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6QoyoAuewuէld'X6C&w:+$z  H=^lF_d@/.6:Z,FKKU`imdz!===p8@lՕߤQóHONc´PhB&?k_^Mo6ϟ)Vp܉AНHȫD|N9bs'f_!m$b f>V^+U-/E-gvtHfgk W~Z3fxZCa8q[W d;ߍC[0!E%XOv9|֧в4.;?UݑiEqÚøUqዠm?z7+g4oyR]W.< O!Xmi\QgBBg[P+ 5!#3e>%o,i- 4m.Aڢed佈}bI- L {]IBDYsdG>d$K&FrdoT㊆$ Otj*Qן,V5v5U0{``=urr.!p MTW~ޮ4k'x>h,]w7MQU轥L;3k)qgܔXkw^.!\5L]eDyU ^5 ɲl홱+'E&Juțwe8NjNcͥ-:e܋tlLM͍,HJ./> s|DnIﬓT|>1e{-ƛ=}*T|6, ivtR(₽g:Y]b;% _ Rd`hU5pJTTimcFx U'˚v[T6e`N::$eyN;\S28M4sDlR<)tΓM9e=OI %e*^[nɈvݑcʺ>MC+6 ssٹ~ehbZR5hR#e1o51LԀP푼^@+|'y{xk<\Y}'fɋ2LkfnkzRV晗.#O{MSF8c@3I7[0g h.)(h:;?V00I£ZFc͕;g8q-\3ڸ]ynf3DPͮ|su{I=yڌjjx~t@rZF1#;L122đQʪ2JJ$#%%9%2W^]ScOZAq+K1:&IrcT-L-V FV4u((ctHh&4 kdbFcU+XkKIr.*綵]x!Fᚑ@J#-eeYqW4#-m)/-Ñ!f -RTTd22z:z:\=]#>PgUe̔T9\oQ3K!C""&uh){̛L bL"%kt" '$"bͳHD#O7 |maL("~AmyY1<.۱{}p܋ыy!1ci_<m睭#{ɾg+:p7G#x?SIENDB` {\displaystyle q_{1,2}=u_{2}'+x_{2}\rho _{2}-u_{1}'\,} {\displaystyle t''=C_{1}+t'\,} {\displaystyle i_{sup}=i''+[c_{p}]_{T_{bol}}^{T_{sup}}(t_{sup}-t_{bol})\,} {\displaystyle -dp=\rho dx{\frac {dw}{d\tau }}\,} {\displaystyle \Gamma \varphi } {\displaystyle p_{I}=p_{1}{II}=p\,} {\displaystyle V\propto l_{1}\times l_{2}\times l_{3}\quad \rightarrow \quad V=konst\times l_{1}\times l_{2}\times l_{3}} {\displaystyle c_{p}-c_{v}=r\,} {\displaystyle {\vec {a}}} {\displaystyle \bigotimes } {\displaystyle \phi \to \left(\psi \to \phi \right)} {\displaystyle \approx } {\displaystyle a{1,2}=u_{1}-u_{2}=\int _{1}^{2}pdv\,} {\displaystyle \eta _{t}={\frac {q_{1}-q_{2}}{q_{1}}}\,} {\displaystyle \rfloor } {\displaystyle \rho _{2}=u_{2}''-u_{2}'\,} {\displaystyle \rightarrow } {\displaystyle \wp } {\displaystyle \qquad \quad F_{G}=m\cdot g} {\displaystyle ds=c_{n}{\frac {dT}{T}}\,} {\displaystyle w_{2r}^{2}=2{\frac {\kappa }{\kappa -1}}rT_{1}\left(1-{\frac {T_{2}'}{T_{1}}}+{\frac {w_{1}^{2}}{2c_{p}T_{1}}}\right)\,} {\displaystyle q_{1,2}=i_{2}-i_{1}\,} {\displaystyle \oint \,} {\displaystyle \rho {\frac {d{\overrightarrow {w}}}{d\tau }}=\rho {\overrightarrow {g}}-grad\ p+\eta \nabla ^{2}{\overrightarrow {w}}\,} {\displaystyle c_{p}=\kappa (c_{p}-r)\,} {\displaystyle pv^{\kappa }=p_{0}v_{0}^{\kappa }\,} {\displaystyle \psi =f(\kappa ,{\frac {p}{p_{1}}})\,} {\displaystyle \left({\frac {T_{a}}{T_{b}}}\right)^{\frac {1}{\kappa -1}}={\frac {v_{4}}{v_{1}}}\,} {\displaystyle a*b,a\cdot b,a\times b} {\displaystyle p={\frac {rT}{v}}\,} {\displaystyle \sum {\frac {\mathcal {L}}{T}}=0\,} {\displaystyle \beta _{u}} {\displaystyle {\frac {c_{t}}{c_{\tau }}}={\frac {c_{w}c_{t}}{c_{L}}}={\frac {c_{a}c_{t}}{c_{L}^{2}}}\,} {\displaystyle t=t'+C_{2}\,} {\displaystyle \alpha \Delta t=-\lambda {\frac {\partial t}{\partial y}}\,} {\displaystyle {\mathfrak {a}},{\mathfrak {A}},{\mbox{etc...}}} {\displaystyle \Sigma (Ma)} {\displaystyle {\frac {c_{p}}{c_{V}}}=\kappa \,} {\displaystyle \Upsilon } {\displaystyle p(v-b)=rT\,} {\displaystyle a+bt+dt^{2}+...\,} {\displaystyle q=-\lambda ~grad\ t=\alpha (t_{v}-t)\,} {\displaystyle \mathbb {N} } {\displaystyle \Delta t_{1}-\Delta t_{2}=Q{\frac {1}{kS}}\ln N{\frac {\Delta t_{1}}{\Delta t_{2}}}\,} {\displaystyle \Delta s=s_{sup}-s''=\int _{T{bol}}^{T{sup}}c_{p}{\frac {dT}{T}}=[c_{p}]_{T_{bol}}^{T_{sup}}\ln {\frac {T_{sup}}{T_{bol}}}\,} {\displaystyle Q=kS(t_{1}-t_{2})\,} {\displaystyle \psi _{maks}={\sqrt {{\frac {\kappa }{\kappa -1}}\left[\left({\frac {2}{\kappa +1}}\right)^{\frac {2}{\kappa -1}}-\left({\frac {2}{\kappa +1}}\right)^{\frac {\kappa +1}{\kappa -1}}\right]}}\,} {\displaystyle |\alpha |^{2}+|\beta |^{2}=1.\,} {\displaystyle w_{k}={\sqrt {\kappa p_{k}v_{k}}}\,} {\displaystyle D={\frac {F}{s}}=D_{1}+D_{2}=67{\frac {N}{cm}}} {\displaystyle c_{p}-c_{v}={\frac {R}{M}}={\frac {8314}{M}}\,} {\displaystyle \kappa p_{0}v_{0}{\frac {p}{p_{0}}}{\frac {\partial ^{2}\xi }{\partial x^{2}}}-{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle a^{2}} {\displaystyle T_{1}={\frac {p_{1}u_{1}}{r}}} {\displaystyle konst=pv^{\kappa }\,} {\displaystyle \ln p+\kappa \ln v=\ln konst\,} {\displaystyle \wr } {\displaystyle dq_{v}=d_{i}+di\left({\frac {w^{2}}{2}}\right)+gdh\,} {\displaystyle E=\epsilon E_{0}=\epsilon C_{0}\left({\frac {T}{100}}\right)^{4}=C\left({\frac {T}{100}}\right)^{\,}} {\displaystyle q_{1}=a_{1,2}=\int _{1}^{2}pdv\,} {\displaystyle Q_{1,2}=mc_{p}(T_{2}-T_{1})=m(i_{2}-i_{1})=J_{2}-J_{1}\,} {\displaystyle p_{2}v_{2}=rT_{2}\qquad \,} {\displaystyle p={\frac {konst}{v^{\kappa }}}\,} {\displaystyle x_{3}={\frac {s_{4}''-s_{3}'}{s_{3}''-s_{3}'}}={\frac {T_{1}(s_{4}''-s_{3}')}{l_{v_{3}}}}\,} {\displaystyle \lambda =f_{1}(x,y,z,\tau )\,} {\displaystyle a_{4,5}={\frac {p_{4}v_{4}}{\kappa -1}}\left[1-\left({\frac {p_{5}}{p_{4}}}\right)^{\frac {\kappa -1}{\kappa }}\right]\,} {\displaystyle Q=\alpha S(t_{v}-t)\,} {\displaystyle \in } {\displaystyle pdv+vdp+(\kappa -1)pdv=0\,} {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p_{k}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle dQ_{x}=-\lambda {\frac {\partial t}{\partial x}}dydzd\tau } {\displaystyle \chi } {\displaystyle \rho _{0}-\rho =\rho \gamma (t-t_{0})\,} {\displaystyle w_{2r}^{2}=2c_{p}(T_{1}-T_{2}')+w_{1}^{2}\,} {\displaystyle pdv=rdT\quad \qquad \qquad dq=c_{p}dT\,} {\displaystyle Gr={\frac {gL^{3}\gamma \Delta t}{\nu ^{2}}}\,} {\displaystyle {\frac {2}{\kappa +1}}=\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\,} {\displaystyle s=c_{p}\ln v-c_{v}\ln p+s_{0}\,} {\displaystyle \alpha _{t}=lim{\frac {\Delta l}{l_{0}}}{\frac {1}{\Delta t}}={\frac {1}{l_{0}}}{\frac {dl}{dt}}=\alpha _{1}+2\alpha _{2}t} {\displaystyle V={\frac {V_{0}}{273,1}}T\,} {\displaystyle w=\phi {\sqrt {2(i_{1}-i_{2})}}\,} {\displaystyle q_{3,4}=i_{4}''-i_{3}''-x_{3}l_{v}-v(p_{4}-p_{3})\,} {\displaystyle \eta _{t}'={\frac {q_{a}}{a_{0}}}={\frac {q_{a}}{q_{a}-\left|q_{b}\right|}}={\frac {1}{\eta _{t}}}={\frac {T_{a}}{T_{a}-T_{b}}}\,} {\displaystyle 2-II-1-V_{1}-V_{2}=a_{II}\,} {\displaystyle R={\frac {101325*22,41}{273,15}}=8314J/kmol.deg\,} {\displaystyle du=\left({\frac {\partial u}{\partial p}}\right)_{v}dp+\left({\frac {\partial u}{\partial v}}\right)_{p}dv\,} {\displaystyle \not \leq } {\displaystyle a_{t4,5}=i_{5}-i_{4}\,} {\displaystyle H_{4,3}=i_{4}-i_{3}\,} {\displaystyle \rho ={\frac {m}{V}}\quad \rightarrow \quad V={\frac {m}{\rho }}={\frac {1000g}{21{,}55{\frac {g}{cm^{3}}}}}=46{,}4cm^{3}\qquad V=A\cdot h\quad \rightarrow \quad h={\frac {V}{A}}={\frac {46{,}6cm^{3}}{11{,}95{cm^{2}}}}=3,88cm} {\displaystyle i_{2}=i_{2}'+x_{2}l_{2v}\,} {\displaystyle \beta =\beta ^{x}+\beta _{u}\,} {\displaystyle p=konst\qquad \quad \qquad dq=c_{v}(dT+pdv)\,} {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {2}{\kappa +1}}\right)^{{\frac {\kappa }{\kappa -1}}{\frac {\kappa -1}{\kappa }}}\right]}}\,} {\displaystyle {\frac {v}{v_{kv}}}=\left(1+{\frac {\kappa -1}{\kappa }}Ma^{2}\right)^{\frac {\kappa }{\kappa -1}}\,} {\displaystyle Q=\pi d_{1}L\alpha _{1}(t'-t'')\,} {\displaystyle q_{1,2}=(x_{2}-x_{1})l_{v}\,} {\displaystyle {\frac {v}{v_{0}}}={\frac {dv}{dv_{0}}}={\frac {dx+{\frac {\partial \xi }{\partial x}}{dx}}{dx}}\,} {\displaystyle Q=\alpha S(t-t_{v})\,} {\displaystyle u_{3}=u_{2}'+x_{3}\rho _{3}\,} {\displaystyle {\frac {\partial p}{\partial v}}=-\kappa {\frac {konst}{v^{\kappa +1}}}\,} {\displaystyle w_{k}=k{\sqrt {rT_{1}}}\,} {\displaystyle {\ddot {a}}} {\displaystyle u''=i'+l_{v}-p(v''-v')\,} {\displaystyle (1+\alpha )^{3}=1+3\alpha +3\alpha ^{2}+\alpha ^{3}\,} {\displaystyle \times } {\displaystyle i_{1}=i_{1}'\,} {\displaystyle V_{K}=3b\,} {\displaystyle \mathrm {X} } {\displaystyle m_{maks}={\frac {S_{min}w_{k}}{v_{k}}}\,} PNG  IHDRGrPLTEGpLyQQ߀PzR|Ra{bRRbbQބxbboowbypbypyooyh爺SkeT&4q+'2'??hZLbOI勽]^phnDިb"%:8ݜGt藣ktRNS%nqnlӖ&2-'3n/?sg`.L6An^~t.]PS]+$*!՟[XW[uU;uzye:f\F@qxk+VΝ^z[JdFem8g3o{W:01DEU'ܹvg {\displaystyle F(p,v,T)=0\,} {\displaystyle \subseteq } {\displaystyle {\frac {d^{2}t}{dx^{2}}}=0\,} {\displaystyle {\frac {p_{2}}{p_{1}}}={\frac {V_{1}}{V_{2}}}\,} {\displaystyle y={\frac {1+x}{x-{\frac {1}{x+1}}+2}}} {\displaystyle T_{bol}={\frac {B}{A-\log p}}\,} {\displaystyle 1{\mbox{N}}=1{\frac {{\mbox{kg}}\cdot {\mbox{m}}}{{\mbox{s}}^{2}}}} {\displaystyle R=Mr={\frac {pV_{mf}}{T}}\,} {\displaystyle \Delta s=s'-s_{0}=\int _{T_{0}}^{T_{bol}}{\frac {dq_{l}}{T}}=[c_{pl}]_{273}^{T_{bol}}\ln {\frac {t_{bol}}{273}}\,} {\displaystyle s=\phi _{1}(p,v)\,} {\displaystyle c_{n}=c_{v}^{\frac {n-\kappa }{n-1}}\,} {\displaystyle v={\frac {V}{m}}\,} {\displaystyle -d(\Delta t)=\left({\frac {1}{W'}}+{\frac {1}{W}}\right)\Delta tdSk\,} {\displaystyle r={\frac {8314}{\sum _{1}^{n}x_{i}M_{i}}}(x_{1}+x_{2}+...+x_{n}\,} {\displaystyle N={\frac {1}{W'}}+{\frac {1}{W}}\,} {\displaystyle \circ } {\displaystyle v_{3}=v_{4}\,} {\displaystyle 3V_{K}=b+{\frac {rT_{K}}{p_{K}}}\,} {\displaystyle {m}=7,4g\qquad \rho =19{,}32{\frac {g}{cm^{3}}}\qquad M=197{\frac {g}{mol}}\quad \rightarrow \quad V={\frac {m}{\rho }}=0{,}383{cm^{3}}} {\displaystyle \psi _{maks}=\left({\frac {2}{\kappa +1}}\right)^{\frac {1}{\kappa -1}}{\sqrt {{\frac {\kappa }{\kappa -1}}{\frac {\kappa +1-2}{\kappa +1}}}}\,} {\displaystyle \Delta t_{2}=\Delta t_{1}e^{-NkS}\,} {\displaystyle F_{2}=1{,}0N\quad s_{2}=33mm\to D_{2}={\frac {1{,}0N}{0{,}033m}}=3{,}0{\frac {N}{m}}} {\displaystyle \eta _{tc}={\frac {T_{1}-T_{2}}{T_{1}}}=1-{\frac {T_{2}}{T_{1}}}\,} {\displaystyle 2+3*({\frac {(x+a)^{230}}{D}}-1)} {\displaystyle dq=0=c_{v}dT+pdv\,} {\displaystyle c\rho {\frac {dt}{d\tau }}dxdydzd\tau \,} {\displaystyle \aleph } {\displaystyle q_{1,2}=c_{v}(T_{2}-T_{1})=c_{v}(t_{2}-t_{1})=u_{2}-u_{1}\,} {\displaystyle {\frac {Q_{1,v}}{Q_{1,2}}}={\frac {Q_{v,2}}{Q_{1,2}}}={\frac {1}{{\frac {1}{C_{1,v}}}+{\frac {1}{C_{v,2}}}}}{\frac {1}{C_{1,2}}}\,} {\displaystyle c_{mez}={\frac {1}{m}}{\frac {\Delta Q}{\Delta t}}} {\displaystyle {\frac {V_{2}}{V_{1}}}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle \emptyset } {\displaystyle \underbrace {abc} _{k}} {\displaystyle \quad n=1\,} {\displaystyle ds=-r{\frac {dp}{p}}\,} {\displaystyle {\frac {dS}{S}}<0} {\displaystyle {\frac {\partial p}{\partial \tau }}+div(\rho {\overrightarrow {w}})=0\,} PNG  IHDR7uQPLTEGpLf3e2c3ef3g4f3fU2e4f3f4fgffgfq3f3fgf3f3fff3ff3f3f3e3ff4fg2d3g2f2fj3e3f3f3e2f3f2f]4f1g4e2gfebfdf3eg3f2f2g2f3fgfc3ff2f3eehUc4ff`3g3gm2f4f3f3feff3ef3ffeff4edfm3fg3f3e4f2f3fh4fe3f3e2d2fgf3feff3f2f3f2e3ff3e3g4hgf3fffe4f3f3gfg3ff3g1g2e3fe3gd3e3f1g3g1g5e9q3f2d4ge3e5ef4h3ff4f5ef2f4ef3f2g3f3ff5e2d2f3f3f3ff3f3f3f3f3fgf3f4gf3gf3f4f5e3fftRNSo$|se $-%otO.u P+zA qCSM54ka/#y0 4$vim6{kKrKlLI36dS3psMTGniV̓M6ZIH r9`ⰋN8*w>5 BJ;N :D@Þ+b Rn<:)F}(JO ?~IDATxMct\aI]f7iIc۶ڶm۶m۶mhgns;"|D~z^P"VED ֳt"5ie,Rpofj q^7=#D-g?~H)Ւ{19 3sdR%5bbɫ9=x({1Gĥq ]'lX OdFwZYfFfw5$쇍5-+jy[Kd1߰6$/ГJPT+Hϝ CfnR'C? p-bVï?Fs&۱UNA|[!L` :s-+\oCd68D#{#3?|FlН(0z&ߵЬDy7C91ؑ׉kD4p,VC&VDfkiW]0iهX^1sUvrRE<=((ԝS* IENDB` {\displaystyle vpd+pdv=rdT\,} {\displaystyle \left({\frac {\partial U'}{\partial T}}\right)_{v}=0\,} {\displaystyle \psi _{maks}=f(\kappa )\,} {\displaystyle \Delta t_{m}={\frac {\Delta t_{1}-\Delta t_{2}}{\ln {\frac {\Delta t_{1}}{\Delta t_{2}}}}}\,} {\displaystyle \not =} {\displaystyle w_{kr}=w_{k}{\sqrt {2{\frac {\kappa +1}{\kappa +1}}{\frac {z-1}{z+1}}}}\,} {\displaystyle dq_{1,2}=\int _{1}^{2}Tds\,} {\displaystyle E=AE_{0}\,} {\displaystyle {\frac {d^{2}\xi }{d\tau ^{2}}}\quad -\,} {\displaystyle {\frac {c_{\alpha }c_{L}}{c_{L}}}=1\,} {\displaystyle a_{c}=q_{c1}=q_{c2}\,} {\displaystyle \kappa p_{0}v_{0}{\frac {\partial ^{2}\xi }{\partial x^{2}}}-{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle q_{1,2}=a_{1,2}=rT\int _{v_{1}}^{v_{2}}{\frac {dv}{p}}=rT\ln {\frac {v_{2}}{v_{1}}}\,} {\displaystyle ds\geq 0\,} {\displaystyle \sharp } {\displaystyle \left|q_{2}\right|=\left|a_{3,4}\right|=\left|\int _{3}^{4}pdv\right|=\left|rT_{b}\int _{3}^{4}{\frac {dv}{v}}\right|\,} {\displaystyle {\frac {dp}{p}}+\kappa {\frac {dv}{v}}=0\,} {\displaystyle s=s'+x{\frac {l_{v}}{T}}\,} {\displaystyle n={\frac {\log {\frac {p_{1}}{p_{2}}}}{\log {\frac {v_{2}}{v_{1}}}}}\,} {\displaystyle c_{p}=konst\,} {\displaystyle \eta _{neinvers}<{\frac {T_{a}-T_{b}}{T_{a}}}\,} {\displaystyle u'=q_{t}\,} {\displaystyle i=(1-x)i'+xi''\,} {\displaystyle dq=du+pdv\qquad \,} {\displaystyle \rho } {\displaystyle \epsilon ={\frac {E}{E_{0}}}\,} {\displaystyle Q_{1,2}=C_{1,2}'S_{1}\left[\left({\frac {T_{1}}{100}}\right)^{4}-\left({\frac {T_{2}}{100}}\right)^{4}\right]\,} {\displaystyle \neg } {\displaystyle \daleth } {\displaystyle q_{c1}=q_{n1}=q_{1}\,} {\displaystyle \vdash } {\displaystyle p_{K}={\frac {a}{27b^{3}}}\,} {\displaystyle ->\qquad {\frac {p_{1}}{p_{2}}}={\frac {v_{2}}{v_{1}}}\,} {\displaystyle \Delta s>0\,} {\displaystyle i_{kv}=i+{\frac {w^{2}}{2}}\,} {\displaystyle {\frac {T_{2}}{T_{1}}}=\,} {\displaystyle \searrow } {\displaystyle \downarrow } {\displaystyle div\ {\overrightarrow {w}}=0\,} {\displaystyle \beta _{2}=\beta _{1}^{2}-\beta _{2}^{'}\,} {\displaystyle S=\left({\frac {\partial F}{\partial T}}\right)_{v}=0\,} {\displaystyle s_{2}-s_{1}=-r\ln {\frac {p_{2}}{p_{1}}}\,} {\displaystyle \eta _{t}=1-{\frac {T_{b}}{T_{a}}}\,} {\displaystyle \mathbb {Z} =\{0,1,-1,2,-2,...\}} {\displaystyle {\frac {da_{0}}{l_{v}}}={\frac {dT}{T}}\,} {\displaystyle ds=c_{v}{\frac {dT}{T}}+{\frac {pdv}{T}}\,} {\displaystyle v={\frac {\Delta s}{\Delta t}}={\frac {15m}{2s}}=7,5{\frac {m}{s}}} {\displaystyle pV_{i}=m_{i}r_{i}T\,} {\displaystyle dq=d_{i}-vdp\,} {\displaystyle w={\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]+w_{1}^{2}}}\,} {\displaystyle \varepsilon } {\displaystyle {\frac {T}{T_{1}}}=\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\,} {\displaystyle dq_{t}=d\theta \,} {\displaystyle \Delta u=u'-u_{0}=q_{t}\,} {\displaystyle \supset } {\displaystyle \eta '={\frac {a_{n}}{q_{1}}}\leq {\frac {T_{1}-T_{2}}{T_{1}}}\,} {\displaystyle dq=di-vdp\,} {\displaystyle {\frac {p_{2}v_{2}}{p_{1}v_{1}}}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle |\psi \rangle =\cos \theta \,|0\rangle +e^{i\phi }\sin \theta \,|1\rangle } {\displaystyle s'=4186,8\ln {\frac {273}{273}}\,} {\displaystyle dq=c_{v}dT-{\frac {rdT}{n-1}}=\left(c_{v}-{\frac {r}{n-1}}\right)dT=\left(c_{v}-{\frac {c_{p}-c_{v}}{n-1}}\right)dT\,} {\displaystyle s_{2}-s_{1}=c_{n}\ln {\frac {T_{2}}{T_{1}}}\,} {\displaystyle \pi (Ma)} {\displaystyle \alpha ={\frac {Nu\lambda }{L}}\,} {\displaystyle {\tilde {a}}} {\displaystyle q_{3,4}=q_{sup}\,} {\displaystyle r=8314({\frac {w_{1}}{M_{1}}}+{\frac {w_{2}}{M_{2}}}+...