी श्रेणी)गणित का कालक्रमबहुचर कलनसमान्तर माध्य और gGविश्लेषी संख्या सिद्धान्तरैखिकीकरण!चूडा (भूमिति)8फलन का प्रभावक्षेत्रमकड़ी आरेखगणितज्ञ"निकोल ओरेसमे गणितअल्गोरिद्म/संगमग्राम के माधवEअङ्कगणित का मूलभूत प्रमेयDबोस-आइन्स्टाइन सांख्यिकीप्रमेयिका8गणित विज्ञान संस्थान"अरेखीय तंत्रग्रे कोड)असमताओं की सूची आयतन%तरल यांत्रिकी1प्रावस्था-समष्‍टि)अबू ज़ैद बलखारी.कार्ल वाईश्ट्रास7श्रीनिवास रामानुजन्?बीजगणित का मौलिक प्रमेयहरीश चंद्रसदिश गुणनफल!विभाजन (गणित)लम्बवत%मेरु प्रस्तार*सूत्र (फॉर्मूला)घातांक"लांबिक बहुपद फलन<परतंत्र और स्वतंत्र चर.सूचना प्रसंस्करणसमाकल सूची.शुद्ध गतिविज्ञान8फलनों का संयुक्तीकरणपूर्णांक7वर्णनात्मक ज्यामिति(अतिपरवलयिक फलनसतत फलन,अनंत बंदर प्रमेयआंशिक अवकलजAयथार्थता एवं परिशुद्धता<<i>ए ब्युटिफुल माइंड</i>%रिक्त समुच्चयLस्वातंत्र्य कोटि (सांख्यिकी)gगणितीय मॉडल,नेल्स हेनरिक एबल=गिरोलामो फ्रैकास्टोरो#ऑयलर का सूत्र%नितिन सक्सेना'स्प्लाईन (गणित)1समुच्चय सिद्धान्त>मान्टे-कार्लो सिमुलेशन2ध्रुवी ऊनविम पृष्ठ7हैमिल्टनी यांत्रिकी"क्रमित युग्मसंरेखण.यूक्लिडीन समष्टि%हरात्मक माध्य%सर्वदमन चावलाविकर्ण7त्रिकोणीय सर्वेक्षणइब्न रश्दBगाडेल का अपूर्णता प्रमेयगतिज ऊर्जासमद्विभाजनपरिगणनासरल रेखा5कौशी अभिसरण परीक्षण%मानक प्रतिमानAइवान गेलिस्ता टाँरीसेलीOसर्वनिष्ठ (समुच्चय सिद्धान्त)अबीजीय फलनगुणन नियमकौशी गुणनफलBगणितीय प्रतीकों की सारणी+बर्नहार्ड रीमान.संख्या पद्धतियाँअवमुख फलन+काल्पनिक संख्याबीजगणितभागफल नियम"वर्ग तरंगरूप"खंडशः समाकलन7स्पर्शरेखा चतुर्भुज>त्वरित फुरिअर रूपान्तरमाध्यिका2अभिकलन का सिद्धांत)भाजकों की सारणीM<i>किताब-अल-जबर-वल-मुक़ाबला</i>"सदिश क्षेत्रप्रायिकता((6;"9%?`sgईस्टर',ऑगस्टिन लुई कौशीसहप्रसरणविमा (गणित)1सम्मिश्र विश्लेषण.पाइथागोरस प्रमेय)अनन्त की यात्रा.चक्रवृद्धि ब्याजवक्रता$सम और विषम अंक1चरघातांकीय वृद्धि.बीने–कौशी तत्समक%संहति-केन्द्र(डेविड हिल्बर्ट$अन्तःकेन्द्र(अपरिमेय संख्या;मौलिक समानुपात प्रमेय!घन (ज्यामिति)"ऊष्मा समीकरणgविभिन्न निर्देशांकों में डेल संक्रिया'विस्थापन (सदिश)#सदिश का संकेत7वैश्‍लेषिक ज्यामिति4प्रागनुभविक संख्यागुणनखण्ड.गणितीय सांख्यिकी#एस आर रंगनाथन(द्विघात समीकरण+वास्तविक संख्या.डीरिख्ले परीक्षण+माध्यमान प्रमेय(त्रिविम समष्टि%अवकल ज्यामिति"अनन्त गुणनफलअंतरित कोण?लैब्नीज का सामान्य नियम(गतिक क्रमादेशन"कार्तीय गुणन जोड़!त्रिकोणमितिVहिन्दू-अरबी अंक पद्धति का इतिहासबूलीय फलनषट्भुजतत्समक फलनकर्ल (गणित)अवकल गणित भाजकलियोन वालरसबहुफलक%प्रायिकता मानMत्रिविकर्णिक आg+गणितीय सौन्दर्य1अन्तर्निर्मित कोण*द्विअंतथक्षेपण%शून्य समुच्चय+चतुर्विम समष्टिमुनीश्वरबहुभुज/रुंग-कुता विधियाँ)जॉन वाॅन न्यूमन.त्रिविम प्रक्षेप!तर्कशास्त्र!१७२९ (संख्या)वेन आरेख"गणितीय वस्तुदेवनागरी%करेन उहलेनबेक कलन"वर्ण आवृत्तिफ्रैक्टल"अस्पष्ट तर्क1गोलीय त्रिकोणमिति,संख्याओं की सूची/परिमेय मूल प्रमेयतोरोइड%अक्षांश वृत्त%द्विपद गुणांकमानक विचलनdन्यूनकोण त्रिभुज तथा अधिककोण त्रिभुज(परावर्तन सूत्रज्या नियमAद्वयाधारी संख्या पद्धति,प्रमेयों की सूची,वारिंग का प्रश्न2मैक्सवेल के समीकरणlत्रिकोणमितीय सर्वसमिकाओं की उपपत्तियाँ9फर्मा का अंतिम प्रमेयऑटो होल्डर%डेटा विश्लेषण.समान्तर चतुर्भुजभूगणित8अलेक्से क्लाड क्लेरो"पिरैमिड आरेख(आयलर सर्वसमिका0केन्द्र (ज्यामिति)कोलाज अटकल/कौशी संवेग समीकरण(रामानुजन संकलनसमचतुर्भुजg~"फलनिक समीकरण+प्रसामान्य 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समष्टिरीमान-समाकलमध्यबिन्दुपरिमापलम्बाई"किम प्लॉफ्कर7१/२ − १/४ + १/८ − १/१६ + · · ·क्षेत्रकलन$समान्तरषटफलकसर्पिल%ब्लेज़ पास्कल%गणितीय संकेतन!तिर्यग्रेखा1अरैखिक प्रोग्रामन[मुहम्मद इब्न मूसा अल-ख़्वारिज़्मीबेसल फलन.अनुरूप अभिकलित्रशून्य>चार्ल्स सैंडर्स पियर्स!यादृच्छिकता<त्रुटि संसूचन और सुधारJकेप्लर के ग्रहीय गति के नियम^अभिलक्षणिक मान तथा अभिलक्षणिक सदिशदीर्घवृत्त:सांख्यिकीय यांत्रिकी अनंतकुट्टक ग्रीन का फलनबहुपद$दीर्घवृत्ताभ %?`sgईस्टर',ऑगस्टिन लुई कौशीसहप्रसरणविमा (गणित)1सम्मिश्र विश्लेषण.पाइथागोरस प्रमेय)अनन्त की यात्रा.चक्रवृद्धि ब्याजवक्रता$सम और विषम अंक1चरघातांकीय वृद्धि.बीने–कौशी तत्समक%संहति-केन्द्र(डेविड हिल्बर्ट$अन्तःकेन्द्र(अपरिमेय संख्या;मौलिक समानुपात प्रमेय!घन (ज्यामिति)"ऊष्मा समीकरणgविभिन्न निर्देशांकों में डेल संक्रिया'विस्थापन (सदिश)#सदिश का संकेत7वैश्‍लेषिक ज्यामिति4प्रागनुभविक संख्यागुणनखण्ड.गणितीय सांख्यिकी#एस आर रंगनाथन(द्विघात समीकरण+वास्तविक संख्या.डीरिख्ले परीक्षण+माध्यमान प्रमेय(त्रिविम समष्टि%अवकल ज्यामिति"अनन्त गुणनफलअंतरित कोण?लैब्नीज का सामान्य नियम(गतिक 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रूपान्तरइकाई सदिशगणितीय आगमन)बेय का सिद्धांत.