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b^{2}>4ac} {\displaystyle 80=k} {\displaystyle dE=\left({\frac {\partial E}{\partial V}}\right)_{T}\;dV+\left({\frac {\partial E}{\partial T}}\right)_{V}\;dT} {\displaystyle {\frac {V_{c}}{n}}\;=\;3b\qquad T_{c}\;=\;{\frac {8a}{27Rb}}\qquad P_{c}\;=\;{\frac {a}{27b^{2}}}} {\displaystyle {\mbox{prox}}_{W}v={\mbox{prox}}_{u_{1}}v+{\mbox{prox}}_{u_{2}}v} {\displaystyle \Delta H\;=\;\Delta E\;+\Delta (nRT)} {\displaystyle \gamma \;=\;{\frac {C_{P}}{C_{V}}}\;=\;{\frac {{\bar {C}}_{P}}{{\bar {C}}_{V}}}} {\displaystyle C_{p}-C_{V}=(P+\left({\frac {\partial E}{\partial V}}\right)_{T})\left({\frac {\partial V}{\partial T}}\right)_{P}} {\displaystyle i\neq x} {\displaystyle aA\;+\;bB\;\rightarrow \;cC\;+\;dD} {\displaystyle 2+y=5} {\displaystyle x+y=5} {\displaystyle Q_{P}=\Delta H} {\displaystyle P_{r}\;=\;{\frac {P}{P_{c}}}\qquad T_{r}\;=\;{\frac {P}{T_{c}}}\qquad V_{r}\;=\;{\frac {V}{V_{r}}}} {\displaystyle y=0} {\displaystyle T(K)\;=\;T(C)\;+\;273,16} {\displaystyle b={\frac {1}{3}}{\frac {V_{c}}{n}}\qquad a\;=\;3P_{c}({\frac {V_{c}}{n}})^{2}\qquad R\;=\;{\frac {8}{3}}{\frac {P_{c}V_{c}}{nT_{c}}}} {\displaystyle x=-b/2a} {\displaystyle (x^{m})(x^{n})=x^{m+n}} {\displaystyle \delta w\;=\;-PdV\;=\;0} {\displaystyle 10^{z}=x} {\displaystyle {\sqrt {\langle v,v\rangle }}} {\displaystyle C_{P}\;=\;44.2\;+\;8.79*10^{-3}T\;-8.62*10^{5}T^{-2}\qquad (j.mol^{-1}.K^{-1})} {\displaystyle H_{2\;(g)}\;+\;{\frac {1}{2}}O_{2\;(g)}\rightarrow H_{2}O_{(g)}} {\displaystyle S=a\cdot b} {\displaystyle I_{2}\times r_{2}^{2}=k} {\displaystyle P\;=\;(V_{recipiente}\;-\;nb)\;nRT} {\displaystyle f:V\times V\rightarrow K} {\displaystyle \iff \alpha } {\displaystyle dV=\left({\frac {\partial V}{\partial T}}\right)_{P}\;dT+\left({\frac {\partial V}{\partial V}}{\partial P}\right)_{T}\;dP} {\displaystyle Q_{P}} {\displaystyle (S+T)^{*}=S^{*}+T^{*}} {\displaystyle y=5-2} {\displaystyle {\frac {nRT_{c}}{(V_{c}nb)^{2}}}\;+\;{\frac {2an^{2}}{V_{c}^{3}}}\;=\;0\qquad e\qquad {\frac {2nRT_{c}}{(V_{c}-nb)^{3}}};-\;{\frac {2an^{2}}{V_{c}^{4}}}} {\displaystyle y_{2}=a^{m}} {\displaystyle V^{*}} {\displaystyle g:V\times V\rightarrow K} {\displaystyle {\bar {C_{P}}}} {\displaystyle P_{r}\;=\;{\frac {8T_{r}}{3V_{r}-1}}-{\frac {3}{T_{r}V_{r}^{2}}}\qquad \qquad Z_{c}\;=\;{\frac {3}{8}}\;=\;0,375} {\displaystyle \;ln\left({\frac {T_{2}}{T_{1}}}\right)^{\frac {{\bar {C}}_{V}}{R}}\;=\;ln\left({\frac {V_{1}}{V_{2}}}\right)\qquad ou\qquad V_{1}T_{1}^{\frac {{\bar {C}}_{V}}{R}}\;=\;V_{2}T_{2}^{\frac {{\bar {C}}_{V}}{R}}} {\displaystyle S={\bar {a}}} {\displaystyle \lambda \in K} {\displaystyle \left({\frac {\partial _{2}P}{\partial V^{2}}}\right)_{T_{c}}\;=\;0} {\displaystyle f_{i}(v_{x})=\delta _{ix}} {\displaystyle dE\;=\;d\delta W\;=\;-PdV} {\displaystyle a^{0}=1} {\displaystyle \;\Delta E_{sistema}} {\displaystyle W^{\perp }} {\displaystyle V_{\lambda }} {\displaystyle T(v)=\lambda v} {\displaystyle y={\frac {k}{x}}} {\displaystyle y=mx+b} {\displaystyle {\frac {1\times 15x}{x}}={\frac {2\times 15x}{15}}} {\displaystyle {\frac {PV}{nT}}\;=\;Constante} {\displaystyle C_{p}-C_{V}=\left({\frac {\partial E}{\partial T}}\right)_{P}+P\left({\frac {\partial V}{\partial T}}\right)_{P}-\left({\frac {\partial E}{\partial T}}\right)_{V}} {\displaystyle P\;\geq P_{c}} {\displaystyle \Delta H\;\sim \;\Delta E\;+\;(\Delta n_{g})RT} {\displaystyle \approx } {\displaystyle V_{exclu{\acute {i}}do}\;=\;V_{recipiente}\;-\;nb} {\displaystyle I_{2}={\frac {k}{r_{2}^{2}}}} {\displaystyle \left({\frac {\partial H}{\partial P}}\right)_{T}\;=\;\left({\frac {\partial (E+PV)}{\partial P}}\right)_{T}\;=\;\left({\frac {\partial E}{\partial P}}\right)_{T}\;+\;\left({\frac {\partial (PV)}{\partial P}}\right)_{T}} {\displaystyle (P\;+\;{\frac {a}{{\bar {V}}^{2}}})({\bar {V}}-b)\;=\;RT} {\displaystyle 3,20\times 25=k} {\displaystyle C_{P}-C_{V}=\left({\frac {\partial E}{\partial T}}\right)_{P}+\left({\frac {\partial (PV)}{\partial T}}\right)_{P}-\left({\frac {\partial E}{\partial T}}\right)_{V}} {\displaystyle a_{ix}=\langle T(e_{x}),e_{i}\rangle } {\displaystyle {\bar {C}}_{P}\;-\;{\bar {C}}_{V}\;=\;R\qquad obtemos:P_{1}V_{1}^{\gamma }\;=\;P_{2}V_{2}^{\gamma }} {\displaystyle T^{-1}(W)=W} {\displaystyle x^{1}=x} {\displaystyle \;\;\;\;T_{c}} {\displaystyle P\;=\;P_{0}\;e^{\frac {-Mg(z-z_{0})}{RT}}} {\displaystyle Z\;={\frac {PV}{nRT}}} {\displaystyle C_{2}H_{6}} {\displaystyle dE\;=\;\left({\frac {\partial E}{\partial V}}\right)_{T}dV\;+\;\left({\frac {\partial E}{\partial T}}\right)_{V}dT} {\displaystyle P_{total}\;=\;{\frac {n_{total}RT}{V}}\;=\;{\frac {(n_{1}+n_{2})RT}{V}}=\;{\frac {n_{1}RT}{V}}+\;{\frac {n_{2}RT}{V}}\;=P_{1}\;+P_{2}} {\displaystyle |v|=0\Longleftrightarrow v=0} {\displaystyle (P\;+\;{\frac {an^{2}}{V^{2}}})(V-nb)\;=\;nRT} {\displaystyle {\bar {V}}} {\displaystyle y=ln\ x} {\displaystyle \lambda } {\displaystyle \Delta E} {\displaystyle f(\lambda v)=\lambda f(v)} {\displaystyle \forall v\in V} {\displaystyle {\overline {A}}^{t}=A} {\displaystyle y=3} {\displaystyle w\;=\;\int _{V{inicial}}^{V{final}}-PV\;=\;-P\int dV\;=\;-P\Delta V\;=\;-P(V_{final}-V_{final})} {\displaystyle 3,20\times 5^{2}=k} {\displaystyle +} {\displaystyle v^{\perp }=\{v\}^{\perp }=\{u\in V|\langle u,v\rangle =0\}.} {\displaystyle 0} {\displaystyle PV\;=n(RT+BP+CP^{2}+DP^{3}+..)