+{\frac {w_{n}}{M_{n}}}\,} {\displaystyle ds={\frac {dq_{f}}{T}}>0\,} {\displaystyle ds=(c_{v}+r){\frac {dT}{T}}-r{\frac {dp}{p}}\,} {\displaystyle \sin \alpha ={\frac {a}{w}}\,} {\displaystyle \oint dq=\oint pdv=\oint da+\,} {\displaystyle q_{t}=[cp_{i}]_{0}^{t_{bol}}(t_{bol}-t_{0})\,} {\displaystyle -{\frac {d(\Delta t)}{\Delta t}}=kNdS\,} {\displaystyle \int _{(a)1}^{2}{\frac {dq}{T}}+\int _{(b)2}^{1}{\frac {dq}{T}}<0\,} {\displaystyle a={\frac {\lambda }{c\rho }}} {\displaystyle {\frac {p_{kv}}{p}}={\frac {1}{\pi (Ma)}}\,} {\displaystyle -vdp=wdw\,} {\displaystyle \vee } {\displaystyle W_{n}=x_{n}{\frac {r}{r_{n}}}\,} {\displaystyle u_{sup}=u''=\int _{T{bol}}^{T{sup}}c_{v}dT} {\displaystyle p_{1}v_{1}=p_{2}v_{\,}} {\displaystyle T_{i}^{x}=\left({\frac {T_{i}}{100}}\right)^{4}\,} {\displaystyle \nwarrow } {\displaystyle u=f_{3}(p,T)\,} {\displaystyle \Sigma _{1}^{3}={\frac {h_{i}}{\lambda _{i}}}={\frac {h_{1}}{\lambda _{1}}}+{\frac {h_{2}}{\lambda _{2}}}+{\frac {h_{3}}{\lambda _{3}}}\,} {\displaystyle v_{c}={\frac {p_{1}v_{1}}{p_{2}}}\,} {\displaystyle q_{1,2}=\int _{1}^{2}Tds=\int _{1}^{2}Tc_{v}{\frac {dT}{T}}=\int _{1}^{2}c_{v}dT=c_{v}\int _{1}^{2}dT\,} {\displaystyle a_{1,2}={\frac {1}{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]\,} {\displaystyle \mp } {\displaystyle \left(\lnot \phi \to \lnot \psi \right)\to \left(\psi \to \phi \right)} {\displaystyle \phi ,\chi ,\psi ,\dots \models \omega } {\displaystyle c=w_{k}\,} {\displaystyle s_{1}=s_{1}'\,} {\displaystyle {\frac {w_{\infty }}{w_{k}}}={\sqrt {\frac {\kappa +1}{\kappa -1}}}=2,45\,} {\displaystyle W_{1}={\frac {m_{1}}{m}}\qquad W_{2}={\frac {m_{2}}{m}}\qquad W_{n}={\frac {m_{n}}{m}}\,} {\displaystyle u''=u'+l_{v}-p(v''-v')\,} {\displaystyle A_{t}=(U_{1}+p_{1}V_{1})-(U_{2}+p_{2}V_{2})\,} {\displaystyle {\overrightarrow {abc}}} {\displaystyle {\frac {T_{2}'}{T_{1}}}=\kappa >z>1\,} {\displaystyle \kappa =1+{\frac {r}{a+bt}}\,} {\displaystyle \Gamma '} {\displaystyle \scriptstyle (\mathbb {R} \setminus \{0\},\cdot )} {\displaystyle d^{2}Q_{\phi }={\frac {1}{\pi }}\epsilon C_{0}\left({\frac {T}{100}}\right)^{4}\cos \phi dS\,} {\displaystyle T_{I}=T_{II}=T\,} {\displaystyle \mathrm {A} } {\displaystyle \int _{(a)1}^{2}{\frac {dq}{T}}+(s_{1}-s_{2})<0\,} {\displaystyle q_{1,2}=\int _{1}^{2}Tds=\int _{1}^{2}Tc_{p}{\frac {dT}{T}}=\int _{1}^{2}c_{p}dT=c_{p}\int _{1}^{2}dT\,} {\displaystyle v_{1}=v_{1}'\,} {\displaystyle \leq } {\displaystyle \sigma _{0}=4,9.10^{-8}\quad \,} {\displaystyle {\frac {Q_{1,v}}{Q_{1,2}}}={\frac {Q_{v_{1},2}}{Q_{1,2}}}=...={\frac {Q_{v_{n},2}}{Q_{1,2}}}={\frac {1}{{\frac {1}{C_{1,v_{1}}}}+{\frac {1}{C_{v_{1},v_{2}}}}+...+{\frac {1}{C_{v_{n},2}}}}}+{\frac {1}{C_{1,2}}}\,} {\displaystyle E_{2}=\epsilon _{2}C_{0}\left({\frac {T_{2}}{100}}\right)^{4}=C_{1}\left({\frac {T_{2}}{100}}\right)^{4}\,} {\displaystyle l_{v}=T(v'-v''){\frac {dp}{dT}}\,} {\displaystyle 1-{\frac {\left|q_{2}\right|}{q_{1}}}=1-{\frac {T_{2}}{T_{1}}}\,} {\displaystyle dQ=m'c'dt'=mcdt\,} {\displaystyle \sim } {\displaystyle \textstyle \quad V_{A}={\frac {0{,}383{cm^{3}}}{2{,}26\cdot 10^{22}}}=1{,}7\cdot 10^{-22}cm^{3}=1{,}7\cdot 10^{-29}m^{3}} {\displaystyle TdS-dV=pdV\,} {\displaystyle \oint } {\displaystyle pS-(p+dp)(S+dS)+(p+{\frac {dp}{2}})dS=pS-pS-Sdp-pdS+pdS+{\frac {dp}{2}}dS=-Sdp\,} {\displaystyle s=s'+x(s''-s')\,} {\displaystyle c_{p}>c_{v}\,} {\displaystyle pV=p(\sum _{1}^{n}V_{i})=V(\sum _{1}^{n}p_{i})=T(\sum _{1}^{n}m_{i}r_{i})\,} {\displaystyle {\widehat {abc}}} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{0}^{t}=a+{\frac {b}{2}}t\,} {\displaystyle V=V_{0}(1+\gamma )\,} {\displaystyle p={\frac {p_{0}}{273,1}}(273,1+t)\,} {\displaystyle \gamma ={\frac {V-V_{0}}{V_{0}t}}={\frac {1}{V_{0}}}\left({\frac {\partial V}{\partial T}}\right)_{p}\,} {\displaystyle p(v''-v_{0})=p(v'-v_{0})+p(v''-v')\,} {\displaystyle \scriptstyle \mathbb {Q} } {\displaystyle Rapideco(v)={\frac {\mathrm {t} rairita-vojo(s)}{\mathrm {t} empo(t)}}} {\displaystyle q_{1,2}=rT\ln {\frac {p_{1}}{p_{2}}}=rT\ln {\frac {v_{2}}{v_{1}}}\,} {\displaystyle \left({\frac {v_{2}}{v_{1}}}\right)^{\kappa }} {\displaystyle \Delta s=s_{2}-s_{1}=\int _{1}^{2}{\frac {dq}{T}}\,} {\displaystyle q=t'-\lambda {\frac {dt}{dx}}\,} {\displaystyle {\frac {p}{T}}={\frac {p_{0}}{T_{0}}}\,} {\displaystyle M=M_{1}x_{1}+M_{2}x_{2}+M_{3}x_{3}+...+M_{n}x_{n}\,} {\displaystyle q=\epsilon C_{0}\left({\frac {T_{i}}{100}}\right)^{4}A_{v}\,} {\displaystyle {\frac {\partial v}{\partial x}}} {\displaystyle q={\frac {\lambda }{h}}(t'-t'')\,} {\displaystyle \longleftarrow } {\displaystyle \psi ={\sqrt {\frac {\kappa }{\kappa -1}}}{\sqrt {\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}}}\,} {\displaystyle \beta _{2}^{'}=\beta _{1}^{2}-\beta _{2}\,} {\displaystyle dQ_{0,n}=E_{0,n}dS} {\displaystyle p_{1}+{\frac {w_{1}^{2}}{2}}\rho _{m}=p_{2}+{\frac {w_{2}^{2}}{2}}\rho _{m}\,} {\displaystyle dp=0\,} {\displaystyle s_{2}-s_{1}=c_{p}\ln {\frac {dT}{T}}\,} {\displaystyle v=v_{3}=v_{4}\,} {\displaystyle dq=c_{v}dT+pdv\,} {\displaystyle c_{p}=\kappa c_{p}-\kappa r\,} {\displaystyle \qquad F_{G}=9{,}78N} {\displaystyle \Delta i_{p}=i_{2'}-i_{2}\,} {\displaystyle r_{n}={\frac {R}{M_{n}}}\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{0}^{t}=a+{\frac {b}{2}}t+{\frac {d}{3}}t^{2}\,} {\displaystyle \nabla ^{2}} {\displaystyle \sigma \cdot \tau ={\begin{bmatrix}0&1&2\\1&2&0\end{bmatrix}}\cdot {\begin{bmatrix}0&1&2\\0&2&1\end{bmatrix}}={\begin{bmatrix}0&1&2\\1&0&2\end{bmatrix}}} {\displaystyle i_{t}=c_{p}T_{t}=konst\,} {\displaystyle \qquad {\boldsymbol {m\propto V\rightarrow {\frac {m}{V}}=konst}}\quad } {\displaystyle \Downarrow } {\displaystyle \dagger } {\displaystyle d^{2}Q_{1}=E_{1}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{1}dS_{2}\,} {\displaystyle d_{1,2}=\int _{1}^{2}Tds\,} {\displaystyle \Updownarrow } {\displaystyle \bullet } {\displaystyle T_{bol}=f(p)\,} PNG  IHDR7uQPLTEGpL㇇lllzz}jjmֲ⢣ꧨú׻⾽翿混ܿѠ܈˸fffҿhhhqqq\\\uuurrrmmm߿kkkѲѱǭֿԺҢŲͺjjjˠČˡȹٱԶӬН䷸~~ihjſֳӶϧ¾vitRNSR"Mg `RRR o% =wY8P n4 A(9%o濭 r"yIDATxc ™n!@@OG!lg]+$ӀòO5AedE&Ƅz8Z5sbn O†䤨Jߢ¬{:Je8+7mw\ TnSnŌ'y]j26nWt/wՈe,WV^&_kmo 1{ןkXl}-3O ..mm⹅^ʫnジmj윥 {Թ vCܦk:g^fAv.7xivYofdosI:sz1+{IGNQ֜˧6EQD4>_re:1AS4'[kP[^Qa-1ӂ0+ E;F\ IENDB` {\displaystyle p=-\left({\frac {\partial F}{\partial V}}\right)_{T}\,} {\displaystyle \rho Sdx={\frac {1}{v}}Sdx\qquad -\,} {\displaystyle \oint dq=\oint du+\oint pdv\,} {\displaystyle x_{i}={\frac {V_{i}}{V}}\,} {\displaystyle \zeta } {\displaystyle c_{p}-c_{v}=R\,} {\displaystyle {\frac {p_{1}}{p_{2}}}} {\displaystyle \nabla ^{2}t={\frac {\partial ^{2}t}{\partial r^{2}}}+{\frac {1}{r}}{\frac {\partial t}{\partial r}}+{\frac {1}{r^{2}}}{\frac {\partial ^{2}t}{\partial \phi ^{2}}}+{\frac {\partial ^{2}t}{\partial x^{2}}}\,} {\displaystyle dQ=dU+dA\,} {\displaystyle d\omega ={\frac {dS^{x}}{r^{2}}}\,} {\displaystyle {\frac {S}{S_{min}}}={\frac {\psi _{maks}}{\psi }}\,} {\displaystyle {\frac {w^{2}}{2}}=i_{1}-i_{2}\,} {\displaystyle D=25{\frac {N}{m}}\qquad m=200g} {\displaystyle v={\frac {\Delta s}{\Delta t}}} {\displaystyle dQ=W'dt'=Wdt\,} {\displaystyle ds={\frac {dq}{T}}\,} {\displaystyle a_{v_{1,2}}=\int _{v_{1}}^{v_{2}}pdv=p\int _{v_{1}}^{v_{2}}dv=p(V_{2}-V_{1})\,} {\displaystyle dt'={\frac {k}{W}}dS\Delta t\,} {\displaystyle C_{1,2}'={\frac {1}{{\frac {1}{C_{1}}}+{\frac {1}{C_{2}}}-{\frac {1}{C_{0}}}}}\,} {\displaystyle {\grave {a}}} {\displaystyle dQ_{x}-dQ_{x+dx}={\frac {\partial }{\partial x}}\left(\lambda {\frac {\partial t}{\partial x}}\right)dxdydzd\tau } {\displaystyle {\frac {p_{1}}{p_{2}}}={\frac {v_{2}}{v_{1}}}={\frac {\rho _{1}}{\rho _{2}}}\,} {\displaystyle w_{r}={\sqrt {2c_{p}\left(1-{\frac {T_{2}'}{T_{1}}}\right)}}\,} {\displaystyle a_{1,2}=u_{1}-u_{2}\,} {\displaystyle s_{1}=s_{2}=s_{1}'\,} {\displaystyle u_{4}=u_{4}''\,} {\displaystyle dq_{v}=0\,} {\displaystyle r={\frac {p}{\rho T}}\,} {\displaystyle dQ_{0}=\pi E_{0,n}dS\,} {\displaystyle {\frac {p_{1}v_{1}}{p_{2}}}={\frac {T_{1}v_{2}}{T_{2}}}\,} {\displaystyle {\bar {v}}={\frac {s}{t}}={\frac {60m}{14s}}={\frac {\frac {60km}{1000}}{\frac {14h}{3600}}}={\frac {3600}{1000}}\cdot {\frac {60}{14}}\cdot {\frac {km}{h}}=15{\frac {km}{h}}} {\displaystyle {a \choose b}} {\displaystyle S=S_{0}(1+2\alpha t)\,} {\displaystyle d^{2}Q_{0,\phi }=E_{0,n}\cos \psi d\omega \,} {\displaystyle u_{3}=u_{3}'+x_{3}(u_{2}''-u_{3}')\,} {\displaystyle l_{v}=T(v''-v'){\frac {dp}{dT}}\,} {\displaystyle S_{1}=S_{2}\,} {\displaystyle s''-s'={\frac {l_{v}}{T_{bol}}}\,} {\displaystyle {\frac {a+1}{b+1}}} {\displaystyle w_{k}=k{\sqrt {p_{1}v_{1}}}\,} {\displaystyle Q={\frac {S(t_{1}-t_{2})}{{\frac {1}{\alpha _{1}}}+\Sigma _{1}^{n}R_{i}+{\frac {1}{\alpha _{2}}}}}\,} {\displaystyle {\frac {w_{2}^{2}}{2}}-{\frac {w_{1}^{2}}{2}}=\Delta i\,} {\displaystyle -vdp=da_{t}\,} {\displaystyle \beta ={\frac {1}{V_{0}}}{\frac {dV}{dt}}\,} {\displaystyle Ma^{2}={\frac {w^{2}}{\kappa rT}}\,} {\displaystyle -S{\frac {\partial p}{\partial x}}dx={\frac {1}{v}}Sdx{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}\,} {\displaystyle \rho =\rho _{0}(1+\beta _{1}t+\beta _{2}t^{2})\,} {\displaystyle {\frac {q_{1}}{T_{1}}}+{\frac {\left|q_{2}\right|}{T_{2}}}<0\,} {\displaystyle pv=rT\,} {\displaystyle \varrho } {\displaystyle -v{\frac {\partial p}{\partial x}}+{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle u''-u_{0}=q_{l}+l_{v}-p(v''-v_{0})\,} {\displaystyle |\psi \rangle =\alpha |0\rangle +\beta |1\rangle ,\,} {\displaystyle \kappa =1,035+0,1x\,} {\displaystyle A-U'=T\left({\frac {\partial F}{\partial T}}\right)_{v}\,} {\displaystyle ds=\left({\frac {\partial s}{\partial v}}\right)_{p}dv+\left({\frac {\partial s}{\partial p}}\right)_{v}dp\,} {\displaystyle {\frac {\left|q_{2}\right|}{T_{2}}}={\frac {q_{1}}{T_{1}}}\,} {\displaystyle \quad V=22cm^{3}\quad m=60g\quad \rightarrow \quad \rho ={\frac {m}{V}}={\frac {60g}{22cm^{3}}}=2,7{\frac {g}{cm^{3}}}=2700{\frac {kg}{m^{3}}}} {\displaystyle \overbrace {abc} ^{k}} {\displaystyle ds=\left({\frac {\partial s}{\partial v}}\right)_{T}dv+\left({\frac {\partial s}{\partial T}}\right)_{v}dT\,} {\displaystyle \equiv } {\displaystyle d=7{,}5cm\quad \rho =7{,}86{\frac {g}{cm^{3}}}\qquad \rightarrow \quad V={\frac {d^{3}\cdot \pi }{6}}={\frac {{{7{,}5cm}^{3}}\cdot \pi }{6}}=221cm^{3}} {\displaystyle \tau } {\displaystyle -v{\frac {\partial p}{\partial x}}={\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}\,} {\displaystyle dv=0\,} {\displaystyle A_{B}=\pi \cdot \left({\frac {d}{2}}\right)^{2}=\pi \cdot \left({\frac {19{,}6mm}{2}}\right)^{2}=301{,}718558451{mm}^{2}} {\displaystyle a_{1,2}=p(x_{2}-x_{1})(v''-v')\,} {\displaystyle .\qquad {\frac {\partial w}{\partial \tau }}=0} {\displaystyle n=tg\alpha ={\frac {\log p_{1}-\log p_{2}}{\log v_{2}-\log v_{1}}}\,} {\displaystyle {t_{2}}={\frac {s_{2}}{v_{2}}}={\frac {12km}{32{\frac {km}{h}}}}=0,375h=22,5min} {\displaystyle i=c_{p}T\,} {\displaystyle Mc_{p}-cM_{v}=R=8314\,} {\displaystyle di=\left({\frac {\partial 1}{\partial p}}\right)_{v}dp+\left({\frac {\partial i}{\partial v}}\right)_{p}dv\,} {\displaystyle d\theta } {\displaystyle .\qquad {\frac {dw}{d\tau }}={\frac {\partial w}{\partial \tau }}=w{\frac {\partial w}{\partial x}}} d.dHAh0yh4P`ciqڣ] /5O^n (=PlieyňBqjq8rDDYgXuWG,/MHV^rt0c_jbo!7ae~Cz'S!9BX^h$lz-1KU  s/ cH i M = > t ~  Y 7 H K T^ l o < 5  T # 6 hR Ye px m  ( & Y >  1 Y  % $ N> Uu ܆  ֱ ݴ V +'8F[}qs| T-WgxD V}*t5cEWd;u 5&l*6MQniYD<>P#bk" ^ 1C5>NixquJFDO#"%/@Wgz8 _n2CQ`sP|L|.eM3]v! 8F<ofۚR@Vb#5@XFUq{6#8!1Xcby5GY1Ehzў&k/g;-?ORVOmp\me=c.8GQT-Xako:pƚEÿ)3Gg{tT& =-0F4DWms\|a}; MId~o| {\displaystyle q_{sup}=\int _{T_{bol}}^{T_{sup}}c_{p}dT=\int _{T_{bol}}^{T_{sup}}di\,} {\displaystyle w_{n}={\frac {x_{n}M_{n}}{\sum _{1}^{n}x_{i}M_{i}}}\,} {\displaystyle v={\frac {\mathrm {2} 000m}{\mathrm {1} 0s}}={\frac {\mathrm {2} 000}{\mathrm {1} 0}}.{\frac {\mathrm {m} }{\mathrm {s} }}=200m/s} {\displaystyle \eta _{neinvers}<\eta _{invers}\,} {\displaystyle s_{2}>s_{1}\,} {\displaystyle S=\phi _{3}(v,T)\,} {\displaystyle p_{1}v_{1}^{\kappa }=p_{2}v_{2}^{\kappa }=pv^{\kappa }=konst\,} {\displaystyle sur\;la\;tero:F_{T}=m\cdot g_{T}=0{,}20{kg}\cdot 9{,}81{\frac {N}{kg}}=1{,}96{N}\ \ \ \ \ s_{T}={\frac {F_{T}}{D}}={\frac {1{,}96{N}}{25{\frac {N}{m}}}}=0{,}0784{m}=7{,}84cm} {\displaystyle c_{n}=c_{v}{\frac {n-\kappa }{n-1}}} {\displaystyle {\frac {x'}{x}}={\frac {y'}{y}}={\frac {z'}{z}}=c_{L}\,} {\displaystyle \Delta s>\int _{(a)1}^{2}{\frac {dq}{T}}\,} {\displaystyle e_{k}=hf={\frac {hc}{\lambda }}\,} {\displaystyle \Delta q=c_{v}\Delta T\,} {\displaystyle F=U+\left({\frac {\partial F}{\partial T}}\right)_{v}\,} {\displaystyle w_{2r}^{2}=2(i_{t}-i_{2}')+w_{1}^{2}\,} {\displaystyle \not <} {\displaystyle {\frac {T_{2}}{T_{1}}}=\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {n-1}{n}}\,} {\displaystyle \mathbf {x} ,\mathbf {y} } {\displaystyle {\frac {p_{1}V_{1}}{p_{2}V_{2}}}=1\,} {\displaystyle s=c_{p}\ln T-r\ln p+s_{0}\,} {\displaystyle a_{t}=i_{1}-i_{2}=\int _{1}^{2}vdp\,} {\displaystyle {\frac {\rho _{1}}{\rho _{2}}}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle \langle } {\displaystyle pdv=rdT\,} PNG  IHDRh7GPLTEGpLO GadTB-J ;;,AO9{'NOON.H Gk7YOU{.JK Mr JnT Ko Rv-IGkYl) -J5wBlN&MCg$6Os:|Lt C^\6P Y LqO6WV}[OBe,IsdA(1hYsǍYFrcgV1CeWCBf|,O.KPFk[B,Og$DdNrOs#2Fl[ 7Qi$q<ϻ_7ZAq6!\! Jl[7R/}o$5/Q="X9Bëh$ h2UiLp^6YHo;bX~L CcQr =Jro'x6"]!pHzIvdMfYr=gT}d :z;o_+9H6XHs^Mz>lT dN BaVо#JMDz~NA|O8cyoB|(TAOʳ,n;\y$5<}[dm >Y8z)l@cԤМÆzwhP;O:1ij/eϺ6!ī9$;qr#XBrr={7QNrrzNp+t{Pa Fc=qT~gN˹LtK|ѽ\0KRB|(lv/GXqjtRNS c # Wf,;VV; ;/-0ۋRSCBiLׁeٗfWKQOJVNW-MhxV3YLhN4{ZKOGV̎R|U⻠M:IDATxmcx]b;۶m۶mwhS۳m؞,k=1>LUAݚ0vBRzuP]sgf瓛/f\hm*]|nWox?w4> J<$l֨9yм堼$gmnP%/߾NˑDp>`ϯN 4 P:;bex9;@P! ˈ{apÒ@\!