समानकोणिक बहुभुजआर्यभट1स्ट्रिंग सिद्धांत/परिमित अन्तर विधि#पेल का समीकरणदिक्-काल(गुणोत्तर माध्य&वक्रों की सूचीक्लॉड शैनन+मार्टिन गार्डनरएपोलोनियसBनिश्‍चित समाकलों की सूची(बर्नूली असमिका कोण-चार रंग की प्रमेयलुइस कैरलबीटा फलनपहाड़ाटी-परीक्षण,परिमित अवयव विधिनास्ट्रानहैश टेबल&नोटर का प्रमेय@*्यूह कलनविधि00# E%?`sgईस्टर',ऑगस्टिन लुई कौशीसहप्रसरणविमा (गणित)1सम्मिश्र विश्लेषण.पाइथागोरस प्रमेय)अनन्त की यात्रा.चक्रवृद्धि ब्याजवक्रता$सम और विषम अंक1चरघातांकीय वृद्धि.बीने–कौशी तत्समक%संहति-केन्द्र(डेविड हिल्बर्ट$अन्तःकेन्द्र(अपरिमेय संख्या;मौलिक समानुपात प्रमेय!घन (ज्यामिति)"ऊष्मा समीकरणgविभिन्न निर्देशांकों में डेल संक्रिया'विस्थापन (सदिश)#सदिश का संकेत7वैश्‍लेषिक ज्यामिति4प्रागनुभविक 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सॉफ्टवेयरA=क्रिश्चियन_हाइगेन्सक्रिश्चियन हाइगेन्सAक्रिश्चियन_हुय्गेंसक्रिश्चियन हुय्गेंसA क्रिस्टल_बॉल_फलनक्रिस्टल बॉल फलनAक्रिस्टियन_हुगेन्सक्रिस्टियन हुगेन्सAक्रिस्टियान_हायगन्सक्रिस्टियान हायगन्सA!क्रैमर-नियमAक्रैमर_का_नियमक्रैमर का नियमA4क्लाडियस_टॉलमीक्लाडियस टॉलमीA 5क्लॉड_शैननक्लॉड शैननAFक्वांटम_क्षेत्र_सिद्धान्तक्वांटम क्षेत्र सिद्धान्तAGक्वांटम_भौतिकीक्वांटम भौतिकीAGक्वांटम_मेकानिक्सक्वांटम मेकानिक्सAGक्वांटम_यांत्रिकीक्वांटम यांत्रिकीAGक्वांटम_सिद्धांतक्वांटम सिद्धांतAGक्वाण्टम_यांत्रिकीक्वाण्टम यांत्रिकीAGक्वाण्टम_यान्त्रिकीक्वाण्टम यान्त्रिकीA8क्वाण्टम_विद्युत्गतिकीक्वाण्टम विद्युत्गतिकीAGक्वान्टम_भौतिकीक्वान्टम भौतिकीA क्षेत्र_(गणित)क्षेत्र (गणित)A #क्षेत्रकलनA$क्षेत्रफलAक्षेत्रफल_का_प्रथम_आघूर्णक्षेत्रफल का प्रथम आघूर्णAक्षेत्रफल_के_परिमाण_की_कोटिक्षेत्रफल के परिमाण की कोटिAक्षेत्रफ़लA$ क्षेत्रमापीAखंडश:_समाकलनखंडश: समाकलनA खंडशः_समाकलनखंडशः समाकलनA खगोलीय_यांत्रिकीखगोलीय यांत्रिकीAखण्डशः_रैखिक_फलनखण्डशः रैखिक फलनA&खण्डशृंखलाAखेल_सिद्धांतखेल सिद्धांतAखेल_सिद्धान्तखेल सिद्धान्तAगणकीय_तरल_यांत्रिकीगणकीय तरल यांत्रिकीAगणकीय_तरलगतिकीगणकीय तरलगतिकीA"गणनA"गणन_संख्यागणन संख्याA गणनाA !गणनांकA गणनीय_समुच्चयगणनीय समुच्चयAगणितAगणित_का_इतिहासगणित का इतिहासA गणित_का_कालक्रमगणित का कालक्रमA$गणित_का_दर्शनगणित का दर्शनAगणित_विज्ञान_संस्थानगणित विज्ञान संस्थानAगणितज्ञAMगणितयुक्तिभाषाA%गणितीयAगणितीय_अनुसंधानगणितीय अनुसंधानA गणितीय_अर्थशास्त्रगणितीय अर्थशास्त्रA +गणितीय_आगमनगणितीय आगमनA/गणितीय_आगमन_सिद्धांत_की_उपपत्तिगणितीय आगमन सिद्धांत की उपपत्तिA >गणितीय_उपकरणिकाएँगणितीय उपकरणिकाएँA @गणितीय_उपपत्तिगणितीय उपपत्तिA4गणितीय_तर्कगणितीय तर्कAगणितीय_तर्कशास्त्रगणितीय तर्कशास्त्रAगणितीय_नियतांकगणितीय नियतांकA;गणितीय_प्रतिमानगणितीय प्रतिमानAगणितीय_प्रतीकों_की_सारणीगणितीय प्रतीकों की सारणीA2गणितीय_प्रमाणगणितीय प्रमाणAगणितीय_भूगोलगणितीय भूगोलAगणितीय_भौतिकीगणितीय भौतिकीA6गणितीय_मॉडलगणितीय मॉडलA 1गणितीय_वस्तुगणितीय वस्तुA)गणितीय_विज्ञान_संस्थान,_चेन्नैगणितीय विज्ञान संस्थान, चेन्नैA.गणितीय_वित्तगणितीय वित्तAगणितीय_विश्लेषणगणितीय विश्लेषणA 'गणितीय_संकेतनगणितीय संकेतनA7गणितीय_संकेतों_की_सूचीगणितीय संकेतों की सूचीAगणितीय_समीकरणगणितीय समीकरणA )गणितीय_सर्वसमिकागणितीय सर्वसमिकाA )गणितीय_सांख्यिकीगणितीय सांख्यिकीAगणितीय_सारणीगणितीय सारणीA #गणितीय_सौन्दर्यगणितीय सौन्दर्यANगतिक_ऊर्जागतिक ऊर्जाA गतिक_क्रमादेशनगतिक क्रमादेशनALगतिक_तंत्रगतिक तंत्रALगतिक_तन्त्रगतिक तन्त्रALगतिकीय_तंत्रगतिकीय तंत्रA,गतिकीय_तन्त्रगतिकीय तन्त्रANगतिज_उर्जागतिज उर्जाAIगतिज_ऊर्जागतिज ऊर्जाAHगतिशील_प्रोग्रामिंगगतिशील प्रोग्रामिंगA $गहराई_पहले_सर्चगहराई पहले सर्चAगाउसA.गाउस-साइडल_विधिगाउस-साइडल विधिA.गाउस_का_गुरुत्वाकर्षण_नियमगाउस का गुरुत्वाकर्षण नियमA$गाउस_विलोपनगाउस विलोपनA गाऊसी_पूर्णांकगाऊसी पूर्णांकAगाटफ्रीड_लैबनिट्ज़गाटफ्रीड लैबनिट्ज़AHगाडेल_का_अपूर्णता_प्रमेयगाडेल का अपूर्णता प्रमेयA Hगामा_आव्यूहगामा आव्यूहAगामा_फलनगामा फलनAoगालीलेओ_गालीलेईगालीलेओ गालीलेईA3गिनताराA7गिनी_गुणांकगिनी गुणांकAगियोवन्नी_डोमेनिको_कैसिनीगियोवन्नी डोमेनिको कैसिनीA8गिरोलामो_फ्रैकास्टोरोगिरोलामो फ्रैकास्टोरोA<गिल्बर्ट_स्ट्रेंगगिल्बर्ट स्ट्रेंगAdगुणनARगुणन_नियमगुणन नियमAcगुणनखंडA (गुणनखण्डA$गुणाA 3गुणोत्तर_माध्यगुणोत्तर माध्यAगुणोत्तर_माध्य_प्रमेयगुणोत्तर माध्य प्रमेयA गुणोत्तर_श्रेढ़ीगुणोत्तर श्रेढ़ीA %गुणोत्तर_श्रेणीगुणोत्तर श्रेणीAगूढ़लेखनAoगॅलिलियो_गॅलिलीगॅलिलियो गॅलिलीAगेम_थ्योरीगेम थ्योरीAoगैलिलियोAoगैलिलियो_गैलिलीगैलिलियो गैलिलीAoगैलीलियोA'गैलीलियो_गैलिलीगैलीलियो गैलिलीAoगैलीलियो_गैलीलीगैलीलियो गैलीलीAHगॉडफ्रे_हेरॉल्ड_हार्डीगॉडफ्रे हेरॉल्ड हार्डीAगॉस_नामकरणगॉस नामकरणAVगोटफ्राइड_लैब्नीजगोटफ्राइड लैब्नीजA गोलाA{गोलाकार_निर्देशांक_प्रणालीगोलाकार निर्देशांक प्रणालीAtगोलिय_आरेखगोलिय आरेखAtगोलीय_आरेखगोलीय आरेखAQगोलीय_ज्यामितिगोलीय ज्यामितिA 7गोलीय_त्रिकोणमितिगोलीय त्रिकोणमितिA{गोलीय_निर्देशांकगोलीय निर्देशांकA गोलीय_निर्देशांक_पद्धतिगोलीय निर्देशांक पद्धतिA{गोलीय_निर्देशांक_प्रणालीगोलीय निर्देशांक प्रणालीA4गोलीय_प्रसंवादीगोलीय प्रसंवादीAtगोलेA!