} {\displaystyle \Delta H_{reac{\tilde {a}}o}\;=\;-\;DeltaH_{f}^{0}(reaxentes)\;+\;\Delta H_{f}^{0}(produtos)\;=\;\Delta H_{f}^{0}(C_{2}H_{6})\;-\;\Delta H_{f}^{0}(C_{2}H_{4})} {\displaystyle x=2} {\displaystyle X={\begin{pmatrix}x_{1}\\x_{2}\\\vdots \\x_{n}\end{pmatrix}},Y={\begin{pmatrix}y_{1}\\y_{2}\\\vdots \\y_{n}\end{pmatrix}}} {\displaystyle \Delta H_{AC}\;=\;-\Delta H_{CA}} {\displaystyle \Delta EV} {\displaystyle C_{V}\;\ e\;\;C_{P}} {\displaystyle {\overline {\lambda }}} {\displaystyle {\mbox{prox}}_{u}v={\frac {\langle v,u\rangle }{\langle u,u\rangle }}\cdot u} {\displaystyle x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}} {\displaystyle {\frac {{\text{estimacion pesimista}}+(4\times {\text{estimacion probable}})+{\text{estimacion optimista}}}{6}}} {\displaystyle w=\int {-P_{ext}dV}=\int {-PdV}=\int {-{\frac {nRT}{V}}}dT=-nRT\int {\frac {dV}{V}}=-nRTln\left({\frac {V_{2}}{V_{1}}}\right)} {\displaystyle 15=2\times x} {\displaystyle \neq } GIF89a鍌*'qoohfީڤRPECضד~}=<ߘ!,'A`E8TugHx> CPp Q#Vえzaid !Xkhsq }s    +"i b   ^$%#!; {\displaystyle T^{*}} {\displaystyle \left({\frac {\partial H}{\partial V}}\right)_{T}\;=\;\left({\frac {\partial (E+PV)}{\partial V}}\right)_{T}\;=\;\left({\frac {\partial E}{\partial V}}\right)_{T}\;+\;\left({\frac {\partial (PV)}{\partial V}}\right)_{T}} {\displaystyle I_{1}={\frac {k}{r_{1}^{2}}}} {\displaystyle -{\frac {1}{2}}x-x+5=2} {\displaystyle \Delta y=y_{2}-y_{1}} {\displaystyle \langle \lambda u,v\rangle =\lambda \langle u,v\rangle } {\displaystyle \langle v,v\rangle =0} {\displaystyle I_{2}={\frac {80}{36}}} {\displaystyle X={\begin{pmatrix}x_{1}\\x_{2}\\\vdots \\x_{n}\end{pmatrix}}} {\displaystyle T^{*}=T^{-1}} {\displaystyle \beta =\{v_{1},v_{2},\ldots ,v_{3}\}} {\displaystyle I={\frac {k}{r^{2}}}} {\displaystyle S=a\oplus b} {\displaystyle v\in V,v\neq 0} {\displaystyle [T]_{\alpha }} {\displaystyle dP\;=\;-{\frac {\rho _{z}\;\cdot \;A\;\cdot \;dz}{A}}\;\cdot \;g\;=\;-\rho _{z}\;\cdot \;A\;\cdot \;dz} {\displaystyle {\frac {3}{2}}x=3} {\displaystyle \;Q_{p}} {\displaystyle y=-x+5} {\displaystyle T^{*}:V\rightarrow V} {\displaystyle \iff \langle T(u),T(v)\rangle =\langle u,v\rangle } {\displaystyle \left({\frac {\partial ^{2}P}{\partial P}}\right)_{T}\;=\;{\frac {2nRT}{(V-nb)^{3}}}\;-\;{\frac {6an^{2}}{V^{4}}}} {\displaystyle dP\;=\;P_{z+dz}\;-\;P_{z}} {\displaystyle ln} {\displaystyle I_{2}\times 36=80} {\displaystyle x^{-n}={\frac {1}{x^{n}}}} {\displaystyle v\in W^{\perp }\iff v\in v_{i}^{\perp },i=1,\ldots ,n} {\displaystyle \Delta x=x_{2}-x_{1}} {\displaystyle b^{2}=4ac} {\displaystyle f(u,v)=3,\forall u,v\in V} {\displaystyle v=0} {\displaystyle