=͞zp<@Bps߼fHQR`+Y}(=ѥ]<P>N$P n <̹BuSZ:Ɔ٧講SУZZRHEZS2HnfZܒ*+)te mcŁ1beDt*&:0(ִ8lIENDB` {\displaystyle E_{\phi _{1}}=E_{1}+(1-\epsilon _{1})[E_{2}+(1-\epsilon _{2})E_{\phi 1}]\,} {\displaystyle i=u+pV\,} {\displaystyle dQ=EdS\,} {\displaystyle q_{1,2}=c_{n}(T_{2}-T_{1})=c_{n}(t_{2}-t_{1})\,} {\displaystyle \Delta s_{a}=\Delta s_{b}=\Delta s_{c}=\Delta s_{d}\,} {\displaystyle {\overrightarrow {q}}=-\lambda \quad grad\quad t\,} {\displaystyle Q=konst=-\lambda \quad Sgrad\quad t\,} {\displaystyle E_{\phi _{1}}={\frac {E_{1}-(1-\epsilon _{1})E_{2}}{\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2}}}\,} {\displaystyle dx-cd\tau =0} {\displaystyle \kappa } {\displaystyle {\frac {p_{2}}{p_{1}}}\,} {\displaystyle dQ=mc_{v}dT=dU\,} {\displaystyle u_{3}=u_{3}'+x_{3}(u_{3}''-u_{3}')\,} {\displaystyle \rho ={\frac {1}{v}}={\frac {dm}{dV}}\,} {\displaystyle \Delta u=q_{l}-p(v'-v_{0})\,} {\displaystyle c=\pm {\sqrt {\kappa rT}}} {\displaystyle a_{t}=i_{1}-i_{2}\,} {\displaystyle a={\frac {1}{n-1}}rT_{1}\left[1-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {n-1}{n}}\right]\,} {\displaystyle m'c'=W'\,} {\displaystyle w_{r}={\sqrt {2(i_{1}-i_{2}')}}\,} {\displaystyle \lambda ={\frac {w}{w_{k}}}\,} {\displaystyle ds>0\,} {\displaystyle v_{1}=v_{2}\,} {\displaystyle pv_{I}=r_{I}T\,} {\displaystyle a_{t}=i_{1}-i_{2}=\int _{1}^{2}vpd\,} {\displaystyle N={\frac {1}{kS}}\ln {\frac {\Delta t_{1}}{\Delta t_{2}}}\,} {\displaystyle \sum p_{i}=p\,} {\displaystyle \rho ={\frac {1}{\sum _{1}^{n}{\frac {W_{i}}{\rho _{i}}}}}\,} {\displaystyle {\frac {\begin{aligned}{\Gamma \varphi }\end{aligned}}{\Gamma (\varphi \vee \psi )}}} {\displaystyle Q=A-U'\,} {\displaystyle Q_{1-2}=C_{n}\left[\left({\frac {T_{1}}{100}}\right)^{4}-\left({\frac {T_{2}}{100}}\right)^{4}\right]\int _{S_{1}}dS_{1}\int _{S_{2}}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{2}\,} {\displaystyle E_{\lambda }={\frac {dE}{d_{\lambda }}}\,} {\displaystyle dQ_{y}-dQ_{y+dy}={\frac {\partial }{\partial y}}\left(\lambda {\frac {\partial t}{\partial y}}\right)dxdydzd\tau } {\displaystyle \bigvee } {\displaystyle \leftarrow } {\displaystyle {\frac {T_{kv}}{T}}=1+{\frac {\kappa -1}{2}}Ma^{2}\,} {\displaystyle \partial p/\partial v} {\displaystyle \quad F_{G}=9{,}77N} {\displaystyle \Gamma } {\displaystyle {\frac {pv}{T}}={\frac {\sum _{1}^{n}m_{i}r_{i}}{\sum _{1}^{n}m_{i}}}\,} {\displaystyle {\frac {\Gamma \varphi }{\Gamma '\varphi }}} {\displaystyle x=h} {\displaystyle \scriptstyle a\in \mathbb {R} \setminus \{0\}} {\displaystyle s=\phi _{3}(v,T)\,} {\displaystyle \Xi } {\displaystyle -vv_{0}{\frac {\partial ^{2}\xi }{\partial x^{2}}}\kappa {\frac {p}{v}}+{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle v_{4}''=v_{3}'+x_{3}(v_{3}''-v_{3}')\,} {\displaystyle {\frac {T}{T_{kv}}}=1-{\frac {\kappa +1}{\kappa -1}}\lambda ^{2}=\tau (\lambda )\,} {\displaystyle w={\sqrt {2(i_{1}-i_{0})}}={\sqrt {2(\Delta i)}}\,} {\displaystyle \psi _{maks}=\left({\frac {2}{\kappa +1}}\right)^{\frac {1}{\kappa -1}}{\sqrt {\frac {\kappa }{\kappa +1}}}\,} {\displaystyle {\frac {w_{2}^{2}}{2}}-{\frac {w_{1}^{2}}{2}}=i_{1}-i_{2}\,} {\displaystyle w_{maks}=S_{k}\left({\frac {2}{\kappa +1}}\right)^{\frac {1}{\kappa -1}}{\sqrt {\frac {\kappa }{\kappa +1}}}{\sqrt {2{\frac {p_{1}}{v_{1}}}}}\,} {\displaystyle \scriptstyle {\frac {1}{a}}} {\displaystyle \qquad sur\;la\;luno:g_{L}=1{,}62{\frac {N}{kg}}} {\displaystyle Q_{1,v}=Q_{v,2}={\frac {C_{1,v}C_{v,2}}{C_{1,v}+C_{v,2}}}S(T_{1}^{x}-T_{2}^{x})\,} {\displaystyle {\frac {dS}{S}}+{\frac {dw}{w}}+{\frac {dv}{v}}\,} {\displaystyle \left(p+{\frac {a}{v^{2}}}\right)(v-b)=r_{1}T_{1}\,} {\displaystyle x_{2}={\frac {s_{1}'-s_{2}'}{s_{2}''-s_{2}'}}\,} {\displaystyle E_{0,n}={\frac {E_{0}}{\pi }}={\frac {1}{\pi }}C_{0}\left({\frac {Z}{100}}\right)^{4}\,} {\displaystyle \kappa ={\frac {c_{p}}{c_{v}}}={\frac {c_{v}+r}{c_{v}}}=1+{\frac {r}{c_{v}}}\,} {\displaystyle w_{r}={\sqrt {{\frac {\kappa }{\kappa -1}}rT_{1}\left[1-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {z-1}{za}}\right]}}\,} {\displaystyle \mathbb {N} ,\mathbb {R} ,\mathbb {C} ,\mathbb {G} ,{\mbox{etc...}}} {\displaystyle \kappa r=\kappa c_{p}-c_{p}\,} {\displaystyle l_{v}=u''-u'+p(v''-v')\,} {\displaystyle p=p_{0}(1+\beta )\,} {\displaystyle {\vec {v}}_{av}\equiv {\frac {\Delta {\vec {x}}}{\Delta t}}\equiv {\frac {{\vec {x}}_{f}-{\vec {x}}_{i}}{t_{f}-t_{i}}}} {\displaystyle q_{t}=\int _{t}^{t_{bol}}cp_{i}dT\,} {\displaystyle c_{v}dT+rdT=c_{p}dT\,} {\displaystyle dq=c_{n}dT=Tds\,} {\displaystyle {\frac {T_{2}}{T_{1}}}\,} {\displaystyle r={\frac {R}{M}}={\frac {8314}{M}}\,} {\displaystyle {\frac {\alpha '}{\alpha }}=c_{\alpha }\,} {\displaystyle \alpha '\Delta t'=-\lambda '{\frac {\partial t'}{\partial y'}}\,} {\displaystyle c_{p}=r{\frac {\kappa }{\kappa -1}}\,} {\displaystyle \gimel } {\displaystyle w_{2}={\sqrt {2\Delta i}}\,} PNG  IHDRuPLTEGpL7T8X7T7T7T6T΅UU7S7S7T\`_]``7UX:c.MehmqWoJkJi*F鐭ʁ}²JϔȝpfB^ia㔰pgmcLD`vXH~7Ux7rVRwi\^}Z[}AS. 0'R\6* 6 S?(gs~bPў$%M4R6ŧ$LD>:wh %ֲ)#GD ɒnrܮSF AY;ҶΛ{h8b()K}\ %X 2hSgy{A1Y&C#$PDi_|Mt-"FGOD1 e<Ǎ0.+!bm`%4caK}l .Ki>sz=}(w^~"Dwo Fꭌ{BtP=W(ki ?ԇyIENDB` {\displaystyle V=konst\,} {\displaystyle pdv+vdp+{\frac {c_{p}-c_{v}}{c_{v}}}pdv=0\,} {\displaystyle ds=c_{v}{\frac {dT}{T}}\,} {\displaystyle \,} {\displaystyle v=v'+x(v''-v')\,} {\displaystyle a_{2,3}=\int _{T_{b}}^{T_{a}}cvdT\,} {\displaystyle i=i+{\frac {\kappa }{\kappa -1}}rT\,} {\displaystyle dq=du+pdv\,} {\displaystyle r={\frac {pv}{T}}\,} {\displaystyle \int _{(b)2}^{1}{\frac {dq}{T}}} {\displaystyle c-a*b+d/(e+f)} {\displaystyle Q=2\pi L{\frac {t'-t''}{{\frac {1}{\lambda }}\ln {\frac {d_{2}}{d_{1}}}}}\,} {\displaystyle q={\frac {t_{1}-t_{2}}{{\frac {1}{\alpha _{1}}}+\Sigma _{1}^{n}R_{i}+{\frac {1}{\alpha _{2}}}}}\,} {\displaystyle q_{1,2}=i_{2}-i_{1}=c_{p}(T_{2}-T_{1})=c_{p}(t_{2}-t_{1})\,} {\displaystyle a_{n}\leq a_{c}\,} {\displaystyle m=\rho V\,} {\displaystyle U_{1}-U_{2}=A_{t}+p_{2}V_{2}-p_{1}V_{1}\,} {\displaystyle d^{2}Q_{1-2}=A_{2}d^{2}Q_{1}\,} {\displaystyle Re={\frac {wL}{\nu }}{\frac {\nu }{a}}={\frac {wL}{a}}\,} {\displaystyle p=p_{0}(1+{\frac {1}{273,1}}\,} {\displaystyle du=\left({\frac {\partial u}{\partial T}}\right)_{p}dT+\left({\frac {\partial u}{\partial v}}\right)_{p}dv\,} {\displaystyle m={\frac {wS}{v}}\,} {\displaystyle \mathrm {Z} } {\displaystyle {\frac {\rho _{0}}{\rho }}=1+\gamma (t-t_{0})\,} {\displaystyle Ma={\frac {w}{a}}\,} {\displaystyle \iota } {\displaystyle dQ_{0}=E_{0,n}dS2\pi |{\frac {1}{2}}\sin ^{2}\phi |_{0}^{\frac {\pi }{2}}\,} {\displaystyle \frown } {\displaystyle Q_{1,2}=SE_{1,2}\,} {\displaystyle da_{0}=(v''-v')dp\,} {\displaystyle \geq } {\displaystyle W_{n}={\frac {M_{n}x_{n}}{\sum _{1}^{n}M_{i}x_{i}}}\,} {\displaystyle U_{0}} {\displaystyle q_{1,2}=c_{v}(T_{2}-T_{1})\,} {\displaystyle \imath } {\displaystyle \eta _{s}={\frac {\frac {w_{r}^{2}}{2}}{\frac {w^{2}}{2}}}={\frac {(\phi w)^{2}}{w^{2}}}=\phi ^{2}\,} {\displaystyle \left({\frac {p_{1}}{p_{2}}}\right)^{\frac {1}{\kappa }}} {\displaystyle 2\left({\frac {p}{p_{1}}}\right)^{\frac {2-\kappa }{\kappa }}=(\kappa +1)\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}\,} {\displaystyle r={\frac {101300}{\rho 273}}\,} {\displaystyle m=konst\,} {\displaystyle {\frac {v_{2}}{v_{1}}}\,} {\displaystyle V=V_{0}(1+\beta t)\,\,\,} {\displaystyle {\frac {T_{kv}}{T}}={\frac {1}{\tau (Ma)}}\,} {\displaystyle \int _{1}^{n}{\frac {dq_{1}}{T_{1}}}+\int _{1}^{n}{\frac {dq_{2}}{T_{2}}}=0\,} {\displaystyle dQ_{0}=E_{0}dS=C_{0}\left({\frac {Z}{100}}\right)^{4}dS\,} {\displaystyle q=konst\,} {\displaystyle f'} {\displaystyle \rho _{3}=u_{3}''-u_{3}'\,} {\displaystyle -Sdp=_{S}{\frac {\partial p}{\partial x}}dx\qquad \,} {\displaystyle c\rho {\frac {dt}{d\tau }}={\frac {\partial }{\partial x}}\left(\lambda {\frac {\partial t}{\partial x}}\right)+{\frac {\partial }{\partial y}}\left(\lambda {\frac {\partial t}{\partial y}}\right)+{\frac {\partial }{\partial z}}\left(\lambda {\frac {\partial t}{\partial z}}\right)+Q^{x}} {\displaystyle {\frac {T_{kv}}{T}}=\left({\frac {p_{kv}}{p}}\right)^{\frac {\kappa -1}{\kappa }}=\left({\frac {v}{v_{kv}}}\right)^{\kappa -1}=\left({\frac {\rho _{kv}}{\rho }}\right)^{\kappa -1}\,} {\displaystyle v={\frac {dV}{dm}}={\frac {1}{\rho }}\,} {\displaystyle Q_{1-2}=C_{1,2}S(T_{1}^{x}-T_{2}^{x})\,} {\displaystyle a_{1,2}=\int _{1}^{2}pdv\,} {\displaystyle m=S\psi {\sqrt {2{\frac {p_{1}}{v_{1}}}}}\,} {\displaystyle W_{n}={\frac {M_{n}x_{n}}{M}}\,} {\displaystyle V_{1}} {\displaystyle \xi =(i_{1}-i_{2})-\phi ^{2}{\sqrt {2}}\,} {\displaystyle (a,b)\mapsto (a\cdot b)} {\displaystyle \models } {\displaystyle \lambda ^{2}={\frac {{\frac {\kappa +1}{2}}Ma^{2}}{1-{\frac {\kappa -1}{\kappa +1}}Ma^{2}}}\,} {\displaystyle {\frac {w_{k}^{2}}{2}}=i_{1}-i_{k}=-\int _{p_{1}}^{p_{k}}vdp={\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p_{k}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]={\frac {\kappa p_{k}v_{k}}{2}}\,} {\displaystyle pv_{II}=r_{II}T\,} {\displaystyle dQ=kdS(t_{1}-t_{2})=kdS\Delta t\,} {\displaystyle W_{i}={\frac {m_{i}}{m}}\,} {\displaystyle \lceil } {\displaystyle \left(\phi \to (\psi \rightarrow \chi \right))\to \left(\left(\phi \to \psi \right)\to \left(\phi \to \chi \right)\right)} {\displaystyle \bot } {\displaystyle F_{6}=3{,}0N\quad s_{6}=103mm\to D_{6}={\frac {3{,}0N}{0{,}103m}}=2{,}9{\frac {N}{m}}} {\displaystyle {\frac {\begin{aligned}{\Gamma \psi \varphi }\\{\Gamma \neg \psi \varphi }\end{aligned}}{\Gamma \varphi }}} {\displaystyle i''=q_{l}+l_{v}\,} {\displaystyle \epsilon _{\lambda }=\epsilon \,} {\displaystyle t'-t''=q{\frac {h}{\lambda }}\,} {\displaystyle t''-t_{2}=q{\frac {1}{\alpha _{2}}}\,} {\displaystyle \kappa =\kappa _{0}-\alpha T\,} {\displaystyle c_{n}=c_{v}{\frac {{\mathcal {1}}-\kappa }{n-1}}=c_{v}.1=c_{v}} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}={\frac {1}{t_{2}-t_{1}}}\left[a(t_{2}-t_{1})+b\left({\frac {t_{2}^{2}-t_{1}^{2}}{2}}\right)+d\left({\frac {t_{2}^{3}-t_{1}^{3}}{3}}\right)\right]\,} {\displaystyle dq=Tds\,} {\displaystyle l_{sup}=T(v''-v'){\frac {dp}{dT}}\,} {\displaystyle a=3V_{k}p_{k}\,} {\displaystyle \Omega } {\displaystyle m=S\psi p_{1}{\sqrt {\frac {2}{rT_{1}}}}\,} {\displaystyle v_{1}={\frac {rT_{1}}{p_{1}}}\,} {\displaystyle {\frac {dv}{v}}={\frac {dw}{w}}\,} {\displaystyle p_{1}v_{1}=p_{k}v_{1}\left({\frac {v_{k}}{v_{1}}}\right)^{\kappa }\,} {\displaystyle {\frac {w_{2}^{2}}{2}}=i_{1}-i_{2}\,} {\displaystyle \Sigma _{1}^{n}R_{ci}={\frac {1}{2\pi \lambda _{1}}}\ln {\frac {d_{2}}{d_{1}}}+{\frac {1}{2\pi \lambda _{2}}}\ln {\frac {d_{2}}{d_{2}}}+...} {\displaystyle Q=\int _{t1}^{t2}cdt=m{\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}(t_{1}-t_{2})\,} {\displaystyle r={\frac {8314}{M}}\,} {\displaystyle Pe=Re\bullet Pr={\frac {wL}{\nu }}{\frac {\nu }{a}}={\frac {wL}{a}}\,} {\displaystyle \lambda ={\frac {\sqrt {2{\frac {\kappa }{\kappa -1}}rT_{kv}\left[1-\left({\frac {p}{p_{kv}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}{\sqrt {2{\frac {\kappa }{\kappa +1}}rT_{kv}}}}\,} {\displaystyle A_{t}=(J_{1}-J_{2})\,} {\displaystyle \beta =\gamma ={\frac {1}{273,1}}\,} {\displaystyle \flat } {\displaystyle A_{lambda}=A\,} {\displaystyle dQ^{x}dxdydzd\tau \,} {\displaystyle x_{n}=x_{n}{\frac {n_{n}}{n}}\,} {\displaystyle {\frac {c_{v}}{r}}={\frac {1}{\kappa -1}}} {\displaystyle a_{1,2}=(u_{1}-u_{2})\,} {\displaystyle u=u'+x\rho \,} {\displaystyle E_{\phi _{1}}=E_{1}+(1-\epsilon _{1})(E_{2}+E_{\phi _{1}}(1-\epsilon _{2})E_{\phi 1})\,} {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left(1-{\frac {2}{\kappa +1}}\right)}}\,} {\displaystyle {\frac {dt}{d\tau }}=a\nabla ^{2}t} {\displaystyle v={\underset {\Delta t\rightarrow 0}{\lim }}{\frac {\Delta s}{\Delta t}}={\frac {{\text{d}}s}{{\text{d}}t}}={\dot {s}}} {\displaystyle \kappa r=c_{p}(\kappa -1)\,} {\displaystyle pv^{\kappa }=p_{1}v^{\kappa }\,} {\displaystyle pv_{0}=p=konst} {\displaystyle p^{\frac {1}{n}}v_{1}=p^{0}v=v=konst} {\displaystyle \Longrightarrow } {\displaystyle t{(x)}=t'\,} {\displaystyle a_{1,2}=u_{1}-u_{2}'-x_{2}\rho _{2}\,} {\displaystyle \varsigma } {\displaystyle u''=q_{l}+l_{v}-p(v'-v_{0})-p(v''-v')\,} {\displaystyle {\frac {T_{2}}{T_{1}}}=\left({\frac {v_{1}}{v_{2}}}\right)^{n-1}\,} {\displaystyle Q=2\pi L{\frac {t'-t''}{{\frac {1}{\lambda }}\ln {\frac {r_{2}}{r_{1}}}}}\,} {\displaystyle s_{2}-s_{1}=c_{v}\ln {\frac {p_{2}}{p_{1}}}\,} {\displaystyle F=2{,}3N\quad s=78mm\to D={\frac {2{,}3N}{0{,}078m}}=2{,}9{\frac {N}{m}}} {\displaystyle \longrightarrow } {\displaystyle {\frac {v_{4}}{v_{1}}}={\frac {v_{3}}{v_{2}}}\,} {\displaystyle i=c_{p}t\,} {\displaystyle \Delta s=\oint {\frac {dq}{T}}=0\,} {\displaystyle E_{1}=\epsilon _{1}C_{0}\left({\frac {T_{1}}{100}}\right)^{4}=C_{1}\left({\frac {T_{1}}{100}}\right)^{4}\,} {\displaystyle \Delta q=c_{v}\Delta T=du\,} {\displaystyle du=du_{p}+du_{k}\,} {\displaystyle T_{1}=\infty \,} {\displaystyle t_{1}-t_{2}=q\left({\frac {1}{\alpha _{1}}}+{\frac {h}{\lambda }}+{\frac {1}{\alpha _{2}}}\right)\,} {\displaystyle dq=da=rT{\frac {dv}{v}}\,} {\displaystyle \left|q_{2}\right|=-q_{2}} {\displaystyle q=konst=-\lambda \quad grad\quad t\,} {\displaystyle (p_{1}+p_{2}+...+p_{n})V=(m_{1}r_{1}+,m_{2}r_{2}+...+m_{n}r_{n})T\,} {\displaystyle \prod } {\displaystyle {\frac {w'_{x}}{w_{x}}}={\frac {w'_{y}}{w_{y}}}={\frac {w'_{z}}{w_{z}}}=c_{w}\,} {\displaystyle w_{maks}=S_{k}\psi _{maks}{\sqrt {2{\frac {p_{1}}{v_{1}}}}}\,} {\displaystyle \subset } {\displaystyle {\frac {S}{S_{min}}}={\frac {\sqrt {\frac {\kappa }{\kappa -1}}}{}}\,} {\displaystyle E_{\phi _{1}}=E_{1}+E_{2}+E_{\phi _{1}}-\epsilon _{2}E_{\phi 1}-\epsilon _{1}E_{2}-\epsilon _{1}E{\phi _{1}}\epsilon _{1}\epsilon _{2}E{\phi _{1}}\,} {\displaystyle m^{2}} {\displaystyle \swarrow } {\displaystyle (V-V_{1})(V-V_{2})(V-V_{3})\,} {\displaystyle \ln p+\ln v=\ln r+\ln T\,} {\displaystyle {\frac {S_{min}}{S_{0}}}=\left({\frac {\kappa +1}{2}}\right)^{\frac {1}{\kappa -1}}\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {1}{\kappa }}{\sqrt {{\frac {\kappa +1}{\kappa -1}}\left[1-\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle {\frac {dq_{1}'}{T_{1}'}}+{\frac {dq_{2}'}{T_{2}'}}=0} {\displaystyle q=\alpha _{2}(t''-t_{2})\,} {\displaystyle c_{v}=a+bt\,} {\displaystyle w_{2}={\sqrt {w_{1}^{2}(i_{1}-i_{2})}}\,} {\displaystyle \coprod } {\displaystyle -{\frac {v_{2}}{v_{1}}}\,} {\displaystyle \epsilon _{\lambda }={\frac {E_{\lambda }}{E_{0,\lambda }}}\qquad \epsilon ={\frac {E}{E_{0}}}\,} {\displaystyle {\frac {q_{1}-\left|q_{2}\right|}{q_{1}}}<{\frac {T_{a}-T_{b}}{T_{a}}}\,} {\displaystyle ds>{\frac {dq}{T}}\,} {\displaystyle i=f_{2}(v,T)\,} {\displaystyle Q=\pi d_{2}L\alpha _{2}(t''-t_{2})\,} {\displaystyle (pv)_{T}=konst\,} {\displaystyle pv^{n}=konst\,} {\displaystyle {\frac {T_{0}}{T_{1}}}=\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}=0\,} {\displaystyle q_{l}=i'\,} {\displaystyle q_{1}=rT_{a}\int _{1}^{2}{\frac {dv}{v}}=rT_{a}\ln {\frac {v_{2}}{v_{1}}}=a_{1,2}\,} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle \pi } {\displaystyle da_{v}=pdv\qquad \qquad v=konst\,} {\displaystyle \Sigma _{1}^{n}R_{ci}} {\displaystyle x={\frac {m''}{m''+m'}}\,} {\displaystyle (\sigma \cdot \tau )(x)=\sigma (\tau (x))} {\displaystyle c_{v}dT+pdv=c_{p}dT\,} {\displaystyle v_{3}=v_{3}'+x_{3}(v_{3}''-v_{3}')\,} {\displaystyle v={\frac {\mathrm {s} }{\mathrm {t} }}} {\displaystyle di-vdp=du+pdv\,} {\displaystyle \rceil } {\displaystyle u=f(T)\,} {\displaystyle n\rightarrow \infty } {\displaystyle m^{3}} {\displaystyle T_{0}} {\displaystyle dF=\left({\frac {\partial F}{\partial V}}\right)_{T}dV+\left({\frac {\partial F}{\partial T}}\right)_{v}dT\,} {\displaystyle (x-c\tau )=konst} {\displaystyle \scriptstyle (k\in \mathbb {Z} )} {\displaystyle \varphi } {\displaystyle \natural } {\displaystyle {\frac {abc}{xyz}}} {\displaystyle i_{t}=i_{1}+{\frac {w_{1}^{2}}{2}}=i_{2}+{\frac {w_{2}^{2}}{2}}=i_{2}'+{\frac {w_{kr}^{2}}{2}}\,} {\displaystyle w_{3}={\frac {V}{S}}\,} {\displaystyle \Delta t_{x}=\Delta t_{1}e^{-NkS_{x}}\,} {\displaystyle \psi _{maks}={\sqrt {{\frac {\kappa }{\kappa -1}}\left[\left({\frac {2}{\kappa +1}}\right)^{\frac {2}{\kappa -1}}-\left({\frac {2}{\kappa +1}}\right)^{\frac {2+\kappa -1}{\kappa -1}}\right]}}\,} {\displaystyle {\frac {t'}{t}}=c_{t}\,} {\displaystyle pdv=rdT-vdT\,} {\displaystyle l_{sup}=l_{d}+l_{v}\,} {\displaystyle q_{1,2}=c_{n}(T_{2}-T_{1})\,} {\displaystyle dQ_{x+dx}=dQ_{x}+{\frac {\partial }{\partial x}}(dQ_{x})dx=dQ_{x}-{\frac {\partial }{\partial x}}\left(\lambda {\frac {\partial t}{\partial x}}\right)dxdydzd\tau } {\displaystyle ->\qquad {\frac {p_{1}}{p_{2}}}=\left({\frac {v_{2}}{v_{1}}}\right)^{\kappa }\,} {\displaystyle \mathrm {M} } {\displaystyle d^{2}Q_{1-2}=A_{1}B_{2}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{1}dS_{2}\,} {\displaystyle c=f_{2}(x,y,z,\tau )\,} {\displaystyle r=R\sum _{1}^{n}{\frac {w_{i}}{M_{i}}}\,} {\displaystyle \rho {\frac {d{\overrightarrow {w}}}{d\tau }}=\rho {\overrightarrow {g}}-grad\ p+\eta \nabla ^{2}{\overrightarrow {w}}+{\frac {\eta }{3}}div{\overrightarrow {w}}=0\,} {\displaystyle T_{K}={\frac {8a}{27br}}\,} {\displaystyle \Leftrightarrow } {\displaystyle v_{1}=v_{2}=v_{1}'\,} {\displaystyle b={\frac {V_{K}}{3}}\,} {\displaystyle 2\left({\frac {p}{p_{1}}}\right)^{\frac {2-\kappa }{\kappa }}-(\kappa +1)\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}=0\,} {\displaystyle \kappa p_{0}v_{0}=c^{2}\,} {\displaystyle a_{v}=r\,} {\displaystyle V_{0}} {\displaystyle {\frac {p_{2}v_{2}}{p_{1}v_{1}}}=1\,} {\displaystyle s_{2}-s_{1}=c_{p}\ln {\frac {v_{2}}{v_{1}}}-c_{v}\ln {\frac {p2_{2}}{p_{1}}}\,} {\displaystyle dT=0\,} {\displaystyle c=\pm {\sqrt {\kappa {\frac {p}{\rho }}}}\,} {\displaystyle \textstyle 0{,}05\cdot 2{,}26\cdot 10^{22}=1{,}13\cdot 10^{21}} {\displaystyle s_{3}=s_{3}'+x_{3}(s_{3}''-s_{3}')\,} {\displaystyle a_{3,4}=u_{3}-u_{4}\,} {\displaystyle \cap } {\displaystyle q=\alpha _{1}(t_{1}-t')\,} {\displaystyle \alpha } {\displaystyle dp=0\qquad \qquad \quad \qquad dq=c_{v}dT+rdT\,} {\displaystyle c_{n}=c_{v}{\frac {1-\kappa }{1-1}}=c_{v}{\frac {1-\kappa }{0}}={\mathcal {1}}} {\displaystyle \pm } {\displaystyle i''=i'+l_{v}\,} {\displaystyle ds={\frac {dq}{T}}=0\,} {\displaystyle w={\sqrt {2c_{p}T_{1}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle v=1-2+2\,} {\displaystyle i=f_{3}(p,T)\,} {\displaystyle q_{1}=l_{v}\,} {\displaystyle a_{n}=q_{n1}=q_{n2}\,} {\displaystyle \rho =\rho _{0}(1-\beta t)\,} {\displaystyle a_{v}={\frac {1}{n-1}}p_{1}v_{1}\left[1-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {n-1}{n}}\right]\,} {\displaystyle \eta ={\frac {q_{1}-\left|q_{2}\right|}{q_{1}}}={\frac {a_{0}}{q_{1}}}=1-{\frac {\left|q_{2}\right|}{q_{1}}}\,} {\displaystyle \left({\frac {T_{a}}{T_{b}}}\right)^{\frac {1}{\kappa -1}}={\frac {v_{3}}{v_{2}}}\,} {\displaystyle V=V_{0}(1+\gamma t)\,} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle q_{1,2}=i_{2}-i_{1}-\int _{p_{1}}^{p_{2}}vdp\,} {\displaystyle V=\pi \cdot \left({\frac {d}{2}}\right)^{2}\cdot h=\pi \cdot \left({\frac {19{,}6mm}{2}}\right)^{2}\cdot 1{,}8mm=540{mm}^{3}=0{,}54{cm}^{3}} {\displaystyle {\frac {dS}{S}}={\frac {dv}{v}}-{\frac {dw}{w}}\,} {\displaystyle \psi =\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}{\sqrt {{\frac {\kappa }{\kappa -1}}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle ds=c_{p}{\frac {dv}{v}}\,} {\displaystyle f=2\,} {\displaystyle pv^{\kappa }=konst\,} {\displaystyle s=\phi _{2}(p,v)\,} {\displaystyle x\mapsto y} {\displaystyle {\frac {pv}{T}}=konst\,} {\displaystyle v^{3}-\left(b+{\frac {rT}{p}}\right)v^{2}+{\frac {a}{p}}v-{\frac {ab}{p}}=0\,} {\displaystyle {\frac {dv}{v}}={\frac {dT}{T}}+{\frac {dp}{p}}\,} {\displaystyle p_{1}v_{1}=rT_{1}\qquad \,} {\displaystyle \smallsetminus } {\displaystyle {\mathcal {5}}} {\displaystyle \eta '={\frac {a_{n}}{q_{1}}}\leq {\frac {a_{c}}{q_{1}}}=\eta \,} {\displaystyle \vdots } {\displaystyle \oint {\frac {dq}{T}}=0} {\displaystyle s=c_{v}\ln T+r\ln v+s_{0}\,} {\displaystyle Nu=f(Fo,Re,Pa,Gr)\,} {\displaystyle t=C_{1}x+C_{2}\,} {\displaystyle {\frac {\left|q_{2}\right|}{T_{2}}}<1-{\frac {q_{1}}{T_{1}}}\,} {\displaystyle w_{kr}={\sqrt {2{\frac {z-1}{z+1}}{\frac {\kappa }{\kappa +1}}p_{1}v_{1}}}\,} {\displaystyle {\frac {w^{2}}{2}}\rho _{m}=p_{d}\,} {\displaystyle {\frac {1}{1+a}}={\frac {1-a}{(1+a)(1-a)}}={\frac {1-a}{1-a^{2}}}=1-a} {\displaystyle \kappa >z>1\,} {\displaystyle {\frac {p_{1}}{p_{1}}}=\left({\frac {V_{2}}{V_{1}}}\right)^{\kappa }\,} {\displaystyle \ldots } {\displaystyle \bigcup } {\displaystyle {\frac {\tau '}{\tau }}=c_{\tau }\,} {\displaystyle p={\frac {rT}{v}}} PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle {\begin{bmatrix}x&y\\v&w\end{bmatrix}}} {\displaystyle i_{1}-i_{2}=c_{p}(T_{1}-T)=c_{p}T_{1}(1-{\frac {T}{T_{1}}})\,} {\displaystyle i_{1}'=i_{2}'+x_{2}\,} {\displaystyle s_{1}'=s_{2}'+x_{2}(s_{2}''-s_{2}')\,} {\displaystyle \oint du=0\,} {\displaystyle E_{\phi _{2}}=E_{\phi _{1}}-{\frac {E_{2}+(1-\epsilon _{2})E_{1}}{\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2}}}\,} {\displaystyle p=p_{0}(1+\beta t)\,} {\displaystyle \lfloor } {\displaystyle 273,1+t=T\,} {\displaystyle c_{n}=c_{v}{\frac {0-\kappa }{n-1}}=c_{v}\kappa =c_{p}} {\displaystyle {\sqrt {abc}}} {\displaystyle -dp=\rho dxw{\frac {dw}{dx}}\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}=a+b{\frac {t_{2}+t_{1}}{2}}+d{\frac {t_{2}^{2}+t_{1}t_{2}+t_{1}^{2}}{3}}\,} {\displaystyle u=f_{2}(v,T)\,} {\displaystyle \Lambda } {\displaystyle y=1-x\,} {\displaystyle a_{0}=\eta _{t}q_{1}\,} {\displaystyle \partial v/\partial x} {\displaystyle \int _{1}^{2}vdp+{\frac {w_{2}^{2}-w_{1}^{2}}{2}}+g(h_{2}-h_{1})+\Theta _{1,2}=0\,} {\displaystyle p_{2}=konst\,} {\displaystyle w={\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle {\check {a}}} {\displaystyle \scriptstyle \mathbb {R} } {\displaystyle \left({\frac {\partial F}{\partial T}}\right)_{v}=0\,} {\displaystyle \nabla } {\displaystyle \epsilon } {\displaystyle m={\frac {Sw}{v}}\,} {\displaystyle i_{3}=i_{3}'+x_{3}l_{r}\,} {\displaystyle r={\frac {\sum _{1}^{n}m_{i}r_{i}}{\sum _{1}^{n}m_{i}}}\,} {\displaystyle V_{2}} {\displaystyle \scriptstyle kx} {\displaystyle \phi } {\displaystyle c_{V}={\frac {1}{m}}\left({\frac {\partial Q}{\partial t}}\right)_{V}\,} {\displaystyle {\frac {\partial t'}{\partial \tau '}}+w_{x}'{\frac {\partial t'}{\partial x'}}+w_{y}'{\frac {\partial t'}{\partial y'}}+w_{z}'{\frac {\partial t'}{\partial z'}}=a\left({\frac {\partial ^{2}t'}{\partial x'^{2}}}+{\frac {\partial ^{2}t'}{\partial y'^{2}}}+{\frac {\partial ^{2}t'}{\partial z'^{2}}}\right)\,} {\displaystyle mr={\frac {pV}{T}}\,} {\displaystyle F=U-TS\,} {\displaystyle {\frac {c_{a}c_{\tau }}{c_{L}}}=1\,} {\displaystyle {\frac {S}{m}}={\frac {v}{w}}\,} {\displaystyle \psi _{maks}={\sqrt {{\frac {\kappa }{\kappa -1}}\left[\left({\frac {2}{\kappa +1}}\right)^{\frac {2}{\kappa }}-\left({\frac {p_{k}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle \eta _{t}=1-{\frac {\left|q_{2}\right|}{q_{1}}}=1-{\frac {T_{2}}{T_{1}}}\,} {\displaystyle \xi =f_{1}(x+c\tau )+f_{2}(x-c\tau )\,} {\displaystyle r=r_{1}w_{1}+r_{2}w_{2}+...+r_{n}w_{n}\,} {\displaystyle a_{v_{1,2}}=0\,} {\displaystyle vpd+npdv=0\,} {\displaystyle {\frac {q_{1}}{T_{1}}}-{\frac {\left|q_{2}\right|}{T_{2}}}=0\,} {\displaystyle x_{3}={\frac {v_{4}''-v_{3}'}{v_{3}''-v_{3}'}}\,} {\displaystyle J=U+pV\,} |"4XkɊm ȹb$p2OHfwtVy 6h[m*R0Z$%L5|9J^m1psH2{<F\*uNjH=PVv#&=Pe%G3 '1KZ(i}@wd]'=?GY\ mT՞.=  q! r+ G b g  0 Y  E f & > ZC [ { S 3  W a1 P KT i a v | ! s% / )I M jQ y ߇ t g i. = I :j u ) k  N$5QRSgwz}gsh H<SV`|'f!L[,{ABRi'ņ_ .3,IwNmrҝNh''DG%\ orЙo2(**& 4?Omvz?C sP,efrv:# )8N[Co)$&.AXWajsR"Y i'*2_5IQ\tLw}d'(C]H/dpit&xѵ]r,oM)75 !TfAv1v!7A'D3Y/>DTD7Wa_} n(K })AKO%n$Mj7LJnX[fwӈ}F 'u8}GKWr5t't {\displaystyle {\frac {pV}{T}}=\sum _{1}^{n}m_{i}r_{i}\,} {\displaystyle x_{2}={\frac {v_{1}'-v_{2}'}{v_{2}''-v_{2}}}\,} {\displaystyle V=a_{0}b_{0}c_{0}(1+\alpha t)^{3}=V_{0}(1+3\alpha t)=V_{0}(1+\beta t)\,\,\,} {\displaystyle dq=du=c_{v}dT\,} {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa +1}}p_{1}v_{1}}}\,} {\displaystyle \delta } {\displaystyle u'=i'\,} {\displaystyle V=T'+T''\,} {\displaystyle ds={\frac {dq_{al}}{T}}+{\frac {dq_{f}}{T}}\,} {\displaystyle s_{2}-s_{1}=c_{v}{\frac {n-\kappa }{n-1}}\ln {\frac {T_{2}}{T_{1}}}\,} {\displaystyle {\overrightarrow {g}}} {\displaystyle \Rightarrow } PNG  IHDR"?LPLTEGpLq`UffffgUffffbfegfdfgfjffdfff]gfffggfffceftifgffibfveegffeaggfjffffgfgfefcffhfjgcfffemfcgfhggffffecfefgffefggfdffgfdfegf` edfefegffgfffffgfggfffheggefgm+eeede go+efeffeggfltRNS c( g.M 8U f OCA$ _瀬" `caSpm$x0,wqۗ,QzT{6k$=]rH\mڪ;5LRNlMbj[aoj#|N?y]y~HjIDATxmSwc G mޱm۶m۶m|9IOWgVul%;D#e-Qce)J`Hh #/ b F e% e c@VȴlLx-!m+eJoư|qLf,,!Μ8n_75OR NNG[mX Lo7oBNҁ#Bx 0mhz؊azvf|'S7{n_͙%HZ2)1W?,ߚ DIENDB` {\displaystyle \ln {\frac {\Delta t_{1}}{\Delta t_{2}}}=kNS\,} {\displaystyle {\frac {d\psi }{d{\frac {p}{p_{1}}}}}=0\,} {\displaystyle \alpha '={\frac {\Delta l}{l}}{\frac {1}{\Delta t}}} {\displaystyle ds=r{\frac {dv}{v}}\,} {\displaystyle {\frac {dt}{d\tau }}=a\nabla ^{2}t+{\frac {Q^{x}}{c\rho }}\,} {\displaystyle V_{K}^{3}={\frac {ab}{p_{K}}}\,} {\displaystyle ds=c_{v}{\frac {dp}{p}}\,} {\displaystyle {\begin{matrix}&ax^{2}+bx+c=0\\\equiv &\{q(r+s)=qr+qs;{\frac {p}{q}}\cdot {\frac {r}{s}}={\frac {pr}{qs}};{\frac {p}{1}}=p;\ldots \}\\&a(x^{2}+{\frac {b}{a}}x+{\frac {c}{a}})=0\\\equiv &\{p+0=p;q-q=0\}\\&a(x^{2}+2{\frac {b}{2a}}x+({\frac {b}{2a}})-({\frac {b}{2a}})+{\frac {c}{a}})=0\\\equiv &\{(p+q)^{2}=p^{2}+2pq+q^{2}\}\\&a((x+{\frac {b}{2a}})^{2}+{\frac {4ac-b^{2}}{4a^{2}}})=0\\\equiv &\\&x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}\end{matrix}}} {\displaystyle dq=c_{v}dT\,} {\displaystyle T=konst\,} {\displaystyle ds=c_{p}{\frac {dv}{v}}+c_{v}{\frac {dp}{p}}\,} {\displaystyle {\frac {c_{p}}{r}}={\frac {\kappa }{\kappa -i}}\,} {\displaystyle dq_{v}+dq_{t}=d_{i}-vdp\,} {\displaystyle {\frac {p}{p_{kv}}}=\left(1-\lambda ^{2}{\frac {\kappa -1}{\kappa +1}}\right)^{\frac {\kappa }{\kappa -1}}=\pi (\lambda )\,} {\displaystyle V_{1}=V_{2}=V_{3}=V_{K}\,} {\displaystyle \eta _{t}={\frac {a_{0}}{q_{1}}}\,} {\displaystyle C_{v,2}={\frac {1}{{\frac {1}{C_{v}}}+{\frac {1}{C_{2}}}-{\frac {1}{C_{0}}}}}\,} {\displaystyle \wedge } {\displaystyle r_{1}=r\left(1-{\frac {cp}{T{\frac {5+2m}{2}}}}\right)\,} {\displaystyle 1={\frac {V_{1}}{V}}+{\frac {V_{1}2}{V}}+{\frac {V_{3}}{V}}+...+{\frac {V_{n}}{V}}\,} {\displaystyle Q=-\lambda 2\pi rL{\frac {dt}{dr}}\,} {\displaystyle pv^{z}=konst\,} {\displaystyle \xi =(1-\phi ^{2})-(i_{1}-i_{2})\,} {\displaystyle dq=di\,} {\displaystyle dq=c_{n}dT\,} {\displaystyle \upsilon } {\displaystyle \Delta t_{1}-\Delta t_{2}=QN\,} {\displaystyle {\frac {1N}{1m^{2}}}=1Pa} {\displaystyle \eta ={\frac {T_{1}-T_{2}}{T_{1}}}\,} {\displaystyle \triangle } {\displaystyle pMv=MrT\,} {\displaystyle \ln w+\ln S=\ln v+\ln konst\,} {\displaystyle v_{2}={\frac {T_{1}v_{2}}{T_{2}}}\,} {\displaystyle s={\frac {F}{(D_{1}+D_{2})}}={\frac {500N}{(42{\frac {N}{cm}}+25{\frac {N}{cm}})}}=7,46{cm}} {\displaystyle x_{1}={\frac {V_{1}}{V}}\qquad x_{2}={\frac {V_{2}}{V}}\qquad x_{n}={\frac {V_{n}}{V}}\,} {\displaystyle ds=c_{v}{\frac {dT}{T}}+r\left({\frac {dT}{T}}{\frac {dp}{p}}\right)\,} {\displaystyle \scriptstyle (\mathbb {R} ,\cdot )} {\displaystyle {\overrightarrow {A}}=-\rho \gamma {\overrightarrow {g}}\Delta t\,} {\displaystyle dq=0\,} {\displaystyle -\int _{t_{1}}^{t_{0}}{\frac {d(\Delta t)}{\Delta t}}=kN\int _{0}^{S}dS\,} {\displaystyle {\frac {dq_{1}^{n}}{T_{1}^{n}}}+{\frac {dq_{2}^{n}}{T_{2}^{n}}}=0} {\displaystyle q_{1,2}=c_{p}(T_{2}-T_{1})\,} {\displaystyle \mathrm {E} } {\displaystyle C_{1,v}={\frac {1}{{\frac {1}{C_{1}}}+{\frac {1}{C_{v}}}-{\frac {1}{C_{0}}}}}\,} {\displaystyle ^{O}} {\displaystyle p_{i}V_{i}=m_{i}r_{i}T\,} {\displaystyle \cdot } {\displaystyle dQ_{0}=E_{0,n}dS\int _{0}^{2\pi }d\psi \int _{0}^{\frac {\pi }{2}}\sin \phi \cos \phi d\phi \,} {\displaystyle pV=(\sum _{1}^{n}m_{i}r_{i})T\,} {\displaystyle sur\;la\;tero:g_{T}=9{,}81{\frac {N}{kg}}} {\displaystyle c^{2}{\frac {\partial ^{2}\xi }{\partial x^{2}}}-{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle A\propto l_{1}\times l_{2}\quad \rightarrow \quad A=konst\times l_{1}\times l_{2}} {\displaystyle C_{1,2}={\frac {\epsilon C_{0}}{2-\epsilon }}\,} {\displaystyle dt=-{\frac {q}{\lambda }}dx\,} {\displaystyle Ma^{2}={\frac {{\frac {2}{\kappa +1}}\lambda ^{2}}{1-{\frac {\kappa -1}{\kappa +1}}\lambda ^{2}}}\,} {\displaystyle {\frac {Q_{1,v}}{Q_{1,2}}}={\frac {Q_{v_{1},2}}{Q_{1,2}}}={\frac {1}{2}}\,} {\displaystyle i_{1}=i_{2}-i_{1}'\,} {\displaystyle -Sdp=\rho Sdx{\frac {dw}{d\tau }}\,} {\displaystyle {\vec {x}}_{f}} {\displaystyle \nabla ^{2}t={\frac {\partial ^{2}t}{\partial r^{2}}}+{\frac {2}{r}}{\frac {\partial t}{\partial r}}+{\frac {\cos \phi }{r^{2}\sin \phi }}{\frac {\partial t}{\partial \phi }}+{\frac {1}{r^{2}}}{\frac {\partial ^{2}t}{\partial \phi ^{2}}}+{\frac {1}{r^{2}\sin ^{2}\phi }}{\frac {\partial ^{2}t}{\partial \phi ^{2}}}\,} {\displaystyle E_{\phi _{2}}=E_{2}+(1-\epsilon _{2})E_{\phi 1}\,} {\displaystyle V=V_{1}+V_{2}+V_{3}+...+V_{n}\,} {\displaystyle \sin \alpha ={\frac {a\tau }{w\tau }}\,} {\displaystyle a_{1,2}-(u_{2}-u_{2})=u_{1}-u_{2}=c_{v}(T_{1}-T_{2})=c_{v}T_{1}\left(1-{\frac {T_{2}}{T_{1}}}\right)\,} {\displaystyle \int } {\displaystyle p=p_{1}+p_{2}+p_{3}+...+p_{n}=\sum _{1}^{n}p_{i}\,} {\displaystyle ab=r\ln {\frac {T_{2}}{T_{1}}}\,} {\displaystyle sur\;la\;luno:F_{L}=m\cdot g_{L}=0{,}20{kg}\cdot 1{,}62{\frac {N}{kg}}=0{,}32{N}\ \ \ \ \ s_{L}={\frac {F_{L}}{D}}={\frac {0{,}32{N}}{25{\frac {N}{m}}}}=0{,}0128{m}=1{,}28cm} {\displaystyle w=w_{k}={\sqrt {2{\frac {\kappa }{\kappa +1}}p_{1}v_{1}}}\,} {\displaystyle v={\frac {1}{\rho }}\,} {\displaystyle \rho V=\rho _{1}V_{1}+\rho _{2}V_{2}+\rho _{3}V_{3}+...+\rho _{n}V_{n}\quad /:V\,} {\displaystyle u=w\pm w_{k}\,} {\displaystyle m=Sw\rho \,} {\displaystyle d^{2}Q_{1,2}=d^{2}Q_{1-2}-d^{2}Q_{2-1}\,} {\displaystyle .\qquad pS} {\displaystyle l={\frac {d_{0}-d_{min}}{2tg\beta }}\,} {\displaystyle da=pdv\,} {\displaystyle \biguplus } {\displaystyle p={\frac {p_{0}}{273,1}}T\,} {\displaystyle du=\left({\frac {\partial u}{\partial T}}\right)_{p}dT+\left({\frac {\partial u}{\partial p}}\right)_{T}dp\,} {\displaystyle ds={\frac {dq_{sup}}{T}}} {\displaystyle r={\frac {8314}{\sum _{1}^{n}x_{i}M_{i}}}\,} {\displaystyle \left(p+{\frac {a}{v^{2}}}\right)(v-b)=rT\,} {\displaystyle \setminus } {\displaystyle \beta ^{x}} {\displaystyle \rho =\sum _{1}^{n}\rho _{i}x_{i}\,} {\displaystyle \rangle } {\displaystyle m=\sum _{1}^{n}m_{i}\,} {\displaystyle {\frac {dT}{Tn}}={\frac {dp}{p}}+{\frac {dv}{v}}\,} {\displaystyle s_{2}-s_{1}=c_{p}\ln {\frac {v_{2}}{v_{1}}}\,} {\displaystyle \mapsto } {\displaystyle Q=kS\Delta t_{m}\,} {\displaystyle du=0\,} {\displaystyle \quad .w_{kv}=0\,} {\displaystyle H(t)\left|\psi (t)\right\rangle =i\hbar {\partial \over \partial t}\left|\psi (t)\right\rangle } {\displaystyle \left|a_{2,3}\right|=\left|a_{4,1}\right|\,} {\displaystyle \nabla ^{2}t={\frac {\partial ^{2}t}{\partial x^{2}}}+{\frac {\partial ^{2}t}{\partial y^{2}}}+{\frac {\partial ^{2}t}{\partial z^{2}}}\,} {\displaystyle o} {\displaystyle \xi } {\displaystyle \nu =\eta /\rho } {\displaystyle {\frac {m}{\rho }}={\frac {m_{1}}{\rho _{1}}}+{\frac {m_{2}}{\rho _{2}}}+{\frac {m_{3}}{\rho _{3}}}+...+{\frac {m_{n}}{\rho _{n}}}\,} {\displaystyle M=M_{1}n_{1}+M_{2}n_{2}+M_{3}n_{3}+...