गोल्डबैक_का_अनुमानगोल्डबैक का अनुमानA ग्नू_ऑक्टेवग्नू ऑक्टेवAग्रहों_की_गति_के_बारे_में_केपलर_के_नियमग्रहों की गति के बारे में केपलर के नियमAग्रांडी_श्रेणीग्रांडी श्रेणीA >ग्रांडी_श्रेणी_का_संकलनग्रांडी श्रेणी का संकलनAग्राफ_सिद्धांतग्राफ सिद्धांतAग्राफ_सिद्धान्तग्राफ सिद्धान्तA'ग्राफ़_सिद्धान्तग्राफ़ सिद्धान्तA ग्राफिंग_कैलकुलेटरग्राफिंग कैलकुलेटरAग्रिगोरी_पेरेल्मानग्रिगोरी पेरेल्मानA !ग्रीन_का_प्रमेयग्रीन का प्रमेयA 7ग्रीन_का_फलनग्रीन का फलनA!ग्रे_कोडग्रे कोडA2ग्रेगोरी_पेरेल्मानग्रेगोरी पेरेल्मानAग्रोवर_की_कलनविधिग्रोवर की कलनविधिA!घटानाAघन_(क्यूब)घन (क्यूब)A !घन_(ज्यामिति)घन (ज्यामिति)A घन_फलनघन फलनAघन_समीकरणघन समीकरणAघनत्वA घनमूलAघनाभAघात_श्रेणीघात श्रेणीA0घातांकA,घूर्णनAघूर्णन_गतिघूर्णन गतिAघूर्णी_गतिघूर्णी गतिAघूर्णीय_गतिघूर्णीय गतिAघोड़े_की_चालघोड़े की चालA घोषणा_और_जब्तीघोषणा और जब्तीA घोषणा_और_ज़मानतघोषणा और ज़मानतA घोषणा_और_त्यागघोषणा और त्यागA घोषणा_और_निष्कासनघोषणा और निष्कासनA:चकती_का_क्षेत्रफलचकती का क्षेत्रफलAचक्रजAचक्रवालA&चक्रवाल_विधिचक्रवाल विधिA चक्रवृद्धि_ब्याजचक्रवृद्धि ब्याजA चक्रीय_चतुर्भुजचक्रीय चतुर्भुजA4चतुर्भुजAचतुर्भुज_मंदिर_(ग्वालियर)चतुर्भुज मंदिर (ग्वालियर)Aचतुर्भुजीA चतुर्विम_यूक्लिडीन_समष्टि_में_घूर्णनचतुर्विम यूक्लिडीन समष्टि में घूर्णनA 'चतुर्विम_समष्टिचतुर्विम समष्टिAचतुर्विमीय_समष्टिचतुर्विमीय समष्टिAचतुष्कोणीयA'चतुष्फलकीA चरA)चर_परिवर्तनचर परिवर्तनA0चरघातांकी_क्षयचरघातांकी क्षयA चरघातांकीय_वृद्धिचरघातांकीय वृद्धिAचलन-कलनAचलन_कलनचलन कलनAचाई-वर्ग_परीक्षणचाई-वर्ग परीक्षणAbचाप_कोणचाप कोणA चार_रंग_की_प्रमेयचार रंग की प्रमेयA.चार्ल्स_बैबेजचार्ल्स बैबेजA .चार्ल्स_सैंडर्स_पियर्सचार्ल्स सैंडर्स पियर्सA9चित्रपतंग_प्रमेयचित्रपतंग प्रमेयA चिरसम्मत_यांत्रिकीचिरसम्मत यांत्रिकीA)चिह्न_फलनचिह्न फलनAचीनी_शेषफल_प्रमेयचीनी शेषफल प्रमेयAचूडा_(भूमिति)चूडा (भूमिति)A चेन्नई_गणितीय_संस्थानचेन्नई गणितीय संस्थानA4छद्मगणितAछिद्रA छेदक_रेखाछेदक रेखाA छेदिका_विधिछेदिका विधिA #जटिल_बहुभुजजटिल बहुभुजAजनसंख्या_पिरैमिडजनसंख्या पिरैमिडAजनसंख्या_वहन_क्षमताजनसंख्या वहन क्षमताA$जयंता_कुमार_घोषजयंता कुमार घोषA'जयदेव_(गणितज्ञ)जयदेव (गणितज्ञ)AWज़ीनो_परोक्षकज़ीनो परोक्षकA,ज़ीरो_सम_गेम्सज़ीरो सम गेम्सAजानकारीAजाॅन_नेपियरजाॅन नेपियरAqजी._एच._हार्डीजी. एच. हार्डीAजी_मेशजी मेशAजीएनयू_ऑक्टेवजीएनयू ऑक्टेवAजीएमएसएचAजीवनांकिक_प्रबंधकजीवनांकिक प्रबंधकAजीवाAजुए_का_गणितजुए का गणितA(जुलियन_श्विंगरजुलियन श्विंगरA-जेड_रूपान्तरजेड रूपान्तरAजेम्स_क्लर्क_माक्सवेलजेम्स क्लर्क माक्सवेलA जेम्स_क्लर्क_मैक्सवेलजेम्स क्लर्क मैक्सवेलAजेम्स_क्लार्क_मैक्सवेलजेम्स क्लार्क मैक्सवेलAजेम्स_क्लार्क_मैक्स्वेलजेम्स क्लार्क मैक्स्वेलA)जैव_सांख्यिकी_(बॉयोमेट्रिक्स)जैव सांख्यिकी (बॉयोमेट्रिक्स)AAजॉन_नेपियरजॉन नेपियरAIजॉन_फोर्ब्स_नैश_जूनियरजॉन फोर्ब्स नैश जूनियरAजॉन_फोर्ब्स_नैश_जूनियर,जॉन फोर्ब्स नैश जूनियर,A +जॉन_वाॅन_न्यूमनजॉन वाॅन न्यूमनA[जॉनकेपलरAजॉर्ज_कांटॉरजॉर्ज कांटॉरAजॉर्ज_बूलजॉर्ज बूलAजॉर्ज_बूलीजॉर्ज बूलीA जोड़Aजोसेफ_फ़ूर्येजोसेफ फ़ूर्येAजोसेफ_फूर्येजोसेफ फूर्येAजोसेफ_फोरिएजोसेफ फोरिएA Eजोसेफ_लुई_लाग्रांजजोसेफ लुई लाग्रांजA[जोहानिस_केपलरजोहानिस केपलरAज्या,_कोटिज्या_और_उत्क्रमज्याज्या, कोटिज्या और उत्क्रमज्याA)ज्या_तरंगज्या तरंगA @ज्या_नियमज्या नियमAज्या_सूत्रज्या सूत्रA ज्यामितिAज्यामिति_का_इतिहासज्यामिति का इतिहासAज्यामिति_के_प्रमुख_प्रमेयज्यामिति के प्रमुख प्रमेयAज्यामितिक_घनज्यामितिक घनAज्यामितीAज्यामितीयAeज्यामितीय_माध्यज्यामितीय माध्यAज्यावक्रीय_तरंगरूपज्यावक्रीय तरंगरूपAज्हाँ_विक्तर_पौंस्लेज्हाँ विक्तर पौंस्लेAटाँलेमीACटिल्डेA टी-परीक्षणA-टेलर_प्रमेयटेलर प्रमेयA&टेलर_श्रेणीटेलर श्रेणीAटेलीजन_का_प्रमेयटेलीजन का प्रमेयAटॉरसAटॉलमीAटॉलेमीA2टोएपलित्ज़_आव्यूहटोएपलित्ज़ आव्यूहAlटोपोलॉजीAlटोपोलोजीAटोलेमीA'ट्रक्टेटुस_लॉजिको-फिलोसोफिक्सट्रक्टेटुस लॉजिको-फिलोसोफिक्सARट्रैंगुलेशनADठोस_कोणठोस कोणAठोस_ज्यामितिठोस ज्यामितिA डकवर्थ-लुईस-स्टर्न_मैथडडकवर्थ-लुईस-स्टर्न मैथडA डकवर्थ-लुईस-स्टर्न_विधिडकवर्थ-लुईस-स्टर्न विधिA डकवर्थ-लुईस_विधिडकवर्थ-लुईस विधिA डकवर्थ-लुईस_स्टर्न_विधिडकवर्थ-लुईस स्टर्न विधिA डकवर्थ_लुईसडकवर्थ लुईसA डकवर्थ_लुईस_नियमडकवर्थ लुईस नियमA$डमोक्रिटसAडाइगोनAHडाइनैमिक_प्रोग्रामिंगडाइनैमिक प्रोग्रामिंगA "डायोफैंटीय_समीकरणडायोफैंटीय समीकरणA 'डिजक्स्ट्रा_का_अल्गोरिद्मडिजक्स्ट्रा का अल्गोरिद्मAडिटरमिनैन्टA,डिमॉर्गन_नियमडिमॉर्गन नियमAडिमॉर्गन_प्रमेयडिमॉर्गन प्रमेयAडिरैक_डेल्टा_फलनडिरैक डेल्टा