f(u,v)=0,\forall u,v\in V} {\displaystyle P\;=\;\sum _{i}\;P_{i}\;=\sum _{i}{\frac {n_{i}RT}{V}}\;=\;{\frac {RT}{V}}\sum _{i}n_{i}} {\displaystyle Q_{A}+W_{A}\;=\;Q_{B}+W_{B}} {\displaystyle {\frac {15}{2}}={\frac {2x}{2}}} {\displaystyle \{u_{1},u_{2}\}} {\displaystyle \Delta H\;=\;\Delta (E\;+PV)\;=\;(E_{2}\;PV)\;-\;(E_{1}\;+\;P_{1}V_{1})\;=\;\Delta E\;+\;\Delta (PV)} {\displaystyle \gg } {\displaystyle T^{*}T=TT^{*}} {\displaystyle H_{2}O(g)\;\rightarrow \;2H(g)\;+\;O(g)} {\displaystyle x^{1/2}={\sqrt {x}}} {\displaystyle -{\frac {1}{2}}x+(-x+5)=2} {\displaystyle \Delta x} {\displaystyle |u+v|\leq |u|+|v|,\forall u,v\in V} {\displaystyle I_{2}=2,{\bar {2}}\ W/m^{2}} {\displaystyle S={\bar {a}}\oplus {\bar {b}}} {\displaystyle {\frac {15}{2}}=x} {\displaystyle b^{2}<4ac} {\displaystyle g(u,v)={\frac {1}{2}}\left(f(u+v)-f(u)-f(v)\right)} {\displaystyle x_{2},y_{2}} {\displaystyle \int _{-\infty }^{\infty }{\frac {1}{\sqrt {2\pi }}}\exp(-x^{2}/2)dx} {\displaystyle C_{P}-C_{V}\;=\;\left[P\;+\;\left({\frac 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!}/j.F?+c_x(C[k+r\39bդg|FՙZ?^M,Z|:ێ&' w\?ڥBO76mEbnxIENDB` {\displaystyle \left({\frac {\partial E}{\partial T}}\right)_{P}\;=\;\left({\frac {\partial E}{\partial T}}\right)_{V}+\left({\frac {\partial E}{\partial V}}\right)_{T}\left({\frac {\partial V}{\partial T}}\right)_{P}} {\displaystyle g(u,\lambda v)=\lambda g(u,v)} {\displaystyle {\frac {P}{P_{c}}}\;=\;{\frac {8{\frac {\;\;T}{\;T_{c}}}}{(3{\frac {V}{V_{c}}}-1)}}-{\frac {3}{\left({\frac {V}{V_{c}}}\right)^{2}}}} {\displaystyle \rho _{z}\;=\;{\frac {MP_{z}}{RT}}} {\displaystyle \forall u,v\in V} {\displaystyle (x-6)^{3}-8+8=19+8} {\displaystyle (x-6)^{3}=27} {\displaystyle \Delta H_{P}\;=\;\Delta H_{V}\;=\;Q_{P}\;\;\;\;\;\;e\;\;\;\;\ \Delta E_{v}\;=\;\Delta E_{P}\;=\;Q_{V}} {\displaystyle I_{2}\times 6^{2}=80} {\displaystyle x=3+6} {\displaystyle 100=10^{2}} {\displaystyle dP\;=\;{\frac {masa\;do\;gas\;de\;z\;ata\;z+dz}{A}}\;\cdot \;g} {\displaystyle W=[u_{1},u_{2}]} {\displaystyle {\frac {3x}{2}}={\frac {6}{2}}} {\displaystyle \Delta t\to 0} {\displaystyle H_{2(g)}\;\rightarrow \;2H_{(g)}} {\displaystyle {\frac {1}{x}}={\frac {5}{15}}-{\frac {3}{15}}} {\displaystyle (W^{\perp })^{\perp }=W} {\displaystyle |\langle u,v\rangle |\leq |u|\cdot |v|} {\displaystyle \forall u,v,w\in V,\lambda \in K} {\displaystyle f(u+v)=f(u)+2g(u,v)+f(v)} {\displaystyle \lambda \in R} {\displaystyle av\,(a\in K)} {\displaystyle P_{0}} {\displaystyle \langle T(u),v\rangle =\langle u,T^{*}(v)\rangle ,\quad \forall u,v\in V} {\displaystyle \sum } {\displaystyle {\mbox{P}}_{\mbox{int}}} {\displaystyle -} {\displaystyle {\frac {{\bar {C}}_{V}}{R}}\int {\frac {dT}{V}}\;=\;-\int {\frac {dV}{V}}\qquad sexa\qquad {\frac {{\bar {C}}_{V}}{R}}ln\left({\frac {T_{2}}{T_{1}}}\right)\;=\;ln\left({\frac {V_{1}}{V_{2}}}\right)} {\displaystyle {\begin{bmatrix}a_{11}&\cdots &a_{1n}\\\vdots &\ddots &\vdots \\a_{n1}&\cdots &a_{nn}\end{bmatrix}}} {\displaystyle A\rightarrow B\rightarrow C\rightarrow A} {\displaystyle TT^{*}=T^{*}T} {\displaystyle y_{1}y_{2}=a^{n}a^{m}=a^{n+m}} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle \langle f,g\rangle =\int f(x){\overline {g(x)}}\,dx} {\displaystyle \langle v,v\rangle } {\displaystyle (P_{ext}\;+\;{\frac {an^{2}}{V^{2}}})(V_{recipiente}\;-\;nb)\;=\;nRT} {\displaystyle T(W)=W} {\displaystyle \Delta H} {\displaystyle v_{i}\perp v_{x}} {\displaystyle f(v)=\langle v,v_{o}\rangle } {\displaystyle y_{1}=a^{n}} {\displaystyle [R]\;=\;{\frac {[enerxia]}{[temperatura][cantidade\;de\;mateira]}}} {\displaystyle \alpha _{1},\ldots ,\alpha _{n}} {\displaystyle y} {\displaystyle (\lambda T)^{*}={\bar {\lambda }}T^{*}} {\displaystyle V_{\lambda }=\{v\in V|T(v)=\lambda v\}} {\displaystyle \delta w\;=\;-P_{externo}dV} {\displaystyle I\times r^{2}=k} {\displaystyle K=R} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle q\;=\;-w\;=\;nRT\;ln{\frac {V_{2}}{V_{1}}}\;=\;nRT\left({\frac {P_{1}}{P_{2}}}\right)} {\displaystyle \alpha =\{v_{1},v_{2},\ldots ,v_{n}\}} {\displaystyle n{\bar {C}}_{V}dT\;=\;-{\frac {nRT}{V}}dV} {\displaystyle \Delta H\;=\;\Delta E\;+\;RT(\Delta n)} {\displaystyle Z_{c}\;={\frac {P_{c}V_{c}}{nRT_{c}}}\;=\;{\frac {3}{8}}\;=\;0,375} {\displaystyle ne} {\displaystyle \left({\frac {\partial P}{\partial V}}\right)_{T}\;=\;0} {\displaystyle \Delta E\;=\;\int _{T1}^{T2}C_{V}dT\qquad e\qquad \Delta H\;=\;\int _{T1}^{T2}C_{P}dT} {\displaystyle d(u,v)=|u-v|} {\displaystyle |\lambda v|=|\lambda ||v|,\forall \lambda \in K,v\in V} {\displaystyle A_{n}} {\displaystyle A_{n\times n}} {\displaystyle v\neq 0} {\displaystyle Q_{A}\neq Q_{B}\qquad e\qquad W_{A}\neq W_{B}} {\displaystyle H\;=\;E\;+\;PV} {\displaystyle B=P^{-1}AP} {\displaystyle {\mbox{c}}_{2}} {\displaystyle u,v\in V} {\displaystyle \left({\frac {\partial E}{\partial V}}\right)_{T}\;=\;\left({\frac {\partial E}{\partial P}}\right)_{T}\;=\;0} {\displaystyle S={\bar {a}}+{\bar {b}}} {\displaystyle x^{0}=1} {\displaystyle \sim } {\displaystyle f=\sum f(v_{i})f_{i}} {\displaystyle {\frac {x^{n}}{x^{m}}}=x^{n}x^{-m}=x^{n-m}} {\displaystyle -{\frac {3}{2}}x=-3} {\displaystyle a} {\displaystyle dP\;=\;{\frac {masa\;do\;gas\;de\;z+dz\;ata\;\infty }{A}}\;\cdot \;g-{\frac {masa\;de\;gas\;de\;z\;ata\;\;\infty }{A}}\;\cdot \;g} {\displaystyle x={\frac {15}{2}}} {\displaystyle