+M_{n}n_{n}\quad /:n\,} {\displaystyle \rho _{0}} {\displaystyle (s_{2}-s_{1})>\int _{(a)1}^{2}{\frac {dq}{T}}\,} {\displaystyle ds=c_{p}{\frac {dv}{v}}-c_{v}{\frac {dp}{p}}\,} {\displaystyle F_{G}} {\displaystyle v={\frac {1}{\rho }}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle {\begin{matrix}x&y\\v&w\end{matrix}}} {\displaystyle \sigma } {\displaystyle q=E+\not E_{0}-AE_{0}-\not E_{0}\,} {\displaystyle \clubsuit } {\displaystyle w_{1}^{2}=2c_{p}(T_{t}-T_{1})\,} {\displaystyle W_{n}={\frac {m_{n}}{n}}\,} {\displaystyle v_{I}M_{I}=v_{J}M_{II}=konst=V_{m}\,} {\displaystyle {\frac {1}{v}}={\frac {1}{v_{1}}}\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}\,} {\displaystyle {\hat {a}}} {\displaystyle {\frac {v}{v_{kv}}}={\frac {1}{\Sigma (Ma)}}\,} {\displaystyle pv\sum _{1}^{n}m_{i})=(\sum _{1}^{n}m_{i}r_{i})T\,} {\displaystyle a^{2b}} {\displaystyle t_{1}} {\displaystyle \beta '={\frac {V_{0}-V}{V_{0}}}{\frac {1}{t_{2}-t_{1}}}={\frac {\Delta V}{V_{0}}}{\frac {1}{\Delta t}}\,} {\displaystyle pV_{mf}=8314T\,} {\displaystyle {\frac {a'}{a}}=c_{a}\,} {\displaystyle v_{1}'=v_{2}'+x_{2}(v_{2}''-v_{2}')\,} {\displaystyle {\boldsymbol {\rho ={\frac {m}{V}}\qquad \left[\rho \right]={\frac {1kg}{1m^{3}}}=1{\frac {kg}{m^{3}}}}}} {\displaystyle q_{1,2}=T_{1}(s_{2}-s_{1})\,} {\displaystyle \textstyle {\frac {1{,}13\cdot 10^{21}}{40\cdot 365\cdot 24\cdot 3600}}=896\cdot 10^{9}} {\displaystyle \lambda _{max}={\sqrt {\frac {\kappa +1}{\kappa -1}}}=2,45\,} {\displaystyle \neq } {\displaystyle s=\phi _{3}(p,v)\,} {\displaystyle {\frac {dq_{1}''}{T_{1}''}}+{\frac {dq_{2}''}{T_{2}''}}=0} {\displaystyle v=konst\,} {\displaystyle \triangleright } {\displaystyle s_{1}=s_{2}\,} {\displaystyle a_{3,4}\,} {\displaystyle dq_{p}=c_{v}dT+a=c_{p}dT\,} {\displaystyle v=(1-x)v'+xv''\,} {\displaystyle \sigma _{0}=5,7.10^{-8}\quad \,} {\displaystyle ds={\frac {c_{p}dT}{T}}} {\displaystyle p={\frac {dF}{dS}}\,} {\displaystyle {\frac {p_{2}}{p_{1}}}=\left({\frac {v_{1}}{v_{2}}}\right)^{n}\,} {\displaystyle \Theta } {\displaystyle w_{1}\neq 0} {\displaystyle D={\frac {F}{s}}\to [D]={\frac {1N}{1m}}=1{\frac {N}{m}}} {\displaystyle \Uparrow } {\displaystyle \oplus } {\displaystyle dQ_{z}-dQ_{z+dz}={\frac {\partial }{\partial z}}\left(\lambda {\frac {\partial t}{\partial z}}\right)dxdydzd\tau } {\displaystyle w(x,\tau )} {\displaystyle {\frac {q_{1}}{T_{1}}}+{\frac {q_{2}}{T_{2}}}=0\,} {\displaystyle ds={\frac {c_{v}dT-pdv}{T}}\,} {\displaystyle \exists } {\displaystyle i=i'+x(i''-i')\,} {\displaystyle s_{2}-s_{1}=r\ln {\frac {v_{1}}{p_{v}}}\,} {\displaystyle d^{2}{\overrightarrow {Q}}=-{\overrightarrow {q}}dSd\tau \,} {\displaystyle V={\frac {V_{0}}{273,1}}(273,1+t)\,} {\displaystyle q_{1,2}=\int _{1}^{2}Tds=\int _{1}^{2}Tc_{n}{\frac {dT}{T}}=\int _{1}^{2}c_{n}dT=c_{n}\int _{1}^{2}dT\,} {\displaystyle dq=du+da\,} {\displaystyle da=-du\,} {\displaystyle E_{n}={\frac {E}{\pi }}={\frac {1}{\pi }}\epsilon C_{0}\left({\frac {T}{100}}\right)^{4}\,} {\displaystyle \cdot :G\times G\rightarrow G} {\displaystyle {\frac {a\tau }{L^{2}}}={\frac {a'\tau '}{L'^{2}}}=konst=Fo\,} {\displaystyle p_{1}v_{1}=p_{2}v_{2}=pv=konst\,} {\displaystyle \bigoplus } {\displaystyle pv^{\kappa }=konst} {\displaystyle \star } {\displaystyle {\frac {S_{min}}{S_{0}}}={\frac {{\sqrt {\frac {\kappa }{\kappa -1}}}{\sqrt {\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {1}{\kappa }}-\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}}}}{\left({\frac {2}{\kappa -1}}\right)^{\frac {1}{\kappa -1}}{\sqrt {\frac {\kappa }{\kappa +1}}}}}\,} {\displaystyle c^{2}=\kappa p_{0}v_{0}\,} {\displaystyle \mathbb {R} } {\displaystyle ds=c_{p}{\frac {dT}{T}}\,} {\displaystyle {\frac {p_{kr}}{p_{1}}}=\left({\frac {z}{z+1}}\right)^{\frac {z}{z-1}}\,} {\displaystyle \qquad \quad F_{G}=9{,}81N} {\displaystyle w_{2}={\sqrt {2(i_{1}-i_{2})}}\,} PNG  IHDROfDPLTEGpLqph{hgisnklhlbi}kitjnhfk{njjlpinrpmqhshgvswmwqxwpzxlpozwv{{u||wwz}z}}uivs{hgszsrzplsg{ywnpksu~wzswzl6о`tRNS-@dž~--m|J0%l Yfzfgsfff-f}B팇f'J-- ?A慘^儒TOjXBIDATxdEo#AF?Gִa,A=\2I^+?y{O p~|8·'b9^^Gi5i+'fmYFl%{nWϫ쐵pF}V&O&ᏚMDkQI/02ce0ʌE #X!L>)RE 9 yq^!iQB8IB8 R}*JIJQ+&iZHbZֽ㜈MٽC  n#I@r$KR{Ǟi`% {\displaystyle \xi _{1}=\xi _{2}=\xi _{3}\,} {\displaystyle \Delta u=u_{sup}-u''=\int _{T{bol}}^{T{sup}}c_{v}dT=[c_{p}]_{T_{bol}}^{T_{sup}}(t_{sup}-t_{bol})\,} {\displaystyle ds=(c_{v}+r){\frac {dv}{v}}-c_{v}{\frac {dp}{p}}\,} {\displaystyle a_{x+1}+b} {\displaystyle Nu={\frac {\alpha L}{\lambda }}\,} {\displaystyle T_{1}={\frac {p_{1}v_{1}}{r}}\,} {\displaystyle t=t''} {\displaystyle q_{3,4}=u_{4}-u_{3}\,} {\displaystyle c_{p}={\frac {1}{m}}\left({\frac {\partial Q}{\partial T}}\right)_{p}\,} {\displaystyle q_{c2}-q_{n2}=(q_{1}-a_{c})-(q_{1}-a_{n})=a_{n}-a_{c}\,} {\displaystyle T_{0}=T_{1}\bullet 0\,} {\displaystyle a_{1,2}=\int _{1}^{2}dv=p(v_{2}-v_{1})\,} {\displaystyle p_{1}v_{1}=rT_{1}\,} {\displaystyle \textstyle \quad n={\frac {m}{M}}={\frac {7{,}4{g}}{197}}{\frac {g}{mol}}=0{,}0376{mol}} {\displaystyle p=p_{k}\,} {\displaystyle \rho {\frac {d{\overrightarrow {w}}}{d\tau }}={\overrightarrow {g}}(\rho _{0}-\rho \gamma \Delta t)-grad\ p-\eta \nabla ^{2}{\overrightarrow {w}}\,} {\displaystyle {\frac {T_{2}}{T_{3}}}=\left({\frac {v_{3}}{v_{2}}}\right)^{\kappa -1}={\frac {T_{a}}{T_{b}}}\,} {\displaystyle q_{3,4}=i_{4}-i_{3}-v(p_{4}-p_{3})\,} {\displaystyle s''={\frac {l_{v}}{T_{bol}}}-s'\,} {\displaystyle {\frac {p_{2}}{p_{1}}}={\frac {v_{1}}{v_{c}}}\,} {\displaystyle {\frac {c_{v}}{r}}(pdv+vdp)+pdv=0\,} {\displaystyle \left({\frac {\partial U}{\partial T}}\right)_{v}=0\,} {\displaystyle {\frac {}{\Gamma \varphi }}} {\displaystyle C_{1,2}'={\frac {C_{0}}{{\frac {1}{S_{1}}}+{\frac {S_{1}}{S_{2}}}\left({\frac {1}{\epsilon _{2}}}-1\right)}}={\frac {1}{{\frac {1}{\epsilon _{1}}}+{\frac {S_{1}}{S_{2}}}\left({\frac {1}{C_{2}}}-{\frac {1}{C_{0}}}\right)}}\,} {\displaystyle l=l_{0}(1+\alpha \,t)} {\displaystyle V=V'+V''\,} {\displaystyle V={\frac {V_{0}}{273,1}}0=0\,} {\displaystyle dQ=\left[{\frac {\partial }{\partial x}}\left(\lambda {\frac {\partial t}{\partial x}}\right)+{\frac {\partial }{\partial y}}\left(\lambda {\frac {\partial t}{\partial y}}\right)+{\frac {\partial }{\partial z}}\left(\lambda {\frac {\partial t}{\partial z}}\right)\right]dxdydzd\tau } {\displaystyle {\frac {p_{2}}{p_{1}}}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle dq=0=du+da\,} {\displaystyle \vartheta } {\displaystyle pv=v=konst} {\displaystyle \Longleftrightarrow } {\displaystyle \rho ={\frac {m}{V}}={\frac {m}{V_{0}(1+\beta t)}}={\frac {\rho _{0}}{(1+\beta t)}}=\rho _{0}(1-\beta t)\,} PNG  IHDRuPLTE  mmtc ud   ve j`T % ιp8HZY`lkZPGɸ룚!%=>>$ h| OBB< @Se&B2$ !!ųzi¶>L^_][!)38FVJA9ne\ !Q?/(%Z[[}i |z47npʶ p\ r^JxyepYGaaaSUWii-NOP$/:pjdHJJڛEDCzdegh ##xfG;1{la.;pgt 6*kIDATxueSA^kB$ ) RݽM$3y Z_ 'I{߾wc$H.̸=gWR2_Q_4nڔ50l!QмE۵nNbQ&=R8sM$MmtPΝδMQ IfspDŒsXv` yLEѧ峳Siܣe*eYܭf;taJzޓ}~s6'k+1p8R.~FG։hϘx4af^ȯ~Q}!4i;^:T C#-:OXgn݄3$#ut˅7Y̻Q0U&XixH*lM_+SP)M, I'DL!bGΡ  mUU4bkHZ/}tIENDB` {\displaystyle {\frac {w_{n}}{M_{n}}}={\frac {x_{n}}{\sum _{1}^{n}x_{i}M_{i}}}\,} {\displaystyle \Sigma _{i=1}^{i=n}R_{i}\,} {\displaystyle \psi _{maks}={\sqrt {{\frac {\kappa }{\kappa -1}}\left[\left({\frac {2}{\kappa +1}}\right)^{{\frac {\kappa }{\kappa -1}}{\frac {2}{\kappa }}}-\left({\frac {2}{\kappa +1}}\right)^{{\frac {\kappa }{\kappa -1}}{\frac {\kappa +1}{\kappa }}}\right]}}\,} {\displaystyle dq_{2}^{I},dq_{2}^{II},dq_{2}^{III},dq_{1}^{IV}.............dq_{2}^{(n)}\,} {\displaystyle } {\displaystyle x=0\,} {\displaystyle d^{2}Q_{1-2}=A_{2}E_{1}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{1}dS_{2}\,} {\displaystyle T_{kv}=T+{\frac {\kappa -1}{2}}T{\frac {w^{2}}{\kappa rT}}\,} {\displaystyle \bigcap } {\displaystyle M=\sum _{1}^{n}M_{i}x_{i}\,} {\displaystyle dq=dq_{al}+dq_{f}\,} {\displaystyle \beth } {\displaystyle dq_{v}+dq_{t}=di+d\left({\frac {w^{2}}{2}}\right)+gdh+d\theta \,} {\displaystyle pV=mrT\,} {\displaystyle m=S{\frac {1}{v}}{\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle {\frac {p_{1}V_{1}}{T_{1}}}={\frac {p_{2}V_{2}}{T_{2}}}} {\displaystyle \Delta t_{1}=t_{1}'-t_{2}\,} {\displaystyle l_{v}=i''-i'\,} {\displaystyle \bigsqcup } {\displaystyle 3V_{K}^{2}={\frac {a}{p_{K}}}\,} {\displaystyle \Delta {\vec {x}}} {\displaystyle M={\frac {m}{n}}\,} {\displaystyle {\frac {dS}{S}}=0} {\displaystyle -(\Delta F)_{T}=\Delta A\,} {\displaystyle k={\frac {1}{{\frac {1}{\alpha _{1}}}+\Sigma _{1}^{n}R_{i}+{\frac {1}{\alpha _{2}}}}}\,} {\displaystyle i_{1}=i_{2}\,} {\displaystyle \spadesuit } {\displaystyle u'=C_{u}u\,} {\displaystyle s_{2}-s_{1}=c_{v}\ln {\frac {T_{2}}{T_{1}}}+r\ln v+s_{0}\,} {\displaystyle \sum } {\displaystyle \left|q_{2}\right|=rT_{b}\ln {\frac {v_{3}}{v_{4}}}=a_{3,4}\,} {\displaystyle \Delta t_{2}=t_{2}'-t_{1}\,} {\displaystyle {\frac {Q_{1,v_{1}}}{Q_{1,2}}}=...={\frac {Q_{v_{n},2}}{Q_{1,2}}}={\frac {1}{n+2}}\,} {\displaystyle {\frac {v}{v_{kv}}}={\frac {\rho _{kv}}{\rho }}\,} {\displaystyle x_{n}={\frac {\frac {m_{n}}{M_{n}}}{{\frac {m_{1}}{M_{1}}}+{\frac {m_{2}}{M_{2}}}+...+{\frac {m_{n}}{M_{n}}}}}\,} {\displaystyle {\frac {dv}{v}}>{\frac {dw}{w}}\,} {\displaystyle c\rho {\frac {dt}{d\tau }}dxdydzd\tau =\left[{\frac {\partial }{\partial x}}\left(\lambda {\frac {\partial t}{\partial x}}\right)+{\frac {\partial }{\partial y}}\left(\lambda {\frac {\partial t}{\partial y}}\right)+{\frac {\partial }{\partial z}}\left(\lambda {\frac {\partial t}{\partial z}}\right)\right]dxdydzd\tau +Q^{x}dxdydzd\tau } {\displaystyle {\frac {V}{T}}={\frac {V_{0}}{T_{0}}}\,} {\displaystyle \mathrm {P} } {\displaystyle Q=L{\frac {t_{1}-t_{2}}{{\frac {1}{\pi d_{1}\alpha _{1}}}+\Sigma _{1}^{n}R_{ci}+{\frac {1}{\pi d_{2}\alpha _{2}}}}}\,} {\displaystyle ds={\frac {dq}{T}}={\frac {du+pdv}{T}}\,} {\displaystyle E_{1,2}=C_{1,2}\left[\left({\frac {T_{1}}{100}}\right)^{4}-\left({\frac {T_{2}}{100}}\right)^{4}\right]\,} {\displaystyle {\underline {abc}}} {\displaystyle dq=dq_{v}+dq_{t}\,} {\displaystyle w_{3}={\frac {mv}{S}}\,} {\displaystyle {\frac {p_{k}}{p_{1}}}=\left({\frac {2}{\kappa +1}}\right)^{\frac {\kappa }{\kappa -1}}\,} {\displaystyle q_{1,2}=u_{2}-u_{1}\,} {\displaystyle dq=du+pdv=da\,} {\displaystyle {\frac {p}{V}}={\frac {p_{i}}{V_{i}}}\,} {\displaystyle dq_{v}=c_{v}dT=du\,} {\displaystyle .\qquad (p+{\frac {dp}{2}})dS\,} {\displaystyle \lambda _{m}T=konst=0,2885.10^{-2}\quad m^{0}K\,} {\displaystyle p_{1}v_{1}={\frac {\kappa +1}{2}}p_{k}v_{k}\,} {\displaystyle w=f(\Delta i)\,} {\displaystyle Sw=mv\,} {\displaystyle {\frac {1}{2}}{\frac {{\frac {\kappa -1}{\kappa }}\left[{\frac {2}{\kappa }}\left({\frac {p}{p_{1}}}\right)^{\frac {2-\kappa }{\kappa }}-{\frac {\kappa +1}{\kappa }}\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}\right]}{\sqrt {{\frac {\kappa }{\kappa -1}}\left[\left({\frac {p}{p_{1}}}\right)^{\frac {2}{\kappa }}-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa +1}{\kappa }}\right]}}}=0\,} {\displaystyle a_{v_{1,2}}=r(T_{2}-T_{1})\,} {\displaystyle w_{1}^{2}=2(i_{t}-i_{1})\,} {\displaystyle \left({\frac {\partial A}{\partial T}}\right)_{v}=0\,} {\displaystyle A_{\lambda }=\epsilon _{\lambda }\qquad A=\epsilon \,} {\displaystyle i_{4}=i_{4}''\,} {\displaystyle a_{i}^{2}} {\displaystyle \beta ={\frac {p-p_{0}}{p_{0}t}}={\frac {1}{p_{0}}}\left({\frac {\partial p}{\partial T}}\right)_{V}\,} {\displaystyle q_{t}=i'\,} {\displaystyle di=c_{p}dT\,} {\displaystyle .\qquad w(x,\tau )} {\displaystyle q_{3,4}=u_{4}'-u_{3}'-x_{3}\rho _{3}\,} {\displaystyle x_{n}=x_{n}{\frac {V_{n}}{r_{n}}}\,} {\displaystyle a+b=c} {\displaystyle p_{1}v_{1}=p_{k}v_{k}{\frac {v_{k}^{\kappa -1}}{v_{1}^{\kappa -1}}}\,} {\displaystyle {\boldsymbol {1000{\frac {kg}{m^{3}}}=1{\frac {g}{cm^{3}}}=1{\frac {kg}{dm^{3}}}}}} {\displaystyle O} {\displaystyle t_{0}=0\,} {\displaystyle \cup } {\displaystyle 273,1=0^{0}C=T_{0}\,} {\displaystyle T_{0}=0\,} {\displaystyle {\bar {v}}={\frac {s}{t}}} {\displaystyle p_{st}+p_{d}=konst\,} {\displaystyle di=\left({\frac {\partial i}{\partial T}}\right)_{p}dT+\left({\frac {\partial i}{\partial p}}\right)_{T}dp\,} {\displaystyle \nearrow } {\displaystyle Q={\frac {S(t_{1}-t_{2})}{{\frac {1}{\alpha _{1}}}+{\frac {h}{\lambda }}+{\frac {1}{\alpha _{2}}}}}\,} {\displaystyle Q_{1-2}=C_{n}S_{r}\left[\left({\frac {T_{1}}{100}}\right)^{4}-\left({\frac {T_{2}}{100}}\right)^{4}\right]\phi _{1,2}\,} {\displaystyle ds=c_{p}{\frac {dT}{T}}-r{\frac {dp}{p}}\,} {\displaystyle v_{4}=v_{4}''\,} {\displaystyle i=f_{1}(p,v)\,} {\displaystyle f_{1}(x+c\tau )} {\displaystyle l=l_{0}(1+\alpha _{1}\,t+\alpha _{2}\,t^{2}+\alpha _{3}\,t^{3}+...)} {\displaystyle {\dot {a}}} {\displaystyle u_{2}-u_{1}=mc_{v}dT=dU\,} {\displaystyle mc=W\,} {\displaystyle \ddots } {\displaystyle F:X\rightarrow Y} {\displaystyle t{(x)}=t'-(t'-t''){\frac {x}{\lambda }}} {\displaystyle dq_{1}^{I},dq_{1}^{II},dq_{1}^{III},dq_{1}^{IV}.............dq_{1}^{(n)}\,} {\displaystyle \Delta {\vec {x}}\equiv {\vec {x}}_{f}-{\vec {x}}_{i}} {\displaystyle {\breve {a}}} {\displaystyle \mid } {\displaystyle n\log {\frac {v_{2}}{v_{1}}}=\log {\frac {p_{1}}{p_{2}}}\,} {\displaystyle q={\frac {t'-t''}{\frac {h}{\lambda }}}\,} {\displaystyle E_{\phi _{1}}(\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2})=E_{1}+E_{2}-\epsilon _{1}E_{2}\,} {\displaystyle dt'={\frac {k}{W'}}dS\Delta t\,} {\displaystyle {\frac {E_{\lambda }}{E_{0,\lambda }}}\,} {\displaystyle u=f_{1}(p,v)\,} {\displaystyle \Psi } {\displaystyle {\begin{Bmatrix}x&y\\v&w\end{Bmatrix}}} {\displaystyle \epsilon _{1}=\epsilon _{2}=\epsilon \,} {\displaystyle \Sigma } {\displaystyle V=\sum _{1}^{n}V_{i}\,} {\displaystyle pdv+vdT=rdT\,} {\displaystyle \mathrm {T} } {\displaystyle 1-I-2-V_{2}-V_{1}=a_{I}\,} {\displaystyle p\neq konst} {\displaystyle \triangleleft } {\displaystyle dqT={\frac {1}{r}}(pdv+vdp)\,} {\displaystyle \mathbb {Q} =\{{\frac {p}{q}}:p,q\in \mathbb {Z} \ \mathrm {kaj} \ q\not =0\}} {\displaystyle a_{2}} {\displaystyle a_{3,4}=u_{3}+x_{3}\rho _{6}\,} {\displaystyle \psi _{maks}={\sqrt {{\frac {\kappa }{\kappa -1}}\left({\frac {2}{\kappa +1}}\right)^{\frac {2}{\kappa -1}}\left[1-\left({\frac {2}{\kappa +1}}\right)^{\frac {\kappa -1}{\kappa -1}}\right]}}\,} {\displaystyle -d(\Delta t)=NdQ\,} {\displaystyle {\frac {ws}{v}}=m\,} {\displaystyle -dp=\rho wdw\,} {\displaystyle i-i_{v}=c_{p}(t-t_{0})=q\,} {\displaystyle \|} {\displaystyle c=a+bt\,} {\displaystyle dq=c_{v}dT+rdT-vdp\,} {\displaystyle {t_{t}}={\frac {s_{t}}{v_{t}}}={\frac {21km}{20{\frac {km}{h}}}}=1,05h=63min} {\displaystyle {\frac {v_{2}}{v_{1}}}={\frac {v_{3}}{v_{4}}}\,} {\displaystyle a/b,a\div b,{\frac {a}{b}}} {\displaystyle s=(1-x)s'+xs''\,} {\displaystyle \tau \cdot \sigma ={\begin{bmatrix}0&1&2\\0&2&1\end{bmatrix}}\cdot {\begin{bmatrix}0&1&2\\1&2&0\end{bmatrix}}={\begin{bmatrix}0&1&2\\2&1&0\end{bmatrix}}} {\displaystyle {\frac {p_{1}}{p_{2}}}\,} RIFFrWEBPVP8X ALPH@+۶i[l۶}#۶m۶̾#~3"b _F{|^`P71a!-ַo'1;8iH|GzTHg9%="||{8Ƞ'*!)҃'drhNƳJT2K)>_''G/"CA JOkCDbAh9$b]@ʥ$h%h#f!iRT*FZֶ!6֪:FVP8 *L%tk8aQapQwfmnS™ppj}*Pk {\displaystyle 1={\frac {Q_{A}}{Q}}+{\frac {Q_{R}}{Q}}+{\frac {Q_{D}}{Q}}\,} {\displaystyle {\frac {dt}{d\tau }}=a\left({\frac {\partial ^{2}t}{\partial x^{2}}}+{\frac {\partial ^{2}t}{\partial y^{2}}}+{\frac {\partial ^{2}t}{\partial z^{2}}}\right)+{\frac {Q^{x}}{c\rho }}} {\displaystyle \lambda } {\displaystyle x_{n}=x_{n}{\frac {n_{n}}{n_{1}+n_{2}+...