फलनABडिस्क्रीट_टाइम_फुरिअर_ट्रान्सफार्मडिस्क्रीट टाइम फुरिअर ट्रान्सफार्मA डिस्क्रीट_फुरिअर_रूपान्तरडिस्क्रीट फुरिअर रूपान्तरA$डी_के_रायचौधुरीडी के रायचौधुरीAडी_मायवर_का_प्रमेयडी मायवर का प्रमेयAडी_मॉयवर_का_प्रमेयडी मॉयवर का प्रमेयAडीएफटीAडीटीएफटीA2डीरिख्ले_ईटा_फलनडीरिख्ले ईटा फलनA -डीरिख्ले_परीक्षणडीरिख्ले परीक्षणA &डीरिख्ले_श्रेणीडीरिख्ले श्रेणीAडेकार्टA डेटा_विश्लेषणडेटा विश्लेषणAडेटा_साइंसडेटा साइंसA डेन्यल_बर्नूलीडेन्यल बर्नूलीA3डेमी_क्रिट्सडेमी क्रिट्सA डेविड_हिल्बर्टडेविड हिल्बर्टAडैरिवेटिवAvडॉट_गुणनफलडॉट गुणनफलAVढेर_(डेटा_संरचना)ढेर (डेटा संरचना)AZतंग्रामAतत्त्व_(गणित)तत्त्व (गणित)A तत्समक_फलनतत्समक फलनA1तरंगA9तरंग_आवर्तकालतरंग आवर्तकालA0तरंग_दैर्घ्यतरंग दैर्घ्यAतरंग_समीकरणतरंग समीकरणA तरंगदैर्घ्यA0तरंगदैर्घ्योंA0तरंगदैर्ध्यA0तरंगदैर्ध्योंA,तरंगोंA$तरल_यांत्रिकीतरल यांत्रिकीA7तर्क_शास्त्रतर्क शास्त्रA -तर्कशास्त्रAतलीय_कोणतलीय कोणAतात्कालिक_गतितात्कालिक गतिAतात्क्षणिक_वेगतात्क्षणिक वेगAतारेक्षAतार्किक_निर्वचनतार्किक निर्वचनA (तिर्यग्रेखाAGतिहरा_गुणनफलतिहरा गुणनफलA*तीन-वस्तु_समस्यातीन-वस्तु समस्याA तुलना_परीक्षणतुलना परीक्षणAतुल्यता_वर्गतुल्यता वर्गA (तुल्यता_सम्बन्धतुल्यता सम्बन्धAतॉलेमीA :तोरोइडA`त्रि-विम_समष्टित्रि-विम समष्टिA`त्रिआयामीA@त्रिक_गुणनफलत्रिक गुणनफलAUत्रिकोणA <त्रिकोण_संख्यात्रिकोण संख्याA त्रिकोणमितिAत्रिकोणमिति_के_उपयोगत्रिकोणमिति के उपयोगA3त्रिकोणमितीय_प्रतिस्थापनत्रिकोणमितीय प्रतिस्थापनAPत्रिकोणमितीय_फलनत्रिकोणमितीय फलनA त्रिकोणमितीय_फलनों_के_समाकलों_की_सूचीत्रिकोणमितीय फलनों के समाकलों की सूचीAQत्रिकोणमितीय_सर्वसमिकात्रिकोणमितीय सर्वसमिकाA त्रिकोणमितीय_सर्वसमिकाओं_की_उपपत्तियाँत्रिकोणमितीय सर्वसमिकाओं की उपपत्तियाँAत्रिकोणमितीय_सर्वसमिकाओं_की_सूचीत्रिकोणमितीय सर्वसमिकाओं की सूचीAFत्रिकोणीय_सर्वेक्षणत्रिकोणीय सर्वेक्षणA1त्रिज्याAत्रिपदीA-त्रिभुजA+त्रिभुज_असमिकात्रिभुज असमिकाA त्रिभुज_के_अन्तर्वृत्त_और_बहिर्वृत्तत्रिभुज के अन्तर्वृत्त और बहिर्वृत्तARत्रिभुजीकरणA/त्रिभुजों_के_हलत्रिभुजों के हलAत्रिविकर्णिक_आव्यूहत्रिविकर्णिक आव्यूहA त्रिविकर्णिक_आव्यूह_कलनविधित्रिविकर्णिक आव्यूह कलनविधिA[त्रिविकर्णिक_आव्यूह_विधित्रिविकर्णिक आव्यूह विधिA`त्रिविमA`त्रिविम_आकाशत्रिविम आकाशA ,त्रिविम_प्रक्षेपत्रिविम प्रक्षेपA /त्रिविम_समष्टित्रिविम समष्टिA 0त्रुटि_संसूचन_और_सुधारत्रुटि संसूचन और सुधारAत्रैराशिक_नियमत्रैराशिक नियमAत्वरणA त्वरित_फुरिअर_रूपान्तरत्वरित फुरिअर रूपान्तरAथ़िओरी_ऑफ़_रॅलेटिविटिथ़िओरी ऑफ़ रॅलेटिविटिAथीटा_फलनथीटा फलनA 7थेल्सATथेल्स_का_प्रमेयथेल्स का प्रमेयABद_क्रेस्ट_ऑफ_पीकॉक_:_नॉन-यूरोपियन_रूट्स_ऑफ_मैथमेटिक्सद क्रेस्ट ऑफ पीकॉक : नॉन-यूरोपियन रूट्स ऑफ मैथमेटिक्सAkदशमलवA-दशमलव_पद्धतिदशमलव पद्धतिAkदशमलव_प्रणालीदशमलव प्रणालीA6दशमलव_बिन्दुदशमलव बिन्दुAkदशांश_पद्धतिदशांश पद्धतिA 8दालाँवेयर_का_सिद्धान्तदालाँवेयर का सिद्धान्तAkदाशमिक_पद्धतिदाशमिक पद्धतिAkदाशमिक_प्रणालीदाशमिक प्रणालीAkदाशमिक_संख्या_प्रणालीदाशमिक संख्या प्रणालीAkदासमिक_पद्धतिदासमिक पद्धतिA 2दिक्-कालAtदिक्कालA-दिक्चालनAदिगंशAदीजकस्ट्रा_का_एल्गोरिदमदीजकस्ट्रा का एल्गोरिदमA 3दीर्घवृत्तA 9दीर्घवृत्ताभA|दूरियोंA(दूरीAदेकार्तA 0देवनागरीA0देवनागरी_अंकदेवनागरी अंकA~देवनागरी_लिपिदेवनागरी लिपिA~देवनागरी_लिपीदेवनागरी लिपीA~देवनागरी_हिंदीदेवनागरी हिंदीA7दैवी_कलनविधिदैवी कलनविधिAदो_की_घातदो की घातAmद्रव्यमान_केंद्रद्रव्यमान केंद्रAmद्रव्यमान_केन्द्रद्रव्यमान केन्द्रA ?द्वयंक_संक्रियाद्वयंक संक्रियाA Aद्वयाधारी_संख्या_पद्धतिद्वयाधारी संख्या पद्धतिA*द्वयी_सम्बन्धद्वयी सम्बन्धAद्वि-विम_आकाशद्वि-विम आकाशA द्वि-विम_समष्टिद्वि-विम समष्टिA %द्विअंतथक्षेपणAद्विआधारी_संख्या_पद्धतिद्विआधारी संख्या पद्धतिAद्विक_पद्धतिद्विक पद्धतिAद्विक_लोलकद्विक लोलकAद्विक_संख्या_प्रणालीद्विक संख्या प्रणालीA#द्विघात_फलनद्विघात फलनAद्विघात_बहुपदद्विघात बहुपदA +द्विघात_समीकरणद्विघात समीकरणAद्विघाती_अवशेषद्विघाती अवशेषA$द्वितल_कोणद्वितल कोणA <द्विपद_गुणांकद्विपद गुणांकAद्विपद_प्रमेयद्विपद प्रमेयA+द्विपद_रचनांतरद्विपद रचनांतरA0द्विपद_वितरणद्विपद वितरणAद्विविमA>ध्रुवी_ऊनविम_पृष्ठध्रुवी ऊनविम पृष्ठAध्रुवी_समीकरणध्रुवी समीकरणA ध्रुवीय_निर्देशांक_पद्धतिध्रुवीय निर्देशांक पद्धतिAनति_परिवर्तन_बिन्दुनति परिवर्तन बिन्दुAनरेन्द्र_करमरकरनरेन्द्र करमरकरAmनल_परिकल्पनानल परिकल्पनाAAनवबिन्दु_केन्द्रनवबिन्दु केन्द्रA नवबिन्दु_वृत्तनवबिन्दु वृत्तA~नागरीAनागरी_अंकनागरी अंकA नास्ट्रानAनिकोल_ओरेसमेनिकोल ओरेसमेA$ निकोलाय_लोबाचेव्स्कीनिकोलाय लोबाचेव्स्कीA:नितिन_सक्सेनानितिन सक्सेनाASनिम्निष्ठAनियंत्रण_तंत्रनियंत्रण तंत्रAनियंत्रण_सिद्धांतनियंत्रण सिद्धांतA-नियंत्रण_सिद्धान्तनियंत्रण सिद्धान्तAनियन्त्रण_तंत्रनियन्त्रण तंत्रAनियन्त्रण_सिद्धान्तनियन्त्रण सिद्धान्तA5निरपेक्ष_माननिरपेक्ष मानAनिरपेक्ष_मान_फलननिरपेक्ष मान फलनAनिर्देशांकAनिर्देशांक_ज्यामितिनिर्देशांक ज्यामितिAनिर्देशांक_पद्धतिनिर्देशांक पद्धतिAनिर्देशांकोंA!निर्मेयAनिर्वचन_(तर्क)निर्वचन (तर्क)Aनिर्वाचन_प्रणालियाँनिर्वाचन प्रणालियाँAनिश्चित_समाकलनिश्चित समाकलA 8निश्‍चित_समाकलों_की_सूचीनिश्‍चित समाकलों की सूचीA8निषेध_(तर्क)निषेध (तर्क)A*नीकोला_बूरबाकीनीकोला बूरबाकीA+नीना_गुप्ता_(गणितज्ञ)नीना गुप्ता (गणितज्ञ)A~नेपाली_लिपिनेपाली लिपिA7नेल्स_हेनरिक_एबलनेल्स हेनरिक एबलAvनेविगेशनA नेवियर-स्टोक्स_समीकरणनेवियर-स्टोक्स समीकरणAनेवियर_स्टोक्स_समीकरणनेवियर स्टोक्स समीकरणAनैश_इक्विलिब्रियमनैश इक्विलिब्रियमA=नैश_संतुलननैश संतुलनAनैश_साम्यावस्थानैश साम्यावस्थाA नोटर_का_प्रमेयनोटर का प्रमेयAgनोमोग्रामAvनौगमनAvनौचालनAvनौवहनAन्यूटन-रैप्सन_विधिन्यूटन-रैप्सन विधिAन्यूटन_का_गति_का_पहला_नियमन्यूटन का गति का पहला नियमAन्यूटन_का_द्वितीय_नियमन्यूटन का द्वितीय नियमAन्यूटन_की_विधिन्यूटन की विधिAन्यूटन_के_गति_का_दूसरा_नियमन्यूटन के गति का दूसरा नियमAन्यूटन_के_गति_के_नियमन्यूटन के गति के नियमAन्यूटन_के_गति_के_नियम.न्यूटन के गति के नियम.A1न्यूटन_के_गति_नियमन्यूटन के गति नियमAन्यूटन_के_गतिनियमन्यूटन के गतिनियमAन्यूटन_विधिन्यूटन विधिAन्यूनकोण_त्रिभुजन्यूनकोण त्रिभुजA >न्यूनकोण_त्रिभुज_तथा_अधिककोण_त्रिभुजन्यूनकोण त्रिभुज तथा अधिककोण त्रिभुजAन्यूनतम-वर्ग-रीतिAन्यूनतम_वर्ग_की_विधिन्यूनतम वर्ग की विधिAन्यूनतम_वर्ग_विधिन्यूनतम वर्ग विधिAन्यूनतम_वर्ग_सिद्धांतन्यूनतम वर्ग सिद्धांतA$पंचभुजAपटरी_और_परकार_द्वारा_निर्माणपटरी और परकार द्वारा निर्माणA0पद_परीक्षणपद परीक्षणAपदानुक्रमA3परतंत्र_और_स्वतंत्र_चरपरतंत्र और स्वतंत्र चरAपरतंत्र_चरपरतंत्र चरAपरम_मानपरम मानAपरमादीश्वरA परमेश्वर_(गणितज्ञ)परमेश्वर (गणितज्ञ)A#परवलयA:परवलयजA ?परावर्तन_सूत्रपरावर्तन सूत्रA परिकलकAपरिकलनA परिकलन_विज्ञानपरिकलन विज्ञानAKपरिगणनाAपरिगत_वृत्तपरिगत वृत्तAपरिधिA#परिभाषाAपरिमाणAYपरिमाण_की_कोटिपरिमाण की कोटिA परिमापAपरिमित_अंतरपरिमित अंतरA 0परिमित_अन्तर_विधिपरिमित अन्तर विधिA परिमित_अवयव_विधिपरिमित अवयव विधिAपरिमित_समुच्चयपरिमित समुच्चयA8परिमेय_फलनों_के_समाकल_की_सूचीपरिमेय फलनों के समाकल की सूचीA 9परिमेय_मूल_प्रमेयपरिमेय मूल प्रमेयA"परिमेय_संख्यापरिमेय संख्याAपरिमेय_संख्याओंपरिमेय संख्याओंA परिवृत्तAGपरिशुद्धताA3पल्लियरा_श्रीधरनपल्लियरा श्रीधरनA पहाड़ाAपांचवीं_घात_वाले_समीकरणपांचवीं घात वाले समीकरणAपाइAपाइथागोरसAपाइथागोरस_का_प्रमेयपाइथागोरस का प्रमेयAपाइथागोरस_का_सूत्रपाइथागोरस का सूत्रA पाइथागोरस_प्रमेयपाइथागोरस प्रमेयAपाइथागोरीय_त्रिकपाइथागोरीय त्रिकAपाईAपाई_के_लिये_माधव-लैबनीज_सूत्रपाई के लिये माधव-लैबनीज सूत्रA पाई_दिवसपाई दिवसAपाईथोगोरसAपाईथोगोरस_की_प्रमेयपाईथोगोरस की प्रमेयAपायथागोरसAपायथागोरस_सिद्धांतपायथागोरस सिद्धांतAपायथोगोरस_प्रमेयपायथोगोरस प्रमेयA&पासाA8पास्कल_त्रिकोणपास्कल त्रिकोणA8पास्कल_त्रिभुजपास्कल त्रिभुजA;पिंड-विकर्णAपिएर_सिमों_लाप्लासपिएर सिमों लाप्लासAपिथोगोरसAपियर_द_फर्मापियर द फर्माAपियर_सिमों_लाप्लासपियर सिमों लाप्लासAपियरे_द_फर्मापियरे द फर्माA पियानो_के_अभिगृहीतपियानो के अभिगृहीतAपियेर_सिमों_लाप्लासपियेर सिमों लाप्लासA Kपिरैमिड_(ज्यामिति)पिरैमिड (ज्यामिति)A पिरैमिड_आरेखपिरैमिड आरेखAWपी-मानAWपी_वैल्यूपी वैल्यूA पीटर_गुस्ताफ_लजन_डीरिक्लेपीटर गुस्ताफ लजन डीरिक्लेA=पुनरावर्तनA पुनरावृत्त_फलनपुनरावृत्त फलनAपुनरावृत्ति_(कंप्यूटर_विज्ञान)पुनरावृत्ति (कंप्यूटर विज्ञान)Aaपुनरावृत्ति_संबंधपुनरावृत्ति संबंधA पुनरावृत्तिमूलक_विधिपुनरावृत्तिमूलक विधिAपुनरावृत्‍तिमूलक_विधिपुनरावृत्‍तिमूलक विधिA"पूर्ण_वर्गपूर्ण वर्गA"पूर्ण_वर्ग_बनानापूर्ण वर्ग बनानाA$पूर्ण_संख्यापूर्ण संख्याAपूर्णांकAAपूर्णांक_अनुक्रमपूर्णांक अनुक्रमA$पूर्णांकोंAपृष्टAपेंटाग्राम(पंचकोण_तारा)पेंटाग्राम(पंचकोण तारा)A 1पेल_का_समीकरणपेल का समीकरणA)पेल्ल_का_समीकरणपेल्ल का समीकरणAपैथोगोरसASपैरामीटरA)पैल_की_समीकरणपैल की समीकरणAपॉल_डिरॅकपॉल डिरॅकA8पॉस्कल_त्रिभुजपॉस्कल त्रिभुजAप्तोलेमी_का_प्रमेयप्तोलेमी का प्रमेयAप्रकाश_का_व्यतिकरणप्रकाश का व्यतिकरणA प्रकीर्ण_आरेखप्रकीर्ण आरेखA]प्रक्षेपीय_ज्यामितिप्रक्षेपीय ज्यामितिAप्रतिगमन_विश्लेषणप्रतिगमन विश्लेषणA प्रतिचयनAFप्रतिचित्रणA प्रतिज्ञप्तिक_कलनप्रतिज्ञप्तिक कलनAFप्रतिदर्श_समष्टिप्रतिदर्श 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सिद्धांतAXप्रायिकता_सिद्धान्तप्रायिकता सिद्धान्तAप्रारम्भिक_बीजगणितप्रारम्भिक बीजगणितA%प्रावस्था-समष्‍टिA प्रिज्म_(ज्यामिति)प्रिज्म (ज्यामिति)A\प्रिज्म_(ज्यामिति_)प्रिज्म (ज्यामिति )A{प्रोफेसर_सत्येंद्रनाथ_बोसप्रोफेसर सत्येंद्रनाथ बोसAप्लेटोA प्वासों_समीकरणप्वासों समीकरणAफक्टोरियलA फर्मा_का_अंतिम_प्रमेयफर्मा का अंतिम