+n_{n}}}\,} {\displaystyle Q=kS{\frac {\Delta t_{1}-\Delta t_{2}}{\ln {\frac {\Delta t_{1}}{\Delta t_{2}}}}}\,} {\displaystyle Q_{v,2}=C_{v,2}S(T_{v}^{x}-T_{2}^{x})\,} {\displaystyle u_{2}=u_{2}'+x_{2}(u_{2}''-u_{2}')\,} {\displaystyle W_{n}={\frac {M_{n}m_{n}}{Mn}}\,} {\displaystyle a_{1,2}=\psi (x_{2}-x_{1})\,} {\displaystyle {\bar {v_{B}}}={\frac {60m}{14s}}=4,3{\frac {m}{s}}} {\displaystyle E_{1,2}={\frac {\epsilon _{2}\epsilon _{1}C_{0}\left({\frac {T_{1}}{100}}\right)^{4}-\epsilon _{1}\epsilon _{2}C_{0}\left({\frac {T_{2}}{100}}\right)^{4}}{\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2}}}\,} {\displaystyle x_{n}={\frac {\frac {W_{n}}{M_{n}}}{\sum _{1}^{n}{\frac {W_{i}}{M_{i}}}}}\,} {\displaystyle C_{1}={\frac {t'-t''}{h}}\,} {\displaystyle \mathbb {N} =\{0,1,2,...\}} {\displaystyle \oint {\frac {dq}{T}}<0\,} {\displaystyle \not \models } {\displaystyle p={\frac {rT}{v-b}}\,} {\displaystyle du+da=0\,} {\displaystyle p_{1}v_{1}=rT\,} {\displaystyle {\frac {p}{T}}={\frac {r}{v}}\,} {\displaystyle \leftrightarrow } {\displaystyle c_{n}=c_{v}{\frac {\kappa -\kappa }{\kappa -1}}=c_{v}{\frac {0}{\kappa -1}}=0} {\displaystyle c_{p}=\kappa c_{v}\,} {\displaystyle c={\frac {dx}{d\tau }}} {\displaystyle F=F_{1}+F_{2}=D_{1}\cdot s+D_{2}\cdot s=s\cdot (D_{1}+D_{2})} {\displaystyle C_{1}=C_{2}=C\,} {\displaystyle \bigwedge } {\displaystyle a_{t}=-\int _{1}^{2}vdp={\frac {w_{2}^{2}}{2}}-{\frac {w_{1}^{2}}{2}}\,} {\displaystyle s_{2}-s_{1}=r\ln {\frac {p_{1}}{p_{2}}}\,} {\displaystyle i+{\frac {w^{2}}{2}}=konst\,} {\displaystyle [{\mathcal {B}}]=\left\{{\begin{matrix}{\mbox{Se }}{\mathcal {B}}&1\\{\mbox{Alie }}&0\end{matrix}}\right.} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle {\frac {v_{1}}{v}}=\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}\,} {\displaystyle w={\sqrt {2i(i_{1}-i_{2})}}={\sqrt {2a_{t}}}\,} {\displaystyle {\frac {\lambda '}{\lambda }}=c_{\lambda }\,} {\displaystyle p_{1}=p_{2}=p\,} {\displaystyle m=1kg\quad \rho =21{,}55{\frac {g}{cm^{3}}}\qquad d=3{,}9cm\qquad A=\left({\frac {d}{2}}\right)^{2}\cdot \pi =\left({\frac {3{,}9cm}{2}}\right)^{2}\cdot \pi =11{,}95cm^{2}} {\displaystyle \eta _{tc}={\frac {a_{0}}{q_{1}}}\,} {\displaystyle 1=A+R+D\,} {\displaystyle pV=rT\,} {\displaystyle Q=Q_{A}+Q_{R}+Q_{D}\,} {\displaystyle ds={\frac {dq_{l}}{T}}\,} {\displaystyle \tau (\lambda _{1})=-{\frac {T_{1}}{T_{t}}}} {\displaystyle s_{sup}=s''+\int _{T{bol}}^{T{sup}}c_{p}{\frac {dT}{T}}\,} {\displaystyle \mu } {\displaystyle S\psi =konst\,} {\displaystyle \psi _{maks}=\left({\frac {2}{\kappa +1}}\right)^{\frac {1}{\kappa -1}}{\sqrt {{\frac {\kappa }{\kappa -1}}\left(1-{\frac {2}{\kappa +1}}\right)}}\,} {\displaystyle u_{0}=0\,} {\displaystyle ds=\left({\frac {\partial s}{\partial p}}\right)_{T}dp+\left({\frac {\partial s}{\partial T}}\right)_{p}dT\,} {\displaystyle \Delta i_{p}=i_{3}-i_{2}\,} {\displaystyle E_{0}=\sigma _{0}T^{4}\,} {\displaystyle \infty } {\displaystyle T_{2}=T-dT\,} {\displaystyle a={\frac {r}{n-1}}T_{1}\left(1-{\frac {T_{2}}{T_{1}}}\right)\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}={\frac {1}{t_{1}-t_{2}}}\int _{t1}^{t2}cdt\,} {\displaystyle t_{1}-t'=q{\frac {1}{\alpha _{1}}}\,} {\displaystyle (c_{v}+r)=c_{p}\,} {\displaystyle c_{\alpha }c_{t}={\frac {c_{\lambda }c_{t}}{c_{L}}}\,} {\displaystyle s=konst\,} {\displaystyle {\bar {v_{A}}}={\frac {60m}{10s}}=6,0{\frac {m}{s}}} {\displaystyle f+v=n+2\,} d$9Maeuxԯ{(Y\k K]b'}6FcKWZ^yS):!;??ph#x&# &&@Qmм7e*v:ZqOȣt /pGBPco@%ʝIA[/"KV[jP1mY -0ETsp%/ % 2 5 UA K J`  ֠ [   D  M  : [    ( ; p? IF a #f r 'x ˋ /  d >F l s -  x' +6 BK P Y !v 3 +  }!(A-HFaQ oz0F_jڂ;U}a1;B:Wvt_R5DK`%wļ=EJ`kv]\\4)4A ]lox )AgkCd\m $cL)%!&(<R&_{jԯ$N\.SA'MQ9bЃ"j37aQC/ *!CDHbzJ6x=Xw|8%NCHIRZ l#o|z {\displaystyle \quad a={\sqrt[{3}]{V_{A}}}={2{,}6\cdot 10^{-10}}m} {\displaystyle x_{2}={\frac {i_{1}'-i_{2}'}{l_{2v}}}\,} {\displaystyle 1=x_{1}+x_{2}+x_{3}+...+x_{n}\,} {\displaystyle E_{0}={\frac {E}{A}}=f(T)\,} {\displaystyle \uparrow } {\displaystyle q_{3,4}=i_{4}-i_{3}\,} {\displaystyle {\frac {T_{2}}{T_{1}}}=\left({\frac {v_{1}}{v_{2}}}\right)^{\kappa -1}\,} {\displaystyle -vdp=d\left({\frac {w_{2}}{2}}\right)+gdh+d\Theta \,} {\displaystyle w_{2r}^{2}=2{\frac {\kappa }{\kappa -1}}rT_{1}\left[{\frac {1}{\tau (\lambda _{1})}}-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {z-1}{z}}\right]\,} {\displaystyle -\int _{1}^{2}vdp} {\displaystyle Nu=f(Fo,Re,Pr,Gr)\,} {\displaystyle {\frac {\partial v}{\partial x}}=v_{0}{\frac {\partial ^{2}\xi }{\partial x^{2}}}\,} {\displaystyle E_{0\lambda }=f(\lambda ,t)=c^{2}h{\frac {\lambda ^{-5}}{e^{\frac {ch}{k\lambda T}}-1}}=c_{1}{\frac {\lambda ^{-5}}{e^{\frac {c_{2}}{\lambda T}}-1}}\,} {\displaystyle u_{3}=u_{3}'+x_{3}\rho _{3}\,} {\displaystyle T_{1}=konst\,} {\displaystyle d^{2}Q_{1-2}=(A_{2}E_{1}-A_{1}E_{2}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{1}dS_{2}\,} {\displaystyle \rho =\rho _{1}{\frac {V_{1}}{V}}+\rho _{2}{\frac {V_{2}}{V}}+\rho _{3}{\frac {V_{3}}{V}}+...+\rho _{n}{\frac {V_{n}}{V}}\,} {\displaystyle a_{1,2}=p(v_{2}-v_{1})\,} {\displaystyle i_{sup}=i''+q_{sup}=i''+\int _{T_{bol}}^{T_{sup}}c_{p}dT\,} {\displaystyle p=konst\,} {\displaystyle pV_{i}=p_{i}V\,} {\displaystyle U-U_{0}=Q+A\,} {\displaystyle u=u'+x(u''-u')\,} {\displaystyle \mathrm {K} } {\displaystyle w=\xi w_{2}\,} {\displaystyle \top } {\displaystyle \cong } {\displaystyle a_{4,1}=-\int _{T_{b}}^{T_{a}}cvdT\,} {\displaystyle q_{sup}=i_{sup}-i''\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}={\frac {1}{m}}{\frac {Q}{t_{1}-t_{2}}}} {\displaystyle c=\pm {\sqrt {\kappa rT}}\,} {\displaystyle v_{2}=v'+bx_{1}(v''-v')\,} {\displaystyle X_{1}\times ...\times X_{n}:=\{(x_{1},...,x_{n}):x_{1}\in X_{1},...,x_{n}\in X_{n}\}} {\displaystyle {\overleftarrow {abc}}} {\displaystyle \oint da=a_{0}=a_{I}-a_{II}\,} {\displaystyle n_{i}={\frac {m_{i}}{M_{i}}}\,} {\displaystyle {\frac {2}{\kappa +1}}=\left({\frac {p}{p_{1}}}\right)^{{\frac {1}{\kappa }}-{\frac {2-\kappa }{\kappa }}}\,} {\displaystyle \diamondsuit } {\displaystyle {\frac {w_{0}}{w_{k}}}={\sqrt {{\frac {\kappa +1}{\kappa -1}}\left[1-\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}\,} {\displaystyle m^{3}/kg} {\displaystyle V_{i}=V{\frac {p_{i}}{p}}\,} {\displaystyle p_{2}v_{2}=rT\,} {\displaystyle {\acute {a}}} {\displaystyle ds=c_{v}{\frac {dT}{T}}+r{\frac {dv}{v}}\,} {\displaystyle \qquad V_{1}=\pi \cdot \left({\frac {d}{2}}\right)^{2}\cdot h=\pi \cdot \left({\frac {16{,}2mm}{2}}\right)^{2}\cdot 168mm=34628{mm}^{3}} {\displaystyle {\frac {p_{kv}}{p}}=\left(1+{\frac {\kappa -1}{\kappa }}Ma^{2}\right)^{\frac {\kappa }{\kappa -1}}\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}={\frac {1}{t_{1}-t_{2}}}\int _{t1}^{t2}(a+bt+dt^{2})dt\,} {\displaystyle a_{1,2}=\int _{v_{1}}^{v_{2}}pdv\qquad dv=0\,} {\displaystyle p_{2}v_{2}=rT_{2}\,} {\displaystyle w={\sqrt {2c_{p}T_{1}\left(1-{\frac {T}{T_{1}}}\right)}}\,} {\displaystyle {\begin{matrix}x^{2}+3x-9&\int _{-\infty }^{\infty }f(g(x))dx\\{\frac {7x}{19y}}&\{{\begin{matrix}1&2\\3&4\end{matrix}}\}\end{matrix}}} {\displaystyle b\,\!} {\displaystyle \left({\frac {v_{2}}{v_{1}}}\right)^{n}={\frac {p_{1}}{p_{2}}}\,} {\displaystyle u=c_{v}t\,} {\displaystyle \rho =f_{3}(x,y,z,\tau )\,} {\displaystyle dq=c_{p}dT-vdp\,} {\displaystyle a_{t}=\int _{1}^{2}vdp=i_{1}-i_{2}\,} {\displaystyle X=\{x_{1},...,x_{n}\}} {\displaystyle {\frac {c_{w}c_{t}}{c_{L}}}=1\,} {\displaystyle {\frac {\alpha L}{\lambda }}={\frac {\alpha 'L'}{\lambda '}}=konst=Pe\,} {\displaystyle Pr={\frac {\nu }{a}}={\frac {\nu c\rho }{\lambda }}={\frac {\eta c}{\lambda }}\,} {\displaystyle pdv+vdp=rdT\qquad dq=(c_{v}+r)dT\,} {\displaystyle q_{1,2}=\int _{1}^{2}Tds\,} {\displaystyle q=[E+(1-A)E_{0}]-E_{0}\,} {\displaystyle r=c_{p}-c_{v}\,} {\displaystyle f_{2}(x-c\tau )} {\displaystyle \bigodot } {\displaystyle \varpi } {\displaystyle \rho ={\frac {m}{V}}\quad \rightarrow \quad m=v\cdot \rho =221cm^{3}\cdot 7{,}86{\frac {g}{cm^{3}}}1737g=1{,}74kg} {\displaystyle \nu } {\displaystyle \scriptstyle \mathbb {Z} } {\displaystyle {\frac {ws}{v}}=konst\,} {\displaystyle c_{p}=T\left({\frac {\partial s}{\partial T}}\right)_{p}\,} {\displaystyle C=t'\,} {\displaystyle c_{v}=konst\,} {\displaystyle {\boldsymbol {\alpha }},{\boldsymbol {\beta }},{\boldsymbol {\gamma }}} {\displaystyle dQ_{0}=E_{0}dS} {\displaystyle p_{1}{}=p_{k}\left({\frac {v_{k}}{v_{1}}}\right)^{\kappa }\,} {\displaystyle |} {\displaystyle -dt'+dt=\left({\frac {1}{W'}}+{\frac {1}{W}}\right)\Delta tdSk\,} {\displaystyle \Delta } {\displaystyle dq=di=c_{p}dT\,} {\displaystyle s_{2}=s_{2}'+x_{2}(s_{2}''-s_{2}')\,} {\displaystyle C_{n}=A_{1}A_{2}C_{0}=\epsilon _{1}\epsilon _{2}C_{0}={\frac {C_{1}C_{2}}{C_{0}}}\,} {\displaystyle \eta } {\displaystyle u=(1-x)u'+xu''\,} {\displaystyle u'=q_{l}-p(v'-v_{0})\,} {\displaystyle q_{t}=[cp_{i}]_{0}^{t_{bol}}t_{bol}\,} {\displaystyle dq=du\,} {\displaystyle dF=dV-TdS-SdT\,} {\displaystyle \qquad V_{2}=\pi \cdot {\frac {d^{3}}{12}}=\pi \cdot {\frac {{(16{,}2mm)}^{3}}{12}}=1100{mm}^{3}=1{,}1{cm}^{3}} {\displaystyle {\frac {\kappa }{\kappa -1}}rT_{kv}={\frac {\kappa }{\kappa -1}}rT+{\frac {w^{2}}{2}}\,} {\displaystyle l_{v}=\rho +\psi \,} {\displaystyle \simeq } {\displaystyle s_{4}=s_{4}''\,} {\displaystyle m_{maks}=S_{min}\psi _{maks}p_{1}{\sqrt {\frac {2}{rT_{1}}}}\,} {\displaystyle -dt'+dt=\left({\frac {1}{W'}}+{\frac {1}{W'}}\right)\Delta tdSk\,} {\displaystyle pV_{m}=RT\,} {\displaystyle \mathrm {N} } {\displaystyle u=f(p,v,T)\,} {\displaystyle a_{0}=q_{1}-q_{2}\,} {\displaystyle 1{\mbox{J}}=1{\mbox{N}}\cdot {\mbox{m}}=1{\frac {{\mbox{kg}}\cdot {\mbox{m}}^{2}}{{\mbox{s}}^{2}}}} {\displaystyle {\frac {v}{v_{0}}}=1+{\frac {\partial \xi }{\partial x}}\,} {\displaystyle t''={\frac {q}{\lambda }}h+t'\,} {\displaystyle {\frac {T_{2}}{T_{1}}}=\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\,} {\displaystyle {\begin{bmatrix}c\end{bmatrix}}_{t1}^{t2}=a+b{\frac {t_{2}+t_{1}}{2}}\,} {\displaystyle dF=-pdV-SdT\,} {\displaystyle di=du+pdv+vdp\,} {\displaystyle dQ_{0}=\pi dE_{0,n}Q_{0,n}\,} {\displaystyle d\omega _{1}={\frac {dS_{2}}{r^{2}}}={\frac {dS_{2}\cos \phi _{2}}{r^{2}}}\,} {\displaystyle {\frac {\begin{aligned}{\Gamma \neg \psi \varphi }\\{\Gamma \neg \psi \neg \varphi }\end{aligned}}{\Gamma \psi }}} {\displaystyle \cdots } {\displaystyle \partial p/\partial x} {\displaystyle a_{1,2}\,} {\displaystyle \left[{v}\right]={\frac {\left[s\right]}{\left[t\right]}}={\frac {1m}{1s}}=1{\frac {m}{s}}} {\displaystyle d^{2}Q_{0,\phi }=dQ_{0,n}\cos \phi d\omega \,} {\displaystyle \Delta s=s''-s'\,} {\displaystyle T=273,15+t=T_{0}+t\,} {\displaystyle \scriptstyle \mathbb {N} } {\displaystyle -Sdp=Sdx{\frac {dw}{d\tau }}\,} {\displaystyle \beta } {\displaystyle c=\pm {\sqrt {\kappa p_{0}v_{0}}}\,} {\displaystyle \kappa ={\frac {c_{p}}{c_{v}}}\,} {\displaystyle q_{1,2}=a_{1,2}=rT\ln {\frac {p_{1}}{p_{2}}}\,} {\displaystyle v=v_{0}\left(1+{\frac {\partial \xi }{\partial x}}\right)\,} {\displaystyle Q=L{\frac {t_{1}-t_{2}}{{\frac {1}{\pi d_{1}\alpha _{1}}}+{\frac {1}{2\pi \lambda }}\ln {\frac {d_{2}}{d_{1}}}+{\frac {1}{\pi d_{2}\alpha _{2}}}}}\,} {\displaystyle {\frac {c_{t}}{c_{\tau }}}{\frac {\partial t}{\partial \tau }}+{\frac {c_{w}c_{t}}{c_{L}}}\left(w_{x}{\frac {\partial t}{\partial x}}+w_{y}{\frac {\partial t}{\partial y}}+w_{z}{\frac {\partial t}{\partial z}}\right)={\frac {c_{a}c_{t}}{c_{L}}}a\left({\frac {\partial ^{2}t}{\partial x^{2}}}+{\frac {\partial ^{2}t}{\partial y^{2}}}+{\frac {\partial ^{2}t}{\partial z^{2}}}\right)\,} {\displaystyle (V-V_{k})^{3}=V^{3}-3V^{2}V_{K}+3VV_{K}-V_{K}^{3}=0\,} {\displaystyle c_{v}+r=c_{p}\,} {\displaystyle \theta } {\displaystyle ab=\Delta s_{p}-\Delta s_{v}=c_{p}\ln {\frac {T_{2}}{T_{1}}}-c_{v}\ln {\frac {T_{2}}{T_{1}}}\,} {\displaystyle a_{2,3}=a_{4,1}\,} {\displaystyle M=M_{1}{\frac {n_{1}}{n}}+M_{2}{\frac {n_{2}}{n}}+M_{3}{\frac {n_{3}}{n}}+...+M_{n}{\frac {n_{n}}{n}}\,} {\displaystyle \omega } {\displaystyle \sum _{i=1}^{N-1}N-i=(N-1)\cdot N/2} {\displaystyle \rho =u''+u'\,} {\displaystyle \oint dq=q_{1}-\left|q_{2}\right|\,} {\displaystyle \supseteq } {\displaystyle S_{0}} {\displaystyle T_{v}^{x}={\frac {C_{1,v}T_{1}^{x}+C_{v,2}T_{2}^{x}}{C_{1,v}+C_{v,2}}}\,} {\displaystyle \ell } {\displaystyle a_{0},b_{0},c_{0}} {\displaystyle |1\rangle } {\displaystyle cm^{2}} {\displaystyle T_{1}=T_{2}\,} {\displaystyle E_{1,2}=E_{\phi 1}-E_{\phi 2}={\frac {\epsilon _{2}E_{1}-\epsilon _{1}E_{2}}{\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2}}}\,} {\displaystyle {\begin{matrix}1&0&0&0&0\\0&1&0&0&0\\0&0&1&0&0\\0&0&0&1&0\\0&0&0&0&1\end{matrix}}} {\displaystyle c={\frac {1}{m}}{\frac {dQ}{dt}}} {\displaystyle R=8314,\quad J/kmol.deg\,} {\displaystyle \mathrm {I} } {\displaystyle 1<n<\kappa \,} {\displaystyle {\frac {1}{\rho }}={\frac {W_{1}}{\rho _{1}}}+{\frac {W_{2}}{\rho _{2}}}+{\frac {W_{3}}{\rho _{3}}}+...+{\frac {W_{n}}{\rho _{n}}}\,} {\displaystyle {\vec {x}}} {\displaystyle a_{1,2}={\frac {c_{v}}{r}}p_{1}v_{1}\left[1-\left({\frac {p_{2}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]\,} {\displaystyle \phi {1,2}={\frac {1}{S_{r}}}\int _{S_{1}}dS_{1}\int _{S_{2}}{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{2}\,} {\displaystyle v=1\,} {\displaystyle Re={\frac {wd}{\nu }}\,} {\displaystyle {\frac {v_{2}}{v_{c}}}={\frac {T_{2}}{T_{1}}}\,} {\displaystyle {\frac {dt}{d\tau }}=a\nabla ^{2}t+{\frac {Q^{x}}{c\rho }}} {\displaystyle grad\quad t=\lim \left({\frac {\Delta t}{\Delta n}}\right)_{\Delta n\to 0}={\frac {\partial t}{\partial n}}} {\displaystyle 1{\mbox{Pa}}=1{\frac {\mbox{N}}{{\mbox{m}}^{2}}}=1{\frac {\mbox{kg}}{{\mbox{m}}\cdot {\mbox{s}}^{2}}}} {\displaystyle \qquad \qquad pV=nRT} {\displaystyle dq=du+pdv=c_{v}dT+pdv\,} {\displaystyle {\frac {\begin{aligned}{\Gamma \varphi }\end{aligned}}{\Gamma (\psi \vee \varphi )}}} {\displaystyle pdv+vdp+{\frac {r}{c_{v}}}pdv=0\,} {\displaystyle \psi } {\displaystyle a^{1 \over x}} {\displaystyle p_{1}v_{1}=p_{k}v_{k}\left({\frac {p_{1}}{v_{k}}}\right)^{\frac {\kappa -1}{\kappa }}\,} {\displaystyle {\begin{Vmatrix}x&y\\v&w\end{Vmatrix}}} {\displaystyle \gamma } {\displaystyle T_{1}=T\,} {\displaystyle di=\left({\frac {\partial i}{\partial T}}\right)_{p}dT+\left({\frac {\partial i}{\partial v}}\right)_{p}dv\,} {\displaystyle \hbar } {\displaystyle \left({\frac {\partial F}{\partial V}}\right)_{T}dV+\left({\frac {\partial F}{\partial T}}\right)_{v}dT=-pdV-SdT\,} {\displaystyle V=V_{0}(1+\beta _{1}t+\beta _{2}t^{2})\,} {\displaystyle \oint {\frac {dq}{T}}=0\,} {\displaystyle s_{4}''=s_{3}'+x_{3}(s_{3}''-s_{3}')\,} {\displaystyle \hookrightarrow } {\displaystyle 10^{-4}} {\displaystyle \Longleftarrow } {\displaystyle v{\frac {\partial p}{\partial x}}+{\frac {\partial ^{2}\xi }{\partial \tau ^{2}}}=0\,} {\displaystyle -vdp=d\left({\frac {w_{2}}{2}}\right)\,} {\displaystyle \Delta t_{m}=kS{\frac {\Delta t_{1}-\Delta t_{2}}{\ln {\frac {\Delta t_{1}}{\Delta t_{2}}}}}\,} {\displaystyle A_{v}=1-\left({\frac {T_{v}}{T}}\right)^{3},6\,} {\displaystyle q={\frac {t_{1}-t_{2}}{{\frac {1}{\alpha _{1}}}+{\frac {h}{\lambda }}+{\frac {1}{\alpha _{2}}}}}\,} {\displaystyle {\frac {c_{v}}{r}}={\frac {1}{\kappa -1}}\,} {\displaystyle i_{kv},T_{kv},p_{kv},v_{kv}\quad .