प्रमेयAbफर्मा_का_अन्तिम_प्रमेयफर्मा का अन्तिम प्रमेयA2फलनALफलन_का_कोणांकफलन का कोणांकAgफलन_का_प्रभाव_क्षेत्रफलन का प्रभाव क्षेत्रAफलन_का_प्रभावक्षेत्रफलन का प्रभावक्षेत्रA2फलन_की_सीमाफलन की सीमाA :फलनिक_समीकरणफलनिक समीकरणAफलनों_का_संयुक्तीकरणफलनों का संयुक्तीकरणAफ़ज़ी_लॉजिकफ़ज़ी लॉजिकA|फ़ूर्ये_रूपान्तरफ़ूर्ये रूपान्तरA फ़ूर्ये_श्रेणीफ़ूर्ये श्रेणीAmफ़ोरियर_श्रेणीफ़ोरियर श्रेणीAफाइनाइट-एलिमेन्ट-विधिAफाइनाइट_एलिमेन्ट_विधिफाइनाइट एलिमेन्ट विधिAफिजिक्सA%फील्ड्स_पदकफील्ड्स पदकArफील्ड्स_मेडलफील्ड्स मेडलAफीसिक्सAफुरिअर_विश्लेषणफुरिअर विश्लेषणAmफुरिअर_श्रेणीफुरिअर श्रेणीA|फुरियर_रूपांतरणफुरियर रूपांतरणA|फुर्ये_रूपान्तरफुर्ये रूपान्तरAmफुर्ये_श्रेणीफुर्ये 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(भूमिति)AमनगणितA>मनोरंजक_गणितमनोरंजक गणितA 9मरियम_मिर्ज़ाख़ानीमरियम मिर्ज़ाख़ानीA मरियम_मिर्ज़ाखानीमरियम मिर्ज़ाखानीAमरिया_गीताना_ऐन्येसीमरिया गीताना ऐन्येसीA#मरीना_वीयाज़ोव्स्कामरीना वीयाज़ोव्स्काA /मर्केटर_प्रक्षेपमर्केटर प्रक्षेपAEमशीन_लर्निंगमशीन लर्निंगAमहत्तम_समापवर्तकमहत्तम समापवर्तकAमहत्ता_का_क्रममहत्ता का क्रमAमहत्ता_के_क्रममहत्ता के क्रमAमहावृत्तA#मात्रण_(विज्ञान)मात्रण (विज्ञान)A*मात्राAYमाधवAYमाधवाचार्यAमाध्यAमाध्य_आयुमाध्य आयुAमाध्य_मान_प्रमेयमाध्य मान प्रमेयA .माध्यमान_प्रमेयमाध्यमान प्रमेयA माध्यिकाAमानक_त्रुटिमानक त्रुटिANमानक_प्रतिमानमानक प्रतिमानA मानक_मॉडलमानक मॉडलA =मानक_विचलनमानक विचलनA0मानचित्र_प्रक्षेपमानचित्र प्रक्षेपA#मानचित्र_प्रक्षेपणमानचित्र प्रक्षेपणA=मान्टे-कार्लो_सिमुलेशनमान्टे-कार्लो सिमुलेशनA'मापA;मापनA=माया_वर्गमाया वर्गAमायावी_वर्गमायावी वर्गA 6मार्टिन_गार्डनरमार्टिन गार्डनरA Cमिथ्या_स्थिति_विधिमिथ्या स्थिति विधिAमिथ्याभाषकी_परोक्षकमिथ्याभाषकी परोक्षकA मुडुंबई_शेषचालु_नरसिंहनमुडुंबई शेषचालु नरसिंहनA (मुनीश्वरA0मुहम्मद_अल-ख़्वारिज़्मीमुहम्मद अल-ख़्वारिज़्मीA *मुहम्मद_इब्न_मूसा_अल-ख़्वारिज़्मीमुहम्मद इब्न मूसा अल-ख़्वारिज़्मीA0मुहम्मद_इब्न्_मूसा_अल्-ख़्वारिज़्मीमुहम्मद इब्न् मूसा अल्-ख़्वारिज़्मीA0मुहम्मद_इब्न्_मूसा_अल्-ख्वारिज्मीमुहम्मद इब्न् मूसा अल्-ख्वारिज्मीA/मूल_(फलन_के)मूल (फलन के)A,मूल_(संख्या_का)मूल (संख्या का)A6मूल_निकालनामूल निकालनाA मूल_निकालने_की_विधियाँमूल निकालने की विधियाँA मूलभूत_प्रमेयमूलभूत प्रमेयA.मेरु_प्रस्तारमेरु प्रस्तारA8मेरुप्रस्तारA;मैक्सवेल_का_समीकरणमैक्सवेल का समीकरणA मैक्सवेल_के_समीकरणमैक्सवेल के समीकरणA मैथवर्ल्डA&मैरी_एल_बोसमैरी एल बोसA;मॉडलनAमॉड्युलर_गणितमॉड्युलर गणितA:मोंटी_हॉल_पहेलीमोंटी हॉल पहेलीAमोनोगनAमोर_का_मुकुट_:_गणित_के_अयूरोपीय_मूल<i>मोर का मुकुट : गणित के अयूरोपीय मूल</i>A मौलिक_समानुपात_प्रमेयमौलिक समानुपात प्रमेयAEयंत्र_अधिगमयंत्र अधिगमAयंत्र_शिक्षणयंत्र शिक्षणA;यंत्रराजAयथार्थता_एवं_परिशुद्धतायथार्थता एवं परिशुद्धताAVयदि_और_केवल_यदियदि और केवल यदिA;यन्त्रराजAयस_आर_रंगनाथनयस आर रंगनाथनAXयादृच्छिक_परीक्षण_(प्रायिकता_सिद्धान्त)यादृच्छिक परीक्षण (प्रायिकता सिद्धान्त)A /यादृच्छिकताAयुक्तिभाषAMयुक्तिभाषाA/युगपत_समीकरणयुगपत समीकरणA/यूक्लिडABयूक्लिडीन_समष्टियूक्लिडीन समष्टिAEयूक्लिडीय_ज्यामितियूक्लिडीय ज्यामितिAयूजीन_चार्ल्स_कैटलनयूजीन चार्ल्स कैटलनA यूजीन_विग्नरयूजीन विग्नरA$यूनानी_संख्यांकयूनानी संख्यांकA@यूनिट_स्टेप_फलनयूनिट स्टेप फलनAयूलरAयूलर_का_सूत्रयूलर का सूत्रAयूलर_की_सर्वसमिकायूलर की सर्वसमिकाA योग_का_तत्समक_अवयवयोग का तत्समक अवयवA योहानेस_केप्लरयोहानेस केप्लरA6यौगिक_संख्यायौगिक संख्याAरने_डेकार्टरने डेकार्टAरने_देकार्तरने देकार्तA+राज_चन्द्र_बसुराज चन्द्र बसुA_राज_चन्द्र_बोसराज चन्द्र बोसA %राजीव_मोटवानीराजीव मोटवानीAराफेल_बम्बेलीराफेल बम्बेलीAरामचन्द्र_लालरामचन्द्र लालA6रामानुजनAरामानुजन-नागेल_समीकरणरामानुजन-नागेल समीकरणAरामानुजन_अटकलरामानुजन अटकलA !रामानुजन_प्रगत_गणित_अध्ययन_संस्थानरामानुजन प्रगत गणित अध्ययन संस्थानA Mरामानुजन_मशीनरामानुजन मशीनA रामानुजन_संकलनरामानुजन संकलनAxरामानुजन_संख्यारामानुजन संख्याA6रामानुजन्A=रिकर्सनA रिक्त_परिकल्पनारिक्त परिकल्पनाA रिक्त_समुच्चयरिक्त समुच्चयA रिचर्ड_फिलिप्स_फाइनमेनरिचर्ड फिलिप्स फाइनमेनAoरिचार्ड_फैनमनरिचार्ड फैनमनAoरिच्हर्ड_फेइन्मनरिच्हर्ड फेइन्मनA रीमान-समाकलAरीमान_जीटा_फलनरीमान जीटा फलनA.