\,} {\displaystyle s_{3}=s_{4}=s_{5}\,} {\displaystyle p={\frac {rT}{v-b}}-{\frac {a}{v^{2}}}\,} {\displaystyle t{(x)}=-{\frac {q}{\lambda }}x+C} {\displaystyle q_{1,2}=c_{p}(T_{2}-T_{1})=i_{2}-i_{1}\,} {\displaystyle w_{k}={\sqrt {2(i_{1}-i_{k})}}\,} {\displaystyle 1={\frac {m_{1}}{m}}+{\frac {m_{2}}{m}}+{\frac {m_{1}3}{m}}+...+{\frac {m_{n}}{m}}\,} {\displaystyle {\frac {dS}{S}}>0} {\displaystyle w_{3}={\frac {\int _{0}^{s}wdS}{S}}\,} {\displaystyle {\frac {\partial p}{\partial x}}={\frac {\partial p}{\partial x}}{\frac {\partial v}{\partial v}}={\frac {\partial p}{\partial v}}{\frac {\partial v}{\partial x}}\,} {\displaystyle \Leftarrow } {\displaystyle mr=m_{1}r_{1}+m_{2}r_{2}+...+M_{n}r_{n}\,} {\displaystyle {\frac {\partial p}{\partial v}}=-\kappa {\frac {p}{v}}\,} {\displaystyle {\vec {x}}_{i}} {\displaystyle c_{v}=T\left({\frac {\partial s}{\partial T}}\right)_{v}\,} {\displaystyle \textstyle {z}={n}\cdot {N_{A}}=0{,}0376{mol}\cdot 6{,}022\cdot 10^{22}{\frac {atomoj}{mol}}=2{,}26\cdot 10^{22}atomoj} {\displaystyle s=\phi _{2}(p,T)\,} {\displaystyle {\overline {abc}}} {\displaystyle \Gamma '\varphi } {\displaystyle {\begin{pmatrix}x&y\\v&w\end{pmatrix}}} {\displaystyle Q_{1,v}=C_{1,v}S(T_{1}^{x}-T_{v}^{x})\,} {\displaystyle .\qquad {\frac {\partial w}{\partial \tau }}=w{\frac {dw}{dx}}} {\displaystyle \eta _{t}={\frac {T_{1}-T_{2}}{T_{1}}}={\frac {T-(T-dT)}{T}}={\frac {dT}{T}}\,} {\displaystyle \ddagger } {\displaystyle r={\frac {R}{M}}\,} {\displaystyle 0\leq \theta <{\frac {\pi }{2}},\quad 0\leq \phi <2\pi .} {\displaystyle Pr={\frac {\nu }{a}}\,} {\displaystyle {\frac {\partial t}{\partial \tau }}+w_{x}{\frac {\partial t}{\partial x}}+w_{y}{\frac {\partial t}{\partial y}}+w_{z}{\frac {\partial t}{\partial z}}=a\left({\frac {\partial ^{2}t}{\partial x^{2}}}+{\frac {\partial ^{2}t}{\partial y^{2}}}+{\frac {\partial ^{2}t}{\partial z^{2}}}\right)\,} {\displaystyle q=E-AE_{0}\,} {\displaystyle 2+3*\left({\frac {(x+a)^{230}}{D}}-1\right)} {\displaystyle v=n-f+2\,} {\displaystyle t_{2}} {\displaystyle p=f(T_{bol})\,} {\displaystyle \qquad \quad F_{G}=9{,}83N} {\displaystyle x_{i}={\frac {V_{i}}{V}}={\frac {n_{i}}{n}}\,} {\displaystyle m=m_{1}+m_{2}+m_{3}+...+m_{n}\quad /:m\,} {\displaystyle \log p+n\log v=konst\,} {\displaystyle \eta _{t}={\frac {da_{0}}{q_{1}}}={\frac {da_{0}}{l_{v}}}\,} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle {\frac {\rho }{\rho _{kv}}}=\left(1-\lambda ^{2}{\frac {\kappa -1}{\kappa +1}}\right)^{\frac {1}{\kappa -1}}=\Sigma (\lambda )\,} {\displaystyle \longmapsto } {\displaystyle 1=W_{1}+W_{2}+W_{3}+...+W_{n}\,} {\displaystyle E_{0}=\int _{\lambda =0}^{\lambda =\infty }E_{0\lambda }.d\lambda {\frac {6,494.c_{1}}{c_{2}^{4}}}T^{4}\,} {\displaystyle -\partial p/\partial x} {\displaystyle E_{\phi _{1}}=E_{1}+(1-\epsilon _{1})E_{\phi 2}\,} {\displaystyle V=V_{1}+V_{2}+V_{3}+...+V_{n}\quad /:V\,} {\displaystyle T_{2}=0\,} {\displaystyle \tau (Ma)} {\displaystyle i_{t}=i_{t_{1}}=i_{t_{2}}=i_{t_{2}}'\,} {\displaystyle {\frac {w_{0}}{w_{k}}}={\frac {\sqrt {2{\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p_{0}}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}{\sqrt {2{\frac {\kappa }{\kappa +1}}p_{1}v_{1}}}}\,} {\displaystyle v_{1}=v'+x_{1}(v''-v')\,} {\displaystyle a_{2}b} {\displaystyle da=dq-du=c_{n}dT-c_{v}dT=c_{v}^{\frac {n-\kappa }{n}}dT-c_{v}dT=-c_{v}{\frac {\kappa -1}{n-1}}dT\,} {\displaystyle E_{0}=c_{0}\left({\frac {T}{100}}\right)^{4}\,} {\displaystyle {\frac {E}{A}}=E_{0}\,} {\displaystyle \lambda =\lambda _{0}+bt\,} {\displaystyle l_{v}=T_{bol}(s''-s')+\psi \,} {\displaystyle dS={\frac {dQ}{T}}\,} {\displaystyle \perp } {\displaystyle S=-\left({\frac {\partial F}{\partial T}}\right)_{v}\,} {\displaystyle vpd+\kappa pdv=0\quad \,} {\displaystyle -\int _{1}^{2}vdp=v_{m}(p_{1}-p_{2})={\frac {p_{1}-p_{2}}{\rho m}}-{\frac {w_{1}^{2}-v_{2}^{2}}{2}}\,} {\displaystyle \ni } {\displaystyle \not \sim } {\displaystyle w={\sqrt {\frac {2pd}{\rho _{m}}}}\,} {\displaystyle d^{2}Q_{0}=E_{0,n}dSd\psi \sin \phi \cos \phi d\phi \,} {\displaystyle {\frac {v_{1}}{v_{2}}}} {\displaystyle V=V_{0}(1+{\frac {1}{273,1}}\,} {\displaystyle \eta _{t}=1-{\frac {\left|q_{2}\right|}{q_{1}}}<1-{\frac {T_{2}}{T_{1}}}\,} {\displaystyle s_{sup}=s''+[c_{p}]_{T_{bol}}^{T_{sup}}\ln {\frac {T_{sup}}{T_{bol}}}\,} {\displaystyle \mathrm {H} } {\displaystyle \rho =\rho _{1}x_{1}+\rho _{2}x_{2}+\rho _{3}x_{3}+...+\rho _{n}x_{n}\,} {\displaystyle m=S\left({\frac {p}{p_{1}}}\right)^{\frac {1}{\kappa }}{\sqrt {{\frac {\kappa }{\kappa -1}}\left[1-\left({\frac {p}{p_{1}}}\right)^{\frac {\kappa -1}{\kappa }}\right]}}{\sqrt {2{\frac {p_{1}}{v_{1}}}}}\,} {\displaystyle q_{3,4}=[c_{p}]_{t_{bol}}^{t_{sup}}\,} {\displaystyle {\frac {p_{1}v_{1}}{T_{1}}}={\frac {p_{2}v_{2}}{T_{2}}}\,} {\displaystyle ds=c_{v}\left({\frac {dp}{p}}+\left({\frac {dv}{v}}\right)+r{\frac {dv}{v}}\right)\,} {\displaystyle \forall } {\displaystyle dt={\frac {-Q}{2\pi rL\lambda }}{\frac {dt}{dr}}\,} {\displaystyle A_{B1}=\pi \cdot \left({\frac {19{,}55mm}{2}}\right)^{2}=300{,}181{mm}^{2}\quad kaj\quad A_{B2}=\pi \cdot \left({\frac {19{,}64mm}{2}}\right)^{2}=302{,}951{mm}^{2}} {\displaystyle \lambda ={\sqrt {{\frac {\kappa +1}{\kappa -1}}\left(1-{\frac {T}{T_{kv}}}\right)}}\,} {\displaystyle {\bar {a}}} {\displaystyle \Pi } {\displaystyle \Phi } {\displaystyle m=S_{1}w_{1}\rho _{1}=S_{2}w_{2}\rho _{2}=Sw\rho \,} {\displaystyle t'-t''={\frac {Q}{2\pi L\lambda }}\ln {\frac {r_{2}}{r_{1}}}\,} {\displaystyle {\frac {T_{1}}{T_{2}}}=\left({\frac {v_{4}}{v_{1}}}\right)^{\kappa -1}={\frac {T_{a}}{T_{b}}}\,} {\displaystyle {\frac {r_{I}}{r_{II}}}={\frac {V_{I}}{V_{II}}}={\frac {\rho _{II}}{\rho _{I}}}={\frac {M_{II}}{M_{I}}}\,} {\displaystyle {\frac {c_{p}}{r}}={\frac {\kappa }{\kappa -1}}\,} {\displaystyle \psi =p(v''-v')\,} {\displaystyle {\vec {b}}} {\displaystyle p_{n}V=m_{n}r_{n}T\,} {\displaystyle u-u_{0}=c_{v}(_{2}-t_{1})\,} {\displaystyle v_{3}=v_{4}=v_{4}''\,} {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa +1}}{\frac {\kappa +1}{2}}p_{k}v_{k}}}\,} {\displaystyle \log p=A-={\frac {B}{T_{bol}}}\,} {\displaystyle ds=c_{p}{\frac {dT}{T}}+r{\frac {dp}{p}}\,} {\displaystyle {\sqrt[{n}]{abc}}} {\displaystyle \heartsuit } {\displaystyle \smile } {\displaystyle a=c_{v}{\frac {\kappa -1}{n-1}}T\left(1-{\frac {T_{2}}{T_{1}}}\right)\,} {\displaystyle {\mathcal {a}},{\mathcal {A}},{\mbox{etc...}}} {\displaystyle q_{sup}=i_{sup}-i''[c_{p}]{T_{bol}}^{T_{sup}}(T_{sup}-T_{bol})\,} {\displaystyle w_{2r}^{2}=2c_{p}T_{1}\left(1-{\frac {T_{2}'}{T_{1}}}+{\frac {w_{1}^{2}}{2c_{p}T_{1}}}\right)\,} {\displaystyle 1{\mbox{C}}=1{\mbox{A}}\cdot {\mbox{s}}} {\displaystyle \mathrm {B} } {\displaystyle u_{2}=u_{2}'+x_{2}\rho _{2}\,} {\displaystyle C_{1,2}={\frac {\epsilon _{2}\epsilon _{1}C_{0}}{\epsilon _{1}+\epsilon _{2}-\epsilon _{1}\epsilon _{2}}}={\frac {C_{0}}{{\frac {1}{\epsilon _{1}}}+{\frac {1}{\epsilon _{2}}}-1}}={\frac {1}{{\frac {1}{C_{1}}}+{\frac {1}{C_{2}}}+{\frac {1}{C_{0}}}}}\,} {\displaystyle {\sqrt {2}},{\sqrt {x+2}},{\sqrt {x}}+2} {\displaystyle \beta ={\frac {V-V_{0}}{V_{0}}}{\frac {1}{\Delta t}}\,} {\displaystyle dq=c_{v}{\frac {n-\kappa }{n-1}}\,} {\displaystyle c_{v}{\frac {n-\kappa }{n-1}}=c_{n}\,} {\displaystyle {\begin{vmatrix}x&y\\v&w\end{vmatrix}}} {\displaystyle 10^{-2}} {\displaystyle m=m_{1}+m_{2}+m_{3}+...+m_{n}\,} {\displaystyle A\land (B\lor \lnot C)),\lnot B,\lnot (C\land \lnot D)\not \models D} {\displaystyle {v}={\frac {s}{t}}\rightarrow {t}={\frac {s}{v}}} {\displaystyle v_{2}=v_{2}'+x_{2}(v_{2}''-v_{2}')\,} {\displaystyle \partial } {\displaystyle {\frac {p_{1}}{p_{k}}}=\left({\frac {v_{k}}{v_{1}}}\right)^{\kappa }\,} {\displaystyle {\frac {w^{2}}{2}}={\frac {\kappa }{\kappa -1}}p_{1}v_{1}\left[1-\left({\frac {p}{p_{0}}}\right)^{\frac {\kappa -1}{\kappa }}\right]=i_{1}-i_{=}-\int _{p_{1}}^{p}vdp\,} {\displaystyle .\qquad pS-(p+dp)(S+dS)} {\displaystyle \hookleftarrow } {\displaystyle \pi E_{0,n}=E_{0}=C_{0}\left({\frac {Z}{100}}\right)^{4}\,} {\displaystyle {\frac {\begin{aligned}{\Gamma \varphi \omega }\\{\Gamma \psi \omega }\end{aligned}}{\Gamma (\varphi \vee \psi )\omega }}} {\displaystyle d^{2}Q_{1-2}=C_{n}\left[\left({\frac {T_{1}}{100}}\right)^{4}-\left({\frac {T_{2}}{100}}\right)^{4}\right]{\frac {\cos \phi _{1}\cos \phi _{2}}{\pi r^{2}}}dS_{1}dS_{2}\,} {\displaystyle d\left({\frac {w^{2}}{2}}\right)=-d_{i}\,} {\displaystyle u_{sup}=u''+[c_{v}]_{T_{bol}}^{T_{sup}}(t_{sup}-t_{bol})} {\displaystyle \otimes } {\displaystyle w_{k}={\sqrt {2{\frac {\kappa }{\kappa +1}}rT_{1}}}\,} {\displaystyle (n-1)pdv=-rdT\,} {\displaystyle c_{v}(\kappa -1)=r\,} {\displaystyle {\frac {S_{min}}{S_{0}}}={\frac {\psi _{0}}{\psi _{maks}}}\,} {\displaystyle s_{2}-s_{1}=c_{p}\ln {\frac {T_{2}}{T_{1}}}-r\ln {\frac {p2_{2}}{p_{1}}}\,} {\displaystyle p=p'+p''\,} {\displaystyle q_{sup}=[c_{p}]{T_{bol}}^{T_{sup}}(T_{sup}-T_{bol})\,} {\displaystyle {\frac {wL}{a}}={\frac {w'L'}{a'}}=konst=Pe\,} {\displaystyle d^{2}Q_{1}={\frac {1}{\pi }}E_{1}\cos \phi _{1}d\omega _{1}dS_{1}\,} {\displaystyle q=\epsilon C_{0}\left({\frac {T_{i}}{100}}\right)^{4}\,} {\displaystyle dt={\frac {\partial t}{\partial \tau }}d\tau +{\frac {\partial t}{\partial x}}dx+{\frac {\partial t}{\partial y}}dy+{\frac {\partial t}{\partial z}}dz} PNG  IHDR2EFPLTEGpL;on,a@UU:oo:p;oo/bno:om;o;oppo;o;oo;ol;ono;o:n!,mUK?ٕ7ߘw@񡈠ۊSTxIDATxuwQo R*ABpwwwwwwwwwwIp3XI;;o!xerKfm*T![z+LL+8~T,W*pSTAP)YҦ O4yFe2Tp<XڧylbXi=?$\KqQ&E^3U,{vBwM3B5]㑷?}&4ɡXR$o}#}sn#h#mz<>ItHL &{kPJ芣:m=k)[օ/v{8lK֙{~ۓLmjڿ}򔴡ef1t^vtla"Qb-iNna/qMe(̅"q DF dK[I_lc7RIENDB` {\displaystyle w={\sqrt {2(i_{1}-i_{)}+w^{2}}}\,} {\displaystyle \phi ,\chi ,\psi ,\dots \not \models \omega } {\displaystyle v_{3}=v''\,} {\displaystyle v^{3}-\left(b+{\frac {rT}{p}}\right)r^{2}+{\frac {a}{p}}r-{\frac {ab}{p}}=0\,} {\displaystyle \updownarrow } {\displaystyle u_{1}=u_{1}'\,} {\displaystyle {\frac {p}{p_{0}}}=1\,} {\displaystyle c_{\alpha }c_{t}\alpha \Delta t=-{\frac {c_{\lambda }c_{t}}{c_{L}}}\lambda {\frac {\partial t}{\partial y}}\,} {\displaystyle q_{1,2}=\Delta u=c_{v}(T_{2}-T_{1})=c_{v}(t_{2}-t_{1})\,} {\displaystyle -(\Delta F)_{T}=T_{A}S-\Delta U=p\Delta V\,} {\displaystyle |0\rangle } PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle p_{st}=p_{d}+p_{t}\,} {\displaystyle u''=i''-pv''\,} {\displaystyle \angle } {\displaystyle {\frac {wS}{v}}\,} {\displaystyle {\frac {(v''-v')dp}{l_{v}}}={\frac {dT}{T}}\,}  Xapian GlassniN׻U}  " gTermodinamiko/Leciono 5Pola/OrtografioKrimetatara/AlfabetoMArboj de moderaj kaj malvarmaj regionoj/Arboj kun kunmetitaj folioj/Juglandoj"Vikilibroj:Facebook/Zamenhofa Tago Enkonduko pri xymatrix/ElementojPola/Gramatiko/Diminutivoj"Vikilibroj:Loglibro de alŝutaĵojLingvoj Fizikaj eblojKuirlibro:BeŝameloKuirlibro:Marbela kokaĵo#Perfektiga Esperanto-Kurso/DemandojKuirlibro:Kvinoobulo$Kuirlibro:Lunokeksoj kun nuksofarĉo!Plurfaza dormo/Adaptiĝo/AudacityEsperanto en agrikulturo Turka/-dırKurda/Leciono 4"Kuirlibro:Oranĝoŝaŭmaĵo glaciaRadioamatora Fakvortaro: OPerfektiga Esperanto-KursoAlfabeto de Bestoj/J2Arboj de moderaj kaj malvarmaj regionoj/KupresacojKuirlibro:Hispana omletoĈeĥa/AlfabetoSkizo de la Historio de Eŭropo 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Ĉf3.Arboj de moderaj kaj malvarmaj regionoj/Folioj Kuirlibro:Pomkuko kun "Streusel"Ubuntu Pola/LandojKuirlibro:Bretona prunkukoEnkonduko pri xymatrix/EnhavoKlasika Latina/Ĉapitro Unu7Lernolibro pri Rubeno/Novaj nomoj por malnovaj objektoj2Skolta kaj Tenduma Terminaro/Skolta Esperanto-LigoAlfabeto de Bestoj/A5Katalogo de Esperanta retenhavo/Periodaĵoj kaj radioAlfabeto de Bestoj/BTokipono/Leciono 3Plurfaza dormoKvantumkomputiko/Kio)Enkonduko pri xymatrix/Preterpasanta sago.Broken/Kuirlibro:Viandbuletoj laŭ KoenigsbergEsperanta rimaro - AĈeĥa/Gramatikaĵoj3Enkonduko pri xymatrix/Ŝanĝi la defaŭltan stilonTermodinamiko/Leciono 6 Turka/-(y)ızKataluna/Sintakso1Kuirlibro:Melongenoj kun fromaĝo en tomatosaŭcoĈiuj formoj de la pasivo2Fiziko - baza kurso/Transmisio de forto en fluidojKvantumkomputikoPola/Gramatiko/Vortfarado(La rusa lingvo en vivo/Sano kaj medicinoKuirlibro:Germana kazetortog3La rusa lingvo en vivo/Aĉetumado: vestoj kaj ŝuojKataluna/SubstantivojVikiversitato:Vikiversitato InterlingvaoKun blanka bastonoRadioamatora Fakvortaro: KLatina/Terminaro-La rusa lingvo en vivo/Aĉetumado: manĝaĵojMArboj de moderaj kaj malvarmaj regionoj/Arboj kun kunmetitaj folioj/Fraksenoj"Kuirlibro:Anasorostaĵo laŭ DonjoProgramlingvo C3Katalogo de Esperanta retenhavo/Scienco kaj tekniko9Katalogo de Esperanta retenhavo/Aliaj kolektoj da ligilojFiziko/Klasika Meĥaniko Nova kurso+Latina/Tria konjugacio (imperfekto, futuro)Pola/Gramatiko/GenrojNNia Numerologia Kompaso/Antaŭparoloj/1: La Redukata Matematiko de NombrologojFiziko/Vibradoj kaj ondojDebianoKuirlibro:Sabiĥo?Arboj de moderaj kaj malvarmaj regionoj/Metodo pri gravaj arbojKuirlibro:Oĥŭelas' (Folietoj)BiologioPola/Gramatiko/TransitivecoSvahilaHoroj de junio/Katalogo de Esperanta rethaveno/Lokoj de blogojPerfektiga Esperanto-Kurso/-iĝLatina/Frazaranĝo3Vikiversitato/Scienca Esplorado/Matematika Laborejo%Pola/Gramatiko/Deklinacio de pronomojTokiponoTokipono/Leciono 115La rusa lingvo en vivo/Hotelo, hostelo, luita loĝejoLatina/B ResumoLArboj de moderaj kaj malvarmaj regionoj/Arboj kun kunmetitaj folioj/RobiniojTokipono/RespondojLatina/ElparoloAlfabeto de Bestoj/RFinu la strofojn!Radioamatora Fakvortaro: L$Enkonduko pri xymatrix/Unua ekzemploAlfabeto de Bestoj/T'Vikilibroj:Librobretaro:Radioamatorismo7Katalogo de Esperanta retenhavo/Vortaroj kaj terminaroj?Esperantuja gvidlibro por komencantoj/Specialaj kulturaj aferojKurda/PrononcadoKuirlibro:SpickukoLineara algebroHispana/PrononcadoKuirlibro:Ratatuljo/Arboj de moderaj kaj malvarmaj regionoj/FruktojRusa: Ĉapitro II/Ekzercoj KrimetataraMalferma teorio en ŝako/1. b4$Skolta kaj Tenduma Terminaro/ReligioTurka/-(s)ı(n) La AŭvernoGArboj de moderaj kaj malvarmaj regionoj/Kvin gravaj koniferoj/Juniperoj9/11:AntaŭparoloFrancaj loknomojKlasika Latina/Ĉapitro DugG Flosa naĝoRadioamatora Fakvortaro: PAngla/Alfabeto kaj elparoloKonstitucio (Germanio)Tokipono/Leciono 5Latina/D Frazoj/Lingvokreado/Konsistigaĵoj de lingvo/Fonologio&Enkonduko pri xymatrix/Ŝanĝo de celoRusa/Ĉapitro Kvar9/11:Deklaracio de Milito"Skolta kaj Tenduma Terminaro/NodojLatina/Poeta de Aenea narratKompendio pri blazonojLatina/VortaretoCelsiusHispana/Leciono 9%Skolta kaj Tenduma Terminaro/Uniformo(Perfektiga Esperanto-Kurso/-edo kaj -eto Homa korpoEsperanta rimaro - UAlfabeto de Bestoj/VNovialo/Lektione 4DKatalogo de Esperanta retenhavo/Literaturo/Sciencpopulara literaturoKuirlibro:Reĝa kuskusoRadioamatora Fakvortaro: GLatina/Derivaĵoj de sum, esseFiziko/Kvanta Meĥaniko+Komputilaj blokoj de elektrizo de normo ATX Enkonduko pri xymatrix/KurbigadoRadioamatora Fakvortaro: EKuirlibro:Terpoma salato!Vikilibroj:Librobretaro:KomputadoAlfabeto de Bestoj/ĤLoknomoj de la britaj insulojLatina/Imperfekto0Relativa Divideblo/Ĉapitro 1 – Senco kaj celoLatina/Unua konjugacio.Skolta kaj Tenduma Terminaro/Specialaj skoltojKurda/Leciono 