रीमान_हैपोथिसिसरीमान हैपोथिसिसAरीमानी_ज्यामितिरीमानी ज्यामितिA *रुंग-कुता_विधियाँरुंग-कुता विधियाँAरुंग_परिघटनारुंग परिघटनाAvरुंगा-कुटा_विधियाँरुंगा-कुटा विधियाँA)रुबिक_घनरुबिक घनAरेखीकरणAरेखीय_वेगरेखीय वेगA (रेखीय_समीकरणरेखीय समीकरणAरेडियनAरेने_डेस्कार्टेरेने डेस्कार्टेAरेने_देकार्तरेने देकार्तA रैखिक_अन्तर्वेशनरैखिक अन्तर्वेशनA रैखिक_अवकल_समीकरणरैखिक अवकल समीकरणA रैखिक_क्रमादेशनरैखिक क्रमादेशनAरैखिक_क्रमानुशीलनरैखिक क्रमानुशीलनAरैखिक_प्रोग्रामनरैखिक प्रोग्रामनAरैखिक_बीजगणितरैखिक बीजगणितAरैखिक_बीजावलीरैखिक बीजावलीAरैखिक_युगपत_समीकरणरैखिक युगपत समीकरणAरैखिक_समीकरणरैखिक समीकरणA रैखिक_समीकरण_निकायरैखिक समीकरण निकायAरैखिक_समीकरणों_का_निकायरैखिक समीकरणों का निकायAरैखिकीकरणAरैण्डल_मुनरोरैण्डल मुनरोA$ रॉल_प्रमेयरॉल प्रमेयAरोजर_पेनरोसरोजर पेनरोसAरोमन_अंकरोमन अंकAरोमन_अंक_पद्धतिरोमन अंक पद्धतिAरोमन_अंक_प्रणालीरोमन अंक प्रणालीA6रोमन_संख्यांकरोमन संख्यांकAरोल्स_का_प्रमेयरोल्स का 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निरूपणAशीर्ष_(ज्यामिति)शीर्ष (ज्यामिति)Aशीर्षलम्ब_(त्रिभुज)शीर्षलम्ब (त्रिभुज)A शुद्ध_गणितशुद्ध गणितA6शुद्ध_गतिविज्ञानशुद्ध गतिविज्ञानA)शुद्धगतिकीA -शून्यA(शून्य-संचय_खेलशून्य-संचय खेलA Iशून्य_समताशून्य समताA &शून्य_समुच्चयशून्य समुच्चयA1शून्य_से_भाजनशून्य से भाजनA .शृंखला_नियम_(अवकलन)शृंखला नियम (अवकलन)Aशेषफल_प्रमेयशेषफल प्रमेयAशोर_का_अल्गोरिद्मशोर का अल्गोरिद्मA6श्रिनिवास_रामानुजमश्रिनिवास रामानुजमA6श्रीनिवास_रामानुजश्रीनिवास रामानुजA6श्रीनिवास_रामानुजनश्रीनिवास रामानुजनA(श्रीनिवास_रामानुजन्श्रीनिवास रामानुजन्A:श्रीनिवास_वर्धनश्रीनिवास वर्धनAश्रीराम_शंकर_अभयंकरश्रीराम शंकर अभयंकरA:श्रेणीA/श्रेणी_(गणित)श्रेणी (गणित)AGश्रोडिंगर_समीकरणश्रोडिंगर समीकरणA षट्भुजA@षोडश_आधारीषोडश आधारीA=षोडशाधारी_संख्या_पद्धतिषोडशाधारी संख्या पद्धतिA=षोडषाधारी_संख्या_पद्धतिषोडषाधारी संख्या पद्धतिA*संकलनAसंकलन_विधिसंकलन विधिAसंकलनीयता_विधिसंकलनीयता विधिAFसंकेंद्रिकAFसंकेंद्रीय_वृत्तसंकेंद्रीय वृत्तA संकेत_प्रसंस्करणसंकेत प्रसंस्करणA;संकेन्द्रीय_वृत्तसंकेन्द्रीय वृत्तAXसंक्रिया_विज्ञानसंक्रिया विज्ञानA संख्याALसंख्या-पद्धतिA संख्या_ज्यामितिसंख्या ज्यामितिALसंख्या_पद्धतिसंख्या पद्धतिAसंख्या_पद्धतियाँसंख्या पद्धतियाँA&संख्या_पद्धतियों_की_सूचीसंख्या पद्धतियों की सूचीALसंख्या_प्रणालीसंख्या प्रणालीA संख्या_रेखासंख्या रेखाAQसंख्या_सिद्धांतसंख्या सिद्धांतA+संख्या_सिद्धान्तसंख्या सिद्धान्तA संख्यांक_उपसर्गसंख्यांक उपसर्गA 8संख्याओं_की_सूचीसंख्याओं की सूचीAसंख्यात्मक_अवकलनसंख्यात्मक अवकलनAसंख्यात्मक_विश्लेषणसंख्यात्मक विश्लेषणAसंख्यात्मक_समाकलनसंख्यात्मक समाकलनA संख्याबोधAसंगणित_तरल_यांत्रिकीसंगणित तरल यांत्रिकीAसंगमग्राम_के_माधवसंगमग्राम के माधवA =संगीत_तथा_गणितसंगीत तथा गणितA<संघ_(समुच्चय_सिद्धान्त)संघ (समुच्चय सिद्धान्त)A]संचयAसंचय_(गणित)संचय (गणित)Aसंपोषी_व्यतिकरणसंपोषी व्यतिकरणAUसंभावनाAUसंभाव्यताAसंमेय_संख्यासंमेय संख्याAjसंयुक्त_फलनसंयुक्त फलनA संयोगA$संयोजन_तर्कसंयोजन तर्कAसंयोजिकीA,संरक्षण_नियमसंरक्षण नियमA@संरेखणA@संवलनA5संवेग_(भौतिकी)संवेग (भौतिकी)Aiसंवेग_(स्थिति)संवेग (स्थिति)Alसंस्थितिA&संस्थितिविज्ञानA संहति-केन्द्रAmसंहति_केन्द्रसंहति केन्द्रAmसंहतिकेन्द्रAसतत_फलनसतत फलनAसतत_भिन्नसतत भिन्नA'सतहAuसत्य_सारणीसत्य सारणीAuसत्यता-सारणीA6सत्यता_सारणीसत्यता सारणीA{सत्येंद्र_नाथ_बसुसत्येंद्र नाथ बसुA{सत्येंद्र_नाथ_बोससत्येंद्र नाथ बोसA{सत्येंद्रनाथ_बोससत्येंद्रनाथ बोसA{सत्येन्द्र_नाथ_बसुसत्येन्द्र नाथ बसुA{सत्येन्द्र_नाथ_बोससत्येन्द्र नाथ बोसA सत्येन्द्रनाथ_बोससत्येन्द्रनाथ बोसAसदिशAसदिश_कलनसदिश कलनA %सदिश_का_संकेतसदिश का संकेतA}सदिश_कैलकुलससदिश कैलकुलसA+सदिश_कैलकुलस_की_सर्वसमिकाएँसदिश कैलकुलस की सर्वसमिकाएँAसदिश_क्षेत्रसदिश क्षेत्रA+सदिश_गुणनफलसदिश गुणनफलA @सदिश_बीजगणितसदिश बीजगणितA,सदिश_बीजगणित_के_सूत्रसदिश बीजगणित के सूत्रAसदिश_राशिसदिश राशिA}सदिश_विश्लेषणसदिश विश्लेषणA7सन्निकटनADसन्निकटन_सिद्धांतसन्निकटन सिद्धांतA1सप्तभुजAसम_अंकसम अंकA सम_और_विषम_अंकसम और विषम अंकAसम_चतुर्भुजसम चतुर्भुजAसम_संख्यासम संख्याA समकोणA समकोण_त्रिभुजसमकोण त्रिभुजA समचतुर्भुजAसमतलA5समतल_(ज्यामिति)समतल (ज्यामिति)Aसमता_चिन्हसमता चिन्हAसमद्विबाहु_त्रिभुजसमद्विबाहु त्रिभुजA समद्विबाहु_समलम्बसमद्विबाहु समलम्बAJसमद्विभाजनAसमद्विभाजन_विधिसमद्विभाजन विधिA समबहुभुजA_समबाहु_त्रिभुजसमबाहु त्रिभुजAसमबाहु_बहुभुजसमबाहु बहुभुजAसममितA-सममितिAसमयAसमरूप_त्रिभुजसमरूप त्रिभुजA समरूपताA समरेंद्र_कुमार_मित्रासमरेंद्र कुमार मित्राA.समलम्ब_चतुर्भुजसमलम्ब चतुर्भुजA?समशेषताAसमांतरAसमांतर_(ज्यामिति)समांतर (ज्यामिति)Aसमांतर_चतुर्भुजसमांतर चतुर्भुजAसमांतर_माध्यसमांतर माध्यAसमांतर_श्रेणीसमांतर श्रेणीAसमाकलA5समाकल_सूचीसमाकल सूचीA(समाकलनAसमाकलन_गणितसमाकलन गणितAसमाकलों_की_सूचीसमाकलों की सूचीAसमाकल्यA -समानकोणिक_बहुभुजसमानकोणिक बहुभुजAसमानांतरAसमानांतर_(ज्यामिति)समानांतर (ज्यामिति)A$समानुपातA समान्तर_चतुर्भुजसमान्तर चतुर्भुजAMसमान्तर_माध्यसमान्तर माध्यA समान्तर_माध्य_और_गुणोत्तर_माध्य_सम्बन्धी_असमिकासमान्तर माध्य और गुणोत्तर माध्य सम्बन्धी असमिकाA(समान्तर_श्रेढ़ीसमान्तर श्रेढ़ीAसमान्तर_श्रेणीसमान्तर श्रेणीA $समान्तरषटफलकAसमाश्रयण_विश्लेषणसमाश्रयण विश्लेषणAसमिश्र_संख्यासमिश्र संख्याAसमीकरणA\समीकरण_का_हलसमीकरण का हलAसमीकरण_सिद्धांतसमीकरण सिद्धांतAसमीकरण_सिद्धान्तसमीकरण सिद्धान्तAसमीकरणोंAसमुच्चयA Lसमुच्चय_(गणित)समुच्चय (गणित)Aसमुच्चय_सिद्धांतसमुच्चय सिद्धांतA<समुच्चय_सिद्धान्तसमुच्चय सिद्धान्तA[समुच्चयों_का_संघसमुच्चयों का संघAसमूह_(गणितशास्त्र)समूह (गणितशास्त्र)A(समूह_सिद्धांतसमूह सिद्धांतAसमूह_सिद्धान्तसमूह सिद्धान्तA?समूह_सिद्धान्त_का_इतिहाससमूह सिद्धान्त का इतिहासAसम्मिश्र_बहुभुजसम्मिश्र बहुभुजA सम्मिश्र_विश्लेषणसम्मिश्र विश्लेषणAसम्मिश्र_विश्‍लेषणसम्मिश्र विश्‍लेषणAसम्मिश्र_संख्यासम्मिश्र संख्याA 3सम्मेयताAसर_आइज़क_न्यूटनसर आइज़क न्यूटनAसर_आइज़ैक_न्यूटनसर आइज़ैक न्यूटनAसर_आइजेक_न्यूटनसर आइजेक न्यूटनAसर_आइजैक_न्यूटनसर आइजैक न्यूटनAसर_आईज़क_न्यूटनसर आईज़क न्यूटनAसरल_बहुभुजसरल बहुभुजALसरल_रेखासरल रेखाAसरल_समीकरणसरल समीकरणA %सर्पिलADसर्वदमन_चावलासर्वदमन चावलाAPसर्वनिष्ठ_(समुच्चय_सिद्धान्त)सर्वनिष्ठ (समुच्चय सिद्धान्त)ACसर्वसमिकाA8सर्वांगसमताA सहप्रसरणA सहसम्बन्धAसहस्राब्दी_पुरस्कार_समस्याएंसहस्राब्दी पुरस्कार समस्याएंA सांख्यिकीA सांख्यिकी_की_रूपरेखासांख्यिकी की रूपरेखाAसांख्यिकीय_अध्ययनसांख्यिकीय अध्ययनAसांख्यिकीय_अनुमितिसांख्यिकीय अनुमितिA$ सांख्यिकीय_परिकल्पना_परीक्षणसांख्यिकीय परिकल्पना परीक्षणA 4सांख्यिकीय_यांत्रिकीसांख्यिकीय यांत्रिकीAसांख्यिकीय_विश्लेषणसांख्यिकीय विश्लेषणAसांयोगिकीA'सांयोगिकी_का_इतिहाससांयोगिकी का इतिहासAसांयोजिकीA!साधारण_अवकल_समीकरणसाधारण अवकल समीकरणAसाधारण_अवकल_समीकरण_के_हल_की_संख्यात्मक_विधियाँसाधारण अवकल समीकरण के हल की संख्यात्मक विधियाँAसाधारण_लघुगणकसाधारण लघुगणकAसापेक्षताAसापेक्षता_का_सिद्धांतसापेक्षता का सिद्धांतAसापेक्षता_के_सिद्धांतसापेक्षता के सिद्धांतAसापेक्षता_सिद्धांतसापेक्षता सिद्धांतAसापेक्षता_सिद्धान्तसापेक्षता सिद्धान्तAसापेक्षिकता_का_सिद्धांतसापेक्षिकता का सिद्धांतAसापेक्षिकता_का_सिद्धान्तसापेक्षिकता का सिद्धान्तAसापेक्षिकता_सिद्धांतसापेक्षिकता सिद्धांतAसापेक्षिकता_सिद्धांत_के_तहत_होने_वाले_टक्करसापेक्षिकता सिद्धांत के तहत होने वाले टक्करAसापेक्षिकता_सिद्धान्तसापेक्षिकता सिद्धान्तA सामान्य_आपेक्षिकतासामान्य आपेक्षिकताAसामान्य_सापेक्षतासामान्य सापेक्षताAसामान्य_सापेक्षता_सिद्धांतसामान्य सापेक्षता सिद्धांतAसामान्य_सापेक्षिकतासामान्य सापेक्षिकताA सामान्यीकृत_माध्यसामान्यीकृत माध्यA सारणिकA5सारस_का_नियमसारस का नियमA:सार्थक_अंकसार्थक अंकAEसिग्नल_प्रोसेसिंगसिग्नल प्रोसेसिंगA2सिसैरा-संकलनAसिसैरो_संकलनसिसैरो संकलनAसी_ए_एससी ए एसAसी_एस_शेषाद्रिसी एस शेषाद्रिAAसीमा_(गणित)सीमा (गणित)A>सीमा_तुलना_परीक्षणसीमा तुलना परीक्षणA:सीरीजAसीव_ऑफ़_सुंदरमसीव ऑफ़ सुंदरमAसु_डोकुसु डोकुAसुडोकूA+सुतीक्ष्ण_समुच्चयसुतीक्ष्ण समुच्चयA सुपरिभाषितA सुब्रमण्यन_चन्द्रशेखरसुब्रमण्यन चन्द्रशेखरA?सुब्रह्मण्यन्_चन्द्रशेखरसुब्रह्मण्यन् चन्द्रशेखरA सुभाष_खोटसुभाष खोटA!सुभाष_खोतसुभाष खोतA/सूचक_फलनसूचक फलनA सूचनाA4सूचना_प्रसंस्करणसूचना प्रसंस्करणA/सूत्र_(फॉर्मूला)सूत्र (फॉर्मूला)Aसैद्धांतिक_भौतिकशास्त्रीसैद्धांतिक भौतिकशास्त्रीAसैद्धांतिक_भौतिकीसैद्धांतिक भौतिकीAसैद्धान्तिक_भौतिकीसैद्धान्तिक भौतिकीA2सोफिया_कोवालेवस्कयासोफिया कोवालेवस्कयाAEसोलेनोइदल_वेक्टरसोलेनोइदल वेक्टरA(स्टर्लिंग_संख्याएँस्टर्लिंग संख्याएँA स्टीफन_वॉलफ्रेमस्टीफन वॉलफ्रेमAस्टीफन_हॉकिंगस्टीफन हॉकिंगA स्टीवर्ट_का_प्रमेयस्टीवर्ट का प्रमेयA<स्टोक्स_प्रमेयस्टोक्स प्रमेयA /स्ट्रिंग_सिद्धांतस्ट्रिंग सिद्धांतA4स्थाई_अवस्थास्थाई अवस्थाA/स्थानिक_मानस्थानिक मानA5स्थानीय_भाषा_(औपचारिक_भाषा)स्थानीय भाषा (औपचारिक भाषा)Aस्थानीय_मानस्थानीय मानAस्थानीय_मान_पद्धतिस्थानीय मान पद्धतिAस्थायी_अवस्थास्थायी अवस्थाA&स्थिति_सदिशस्थिति सदिशA%स्पर्श_रेखास्पर्श रेखाAMस्पर्शज्याA स्पर्शरेखाA स्पर्शरेखा_चतुर्भुजस्पर्शरेखा चतुर्भुजA Dस्पर्शरेखा_समलंबस्पर्शरेखा समलंबA%स्पर्शीA #स्पीअरमैंन_की_रैंक_सहसंबंध_गुणांकस्पीअरमैंन की रैंक सहसंबंध गुणांकAtस्पेस-टाइमA-स्प्लाइनA9स्प्लाइन_अन्तर्वेशनस्प्लाइन अन्तर्वेशनA;स्प्लाईन_(गणित)स्प्लाईन (गणित)Aस्लाइड_रूलस्लाइड रूलAEस्वचालित_शिक्षणस्वचालित शिक्षणAस्वतंत्र_चरस्वतंत्र चरAस्वयंसिद्धA ?स्वयंसिद्धों_की_सूचीस्वयंसिद्धों की सूचीA0स्वर्णिमानुपातAस्वर्णिमायतA स्वातंत्र्य_कोटि_(सांख्यिकी)स्वातंत्र्य कोटि (सांख्यिकी)A8हनोई_का_टावरहनोई का टावरA8हनोई_का_टॉवरहनोई का टॉवरAहनोई_के_टॉवरहनोई के टॉवरAहरA!हरमन_मिन्कोवस्कीहरमन मिन्कोवस्कीACहरात्मक_माध्यहरात्मक माध्यA=हरात्मक_श्रेढ़ीहरात्मक श्रेढ़ीA7हरात्मक_श्रेढीहरात्मक श्रेढीAहरात्मक_श्रेणीहरात्मक श्रेणीAहरात्मक_संख्याहरात्मक संख्याAAहरिशचंद्रA)हरीश_चंद्रहरीश चंद्रAAहरीश_चन्द्रहरीश चन्द्रAAहरीशचन्द्रAहर्मन_हंकेलहर्मन 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