4/Solvoj)Skolta kaj Tenduma Terminaro/TendarfajrojVikilibroj:Facebook/paĝojPKurso:Enkonduko en la logikon/ 5-a ĉapitro: Aksioma kalkulo kaj sekvaĵokalkuloPola/Gramatiko/Apliko de kazojVikiversitato/ChristianismeTermodinamiko/Leciono 3Libroj por infanojProgramlingvo C/Pri kompililojTermodinamiko/Leciono 1$Kuirlibro:Kapsikoj kun tinusa farĉoTerminaro de poezio'Arboj de moderaj kaj malvarmaj regionojNi lernas C++/Pri lingvo C++Esperanta rimaro - 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baza kurso"Skolta kaj Tenduma Terminaro/Trupo3Programlingvo C/Variabloj kaj aritmetiko/ekzemplo 1Enkonduko pri xymatrix/LokoGuno/Tabelo de enhavoLernolibro pri Rubeno VikiversitatoLatina/Prezencaj infinitivojMatematiko en lekciojSanskrito/EnkondukoEsperanta rimaro - IFakvortaro pri MatematikoReligio de Mimi"Esperantaj literoj en la komputiloSanskrito/Gramatiko(Kuirlibro:Gulaŝo kun Bovaĵo kaj HordeoRadioamatora Fakvortaro: T*Katalogo de Esperanta retenhavo/LiteraturoP3 _&3, I` 081` 071`06A1` 051` 041` 031` 021` 011`01yF`1T g0                                         a4Termodinamiko8+Vikilibroj:Librobretaro:Medicino TeknologioKlingona lingvoTeX en VikimedioLenolibro pri Rubeno(Vikilibro:La perfekta ĝermo de artikoloRusa:Ĉapitro I: FonemojKuirlibro:Germana kazeotorto Reĝa kuskusoKlasika MeĥanikoTerminareto de printog#Vikilibroj:Instruadoj librobretario Das-ŝakoPlurfaza Dormo/Dormoskemoj&Vikilibroj:Inĝenierfako librobretarioFakvortaro pri Matematiko/*&Vikilibroj:Sociosciencoj librobretario!Kuirlibro: Trutoj laŭ muelistinoTrapasanta sagoElemento ekster la tabelo(Vikilibroj:Mensaj sciencoj librobretarioTradukprojektoj/Harry Potter Lucida Sonĝo,Manlibro pri kreado de Esperantaj subtekstojVikilibroj:Elstaraj Libroj'Kuirlibro:Bretona prunkuko "Far breton""Vikilibroj:Librobretaro de lingvoj8Kuirlibro:Porkaĵo lante kuiri kun kaporoj kaj kukumetoj Kvinookuketoj$Vikilibroj:Librobretaro de komputadoLingvo2Kuirlibro: Melongenoj kun Fromaĝo en TomatosaŭcoKuirlibro: Angilo-Lenta SupetoKuirlibro: Kukurbosupo%Kuirlibro:Lentoj laŭ bangala receptoVikilibroj:Arto librobretario"Kuirlibro: Spagetoj kun kantareloj Baza vortaro en mandarena lingvo!La rusa lingvo en vivo/Aĉetumado&Kuirlibro: Salmofileoj kun legomkrustoDrakulo:ĉapitro 3!Gvidlibro pri Vikipedio/EnkondukoKlasika Latina:Ĉapitro UnuKuirlibro: PizosupoVikilibroj:Librobretaro:LingvojKuirlibro: Kvinoobulo#Vikilibroj:Librobretaro:Arto ~ Ludo Terminaro#Vikilibroj:Diversaĵo librobretarioFiziko/Termodinamiko Vikilibroj:Libroj/Plurfaza dormo6Kuirlibro:NASI GORENG (fritita rizo laŭ azia recepto)Kuirlibro: BorĉoSurlinia diagramoTermodinamiko5aElektro kaj MagnetismoUbuntu:Obteni UbuntuPEKRusa:Ĉapitro IIKuirlibro: HumusKuirlibro: Petatuo$Rusa:Ĉapitro I: Skribo kaj prononcoVikilibroj:Porinfanaj LibrojLoko/Vikilibroj:Librobretaro:Matematiko NatursciencoPerfektiga Esperanto-kursoTermodinamiko7Kuirlibro: Frititaj nudeloj#Vikilibroj:Literaturo librobretarioEtikedojTermodinamiko5Kuirlibro: HumusoTermodinamiko1LKuirlibro: En salo enmetita juna haringofileo laŭ la maniero de l' mastrino3Vikilibroj:Librobretaro:Matematiko kaj naturscienco'Poemoj de mastro Jano:Finu la strofojn! 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` 00ad1` 00a1` 0041` 000m,1` 0000_00_1b1`0000,0000,00001`000 1!MF'`001` 0.9721` 0.81` 0.671` 0.61` 0.51` 0.41` 0.31lk` 0.23891` 0.2,1` 0.131`0.11_` 0.081`0.05,1` 0.031` 0.005,1` 0.0021`0.000_000_000_000_3211` 0.00011` 0,999#1`0,98`1` 0,958#1` 0,95`1` 0,916#1`0,91` 0,875#1` 0,8421` 0,841` 0,8331` 0,8311` 0,8231` 0,8211` 0,8101` 0,8091` 0,8051`0,81` 0,7971` 0,7821` 0,7801` 0,7641` 0,7621`0,750#1`0,75`1` 0,7451` 0,7401` 0,7211` 0,721` 0,7121` 0,7`1` 0,6921` 0,6791` 0,6561` 0,65`1` 0,6381` 0,6351` 0,6121` 0,61` 0,5921` 0,5841` 0,583#1` 0,571` 0,5351` 0,5251` 0,5121` 0,500#1`0,51SW` 0,4881` 0,4751` 0,451` 0,4451` 0,4161` 0,4081` 0,41` 0,3881` 0,3831` 0,375h1` 0,375#1` 0,3651` 0,3621` 0,3441` 0,3211` 0,3081`0,31` 0,2885.101` 0,2881` 0,2791` 0,2601y ~pcVI</xj{C- rdWB2% vhXG8)whZM@3%tfXJ<}pcVA*qcPB1${W?_Q>.  seXC6( r\H:*whYF8*r[F1 wi[L?, ~gYI:, t f Y K = +  { m [ N 9 %   y e W J y j W J :  z m ` Q B 4 &  vhQD5( raN;)1` 13731` 1371` 1361` 135a1` 13579864223571` 135501`1351!` 1341` 133cs,1` 1331DC` 132a1`1321` 131a1`2.997901` 2.8.831` 2.8.131` 2.831` 2.7.31` 2.7.21` 2.5cm1`2.51yu`2.4.13981`2.411` 2.360.0001`2.31` 2.2.2@1` 2.2.11`2.2L1W` 2.1.11` 2.11` 2.03`1`2.0`1`2,997901` 2,91` 2,8,731` 2,731` 2,71` 2,61` 2,5cm1` 2,54:1`2,51W;i` 2,451` 2,4#1=<` 2,3001`2,3 L1%L` 2,21` 2,141` 2,11`2,01` 2+1b2 1  3   Z0  2  j@% +O ` 1я1` 1в1` 1б1` 1а1` 1½1` 1x21` 1x1` 1st1` 1s1` 1pc1` 1pat1` 1nt1` 1m³1` 1m²1` 1mm³1` 1mm²1` 1mm1` 1ml1`1m t1cA` 1l1` 1kul1` 1kpt1` 1km²1`1kg 1` 1horo1` 1ha1` 1gt1`0)1faipqlsfcp8kzxpn8xn2z2kxsqfuajv1cqmbgfmy1` 1exL1` 1em1`1e1` 1dm³1` 1d1` 1cm³1`1cm L1P` 1c1` 1b1`1an1Y` 1a2b11`1a240be51` 1a21`=1a61,  ~P#?:("^` 19y1` 19an1`19a1p:`19991`1998?1S`19971 :`1996 1 ` 1995j`1`19951@4`19941f`1993?1` 19921`19911z`1990<1Mn` 1991`19891` 19881`19871l `19861`1984'1`1983,1` 19821`19801s` 19791po` 19781` 19771BA` 19741A@`19721` 19711` 19701` 1971` 19691` 19671` 196686956430m1` 19651`19641[` 19631` 19611`19601+5` 19591hg`19581` 19571` 19561` 19551` 1953a1` 1950aj1` 19501` 195.200.150.11`1949H1J` 19471` 19451`19431` 19421`19401` 1941`1939"1` 19381|{`1936[1` 19351`19341]D` 1933'1` 193201` 19321` 19311` 193.50.60.31` 1931`192_349_562_563_4471` 19281` 19271`1923495625634471`19231OU` 19221` 19211`19201` 192.50.60.21` 192.50.60.11` 192.168.0.1021`192,1` 19181` 19171` 1915[1` 19121` 19111 ` 1911`1909'1`19081.`19071`19051x#` 19031` 19001`1901M` 19.101` 19.041` 19,641` 19,61` 19,551` 19,321`g19/1   4 >-  ,4$   #  ` 18an1` 18at1` 18971`18951` 1891089938191` 18911` 18891`1887)1l` 18831SR`18821` 1881#1` 18741` 18721` 1870aj1` 18701`1871` 186931` 18601` 1861` 185.15.56.11` 1851` 18451` 18431`1841` 1834t1` 18321`1831` 18271`1824r1` 1821vu` 18181`_` 18141`181#1` 18081` 18041lk`1802t1S` 18001`#180 #1f-*Fi3b? ` 18.31` 18.101` 18.041` 18,3#1`18,16777215,65535,655351`]18*#1   4@,  ,Y # / `17a1=B`!17_000_000_000_000_000_0001` 17991` 17961` 17931` 17911` 1791` 1787t1` 17811` 1781` 17731`1771` 176mm1` 17651` 1764)1`1761` 17501`1751` 17461` 17451` 1744R1` 1741` 1737g1`1737R1` 1731` 172.25.8.51` 172.25.8.41` 172.25.8.31` 172.25.8.21` 172.25.8.11` 172.25.12.1321` 172.25.10.41` 1721` 1711h1` 1711` 1708)1` 17031` 1701R1`1701G-` 17.101` 17.041`_17+#1     4?& (Y #  A   ` 16½1` 16th1` 16awg`1` 16an1`16at1` 169113~1` 16901`1691` 168mm1`1681u` 1676t1` 16731`167,9mm1` 1671` 166990068331` 16661` 1662t1` 1661` 1652)1` 16501` 165121` 16471` 164655886561` 16421`1641`1631u` 16201`1621`1611`16001`160`1t*}a` 16.101` 16.041`16,5#1` 16,2mm1` 16,01`u166#1    G  - %-$      ` 15¾1` 15½1` 15th1` 15m1` 15g1` 15foje1`15a`1p` 1591` 15821`1581` 157kb1` 15731` 1571` 15641` 1561` 1551` 1541` 1521` 1511` 150w`1` 150px1`150g1F`1500<1i`5150 `1I*  *G*/L` 15.101` 15.041` 15,5t1`15\1                 ! # ` 14½1` 14th1` 14s1` 14px1` 14h1` 14a1qp`1491!` 1481` 14731` 1471` 1461` 145776678228m1`145H1` 1441` 1431` 1424)1` 1421` 1411` 14001`1401s` 14.9031` 14.3.41`14.3.191` 14.101` 14.1.31` 14.041` 14,5t1` 14,01`k141#1    ?- (>  : ` 13½1` 13an1` 13a1~}` 139kb1` 139a1`1391` 13801` 138,051` 13812$v[@2x\9!wdO@ aG6 zm_Q=% 4&wi[M?1#veUI;.qTG:-~2#8*0 RD7) tgWI:* I8+_QD3uh]P:*  | o b U H ; 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transdonis <1e&Dm` transdoninto<1`, transdoni!1+-!7v&+`transdoneblajn1` transdonebla1` transdonatas1` transdonata1SR`& transdonas +1FR'`transdonanataj1` transdonado1` transcripts1` transcoding1` transcoders1` transcodage1` transclusions1` transclusion1` transcenda1` transcend1` transceiver1`transan1` transakci1` transaction21`>trans/!1 5 R8WG X #'`tranokti1`tranokte1ed` tranoktado1` trankvilon1` trankvilo1` trankviligu1`trankviligilon1` trankviligilo1{cN;'o_N>. v`J6 rbP@*uaL8L7L:$ ycN8(xfS?. q^J<(|iV;*paJ:$ iTE3! veO<%nT8%p;( nV;( r d Q @ 1   n ^ L 9 (   r ` M 8 r O @ *  z f T DqbJ:q_M@+m]L?0zl\G0 r^D3 }p`P@+` tropisi%1`tropikoj1`tropiko1` tropikajn1`tropikajw1_`tropika1` tropik1` tropezo31` tropez1` tropy1` troos1` troops21`trooper1` trononB1`tronoB1` tronko1` trony1` trompus21` trompos%1` trompo%1` trompitaj1`trompita21`trompis%1g&`trompigi1`trompi %1D` trompetita1` trompeblaj1`trompe%1xw` trompa1` trompy1`trombozo1` trombonan1` trombony1` trombokrito1` tromboflebito1` trombocitoj1` trombo1` tromby1`tromangi1` tromanganta1` trolebuso<1` trole1` trolaudas1` troly1`trokvalifikitaj1` troke1` trok1`trojoP1` troje1` trojy1`troiras1` troigo1`troigite1`troigis1` troigi1`troigas1`troigado1`troiani1` troiamP1`troiaeP1`troia17`trohoido1` troglodytes1` trogy1` trofikita%1` trofikigi%1` trofeki%1` trofe1` troeco1`troe`1` trodorlotita1` trodetala1`trocear1` troca1`trobadory1` troasB1`troan #1: %O` troalta`1`troajn1u` troado`1`troa #1:`troV1  "        @    ` trizek1`trivitaj1` trivialeco1` trivialajn1` trivialaj1`triviala1`trivial1` triv1` triumph21`triumfon1`triumfas1`triumfa1` triumfX1`trium1` tritony1` tritiko1 P(` tritikfaruno1`tritika 1r(` tritik1`triteto1`tritermo1` tritavola1` trit1`triston1` tristitiis1` tristitiaJ1`tristeco1`tristan1[Z`tristajn1` trist1`trispece1` trispecan1` trismegist1` trirem1` tripunkton1` tripunkto1`triptik1`tripojn1` tripo1`triplex1` tripitako1`tripinta1` tripes1` tripelpunkto,1`triparta1` tripadvisor1` trip1+*`triopo1`triopa1 ` triop;1`trionon1`trionojH1`triono1^_` trion1`triolet1`trioj1` triody1`trioblon1` trioblecon1`trioble1`triobla31//`trio10, `trinomo1` trinomy1` trinkuloj1` trinkujon1` trinkujoj1`trinkujo1`trinku1Q"` trinkovazo1`trinkos1E.`trinkojn1`trinko*1V` trinkmonon<1` trinkmono1` trinkkaco1`trinkita1`trinkis1p2D` trinkinta1`2trinki1T0 $$ DQ/` trinketis1`trinketi1`trinken1`trinkema1` trinkejoj1`trinkejo1` trinkcokolado1`(trinkas 71kFGS$<-` trinkakvo1` trinkajon1` trinkajojn1`$ trinkajoj <1D ~sJ`trinkajo 1 `trink1z` trina1`trimming1` trimestro1`trimestr1` trimastulo1` trimastan1` trimastaj1`trimasta1`triloni1`trilogi1` trilo1` trilitere1` trilis1` triliony1` trilinian1` trilingva1` trila1` tril1` trikvaronoj1`triktrak1`trikoto1A@` trikoty1` trikofitozo1`trikita 1S` triki1`trikajo1`trikado1` trik1` triinkajo1` triilionoj1` trihin1` trigonometrio1` trigonometria1` trigonometri1` triglo1` trigliceridoj1` trigl1`triginta1` triggered1`trigger1` triftongs1` triftongo1`trifostal1`trifori1` trifoliajon1` trifoliajo1` trifoliae1`trifoli1`trifoje1Q` triflorum1` triflanke1` trifingra1` trifinajaj1`trifakaj1`trietaga%1`triesto1`trieste1`triesta1`tries 1`triedro1`tried21J` trie1` tridimensiat1`trideko1ZY`trideka1`+tridek$w1>Q6. "#`trickle1`tricked1` trick21` tricesimus1`tricent`1` tributX1`tribus1`tribunusX1` tribunaloj1` tribunalo1`tribunal1` tribunX1`triborde1` tribordy1`tribola1`triboj/18`tribo198` tribestro 1` tribe21` trib1` triatomajt1` triaso1`trias1` triapersone1` triapersonan1` triapersona1` triangulujo1` trianguloj1` triangulo1uV` triangulaj1` triangula18W` triangleright1` triangleleft1`triangle1`0trian17. 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оиN1`озонатор1`ознобленная1` озноб1`$оздоравливающии#1`озвучивание1`ожог#1`ожидания<1r`ожидаите1`ожидает<1`ожерелье#1` оеN1` одышка1`"одушевленностьN1`одушевленноеN1`одометр1`одолжишь%1`одну<1`одноцветныи1` односторонняя:1` одностороннии#1`!одностороннее1`односпальныи1`односпальная1`#одноразовыи#1`одноразовые1` одному%1`!одноклассники1` однои1`одножильныи1` одного%1`!одновременное1`#одновременного1`одно<1`одни%1`одна%1(`одиночку1`один %1([` одеяло1`одеколон#1`одежныи1`одежная1` одежды1` одежду%1` одежда1`одеваться1`одеваитесь1`одеваися1` огурец#1lk`огромном%1`огранка#1`ограничить1`ограждение1`огонька1` огонь1` огоN1`огнетушитель1`огненныи#1`огненно1`огне1`овца1`овощнои1`овощная1` овощи1`овощами1`овощ1) `овальныи#1` овN1`!обязательства1`!обязательныи1`обязательное1` объему1` объем1 r`объектно1` общии 1lk` общие1`общественныи1`общественное1`!общественного1`общежитии1` общее1`_`!общедоступная1` общего1` общая1  `общается%1` общагу%1` обход1` обувь#1f`обувная1` 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ночам1`ноутбук1`нотариус1`нотариально1` носок1`носовое1` носке1`носильщик1`носилки1`носа#1`нос1`нормальныи#1`нормального%1`нормально%1ed`нормальная%1` норма1` норка1`номерок1` номере1` номер<1m ] C.`нольN1` ножом1`ножницы#1` ножка1`ножи1`нож 1E`ногу1` ногтеи#1`ногтевои1`ногтевая#1` ноготь#1` ногои1`ноги1`нога1yx` ног1` новых1` новыми1` новым1` новыи #1Z` новые1`новы1` новую%1`новостнои1`новостеи1`!новорожденныи1`#новорожденного1`!новорожденная1` новому1` новом1` новои%1` новое%1d`новогодние1` нового%1`ново1`новичка%1` новая1`нова1` нов1`но %1k` нн1` нищету1`нишевая#1`ниша#1` ничего%1` нихN1`нить#1gf`нитриты1` нитка1`нисходящая1`ниппель1`нимиN1`ним%1)(` никуда%1` никто%1`николаи1` никель#1`#никелированныи1` низкои1` низкое1` низкии1` низ1` нижняя1` нижнии1` нижние1`нижеN1` нибудь #1`нибл1`ни%1` нечего%1` нехер%1`нефросклероз1`нефропатия1`нефрология1`%нефрологическии1`нефролог1` нефрит#1`нет#1@xk`несущая1`%несовместимость1`+$несовершеннолетнии1`несмотряN1`несколько1` несет%1`неровность#1`#нерегулируемыи1`нервнои1`нервная1`нерв1`' нерафинированныи1`#непроходимость17gP9!}dP;iO8%];,wS1eCvV6fH( o[C#jL$ [?"yY?'y^>' oT5_C)t[B$ iP8%qQ5 } Y E / k P 3  m O 5  h N 4    p L |dB' tT< nP6fM4mM4&d6|eGE/" `охлаждение1`охереть%1`охерели%1` охерел%1`охеревшии%1`охеревшие%1`охереваю%1`охеревать%1`!офтальмология1`+$офтальмологическии1`офтальмолог1`оформлять1`оформить1`официантом1`официантка1`официант1`офис1` оу1`отъебись%1`отшлифовать1` отчим1`отчетность%1`отчество1`отхуярить%1`отхуярили%1`оттудова%1` оттуда%1`оттенок1`оттенком#1`оттедова%1`отсюдова%1` отсюда%1`%отстегивающиися1`отслеживать1` отсель%1` отсек1`отседова%1`отрыжка1`отрубями1`отрочество1`отроковица1` отрок1`#отрицательныи1`_`#отрегулировать1`отпустили%1` отпуск%1`отпрысков1`отпрыск1`отправления1`отправить1`отправила1`отполировать1`отпиздярить%1`отпиздярили%1`отпиздить%1`отпиздили%1`отпариватель1` 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подам1`подавать1`под#1(E`погремушка1`пограничника1` погон1` погода1`погнуть1`погнулось1`погнали%1`поглубже%1`погладить%1`погибаи1`повязки1`повышенным1`повышенныи1`повышенное1`повторите1`повседневныи1`повседневная1`"повреждение1ir`повредил1`поворотник1`поворот1`повидло1`повесить1`поверхностью1`поверхность#1` поверхN1`повернитесь1`поведусь%1`поварскои1`поварешка1`поваренная1`побольше1`поблядун%1`поближе#1`!поблагодарить1`побежали1` победы1` победу1` по 5#1[] _ `!пневмоцефалия1`плюшевая1`плюш1`плюс1` плюмаж1`площадь<1`площадка1`площади<1` плохо%1d}` плохая1` плоть1`плоттер1`плотныи#1`плотность1`плотности1~`плотник1`плот1`плоскостопие1`плоскии#1`плодить1`плов1` плитка1` плита 1(`плиссировка1`!плисированная1`плинтус1` плечо1`плечики1`плетеное1`плетенка1`плетение1`плесенью1` пленка1`плен1`племянница1`племянник1` плеер1`плащ1` плачь1`плачешь1`плач1`плац1`платянои1` платье%1d }` платы1`/(платформонезависимая1`платформа<1M` платок#1gf` платно1`платная%1`платить%1`платина#1` платеж1` плата 1 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