v_{1},\ldots ,v_{n}} {\displaystyle \langle u,v+w\rangle =\langle u,v\rangle +\langle u,w\rangle } {\displaystyle \Delta H_{f}^{o}} {\displaystyle r_{2}=6\ m} {\displaystyle \Delta E,} {\displaystyle K=C} {\displaystyle x_{1},y_{1}} {\displaystyle v^{\perp }} {\displaystyle \Delta H\;=\;Q_{p}} {\displaystyle \quad d(u,v)=0\Leftrightarrow u=v} {\displaystyle g(\lambda u,v)=\lambda g(u,v)} {\displaystyle (S\circ T)^{*}=T^{*}\circ S^{*}} {\displaystyle \langle u,\lambda v\rangle ={\overline {\lambda }}\langle u,v\rangle } {\displaystyle {\mbox{P}}={\mbox{P}}_{\mbox{ext}}+{\mbox{P}}_{\mbox{int}}} {\displaystyle c} {\displaystyle dE=[\left({\frac {\partial E}{\partial T}}\right)_{V}+\left({\frac {\partial E}{\partial V}}\right)_{T}\left({\frac {\partial V}{\partial T}}\right)_{P}]dT+[\left({\frac {\partial E}{\partial V}}\right)_{T}\left({\frac {\partial V}{\partial P}}\right)_{T}]dP} {\displaystyle 15x} {\displaystyle V\;=\;k_{1}\;\cdot \;n} {\displaystyle \{u_{1},u_{2},\ldots ,u_{n}\}} {\displaystyle {\text{Base reguladora}}={\frac {(\sum {\text{BCCP dos ultimos 180 dias}})-{\text{horas extraordinarias}}}{180}}} {\displaystyle V_{recipiente}} {\displaystyle \;Q_{V}} {\displaystyle H_{2\;(g)}\;+\;{\frac {1}{2}}O_{2\;(g)}\rightarrow H_{2}O_{(l)}} {\displaystyle C_{P}\;-\;C_{V}\;=\;P\left[{\frac {\partial \left({\frac {nRT}{P}}\right)}{dT}}\right]_{P}\;=\;P\left({\frac {nR}{P}}\right)\;=\;nR} {\displaystyle \;\;\left({\frac {\partial E}{\partial V}}\right)_{T}} {\displaystyle dE=\left({\frac {\partial E}{\partial T}}\right)_{P}dT+\left({\frac {\partial E}{\partial P}}\right)_{T}dP} {\displaystyle Volume\;exclu{\acute {i}}do\;por\;par\;=\;{\frac {4}{3}}\pi \;d^{3}} {\displaystyle \alpha =\{v_{1},\ldots ,v_{n}\}} {\displaystyle \langle (x_{1},y_{1},z_{1}),(x_{2},y_{2},z_{2})\rangle =x_{1}x_{2}+y_{1}y_{2}+z_{1}z_{2}} {\displaystyle g(u,v)={\frac {1}{4}}\left(f(u+v)-f(u-v)\right)} {\displaystyle x=9} {\displaystyle {\sqrt[{3}]{(x-6)^{3}}}={\sqrt[{3}]{27}}} {\displaystyle log_{a}\ 1=0} {\displaystyle C_{V}dT\;=\;-PdV} {\displaystyle k=xy} {\displaystyle ln\ x=(ln\ 10)log\ x} {\displaystyle T(W)\subset W} {\displaystyle A\rightarrow B\ e\ B\rightarrow C} {\displaystyle f(v)=g(v,v)} {\displaystyle x=e^{y}} {\displaystyle log_{a}\ y^{n}=n\ log_{a}\ y} {\displaystyle I_{1}=3,20\ W/m^{2}} {\displaystyle |v|} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle \left({\frac {\partial P}{\partial V}}\right)_{T}\;=\;-\;{\frac {nRT}{(V-nb)^{2}}}\;+\;{\frac {2an^{2}}{V^{3}}}} {\displaystyle \langle \cdot ,\cdot \rangle :V\times V\rightarrow K} {\displaystyle \left({\frac {\partial H}{\partial V}}\right)_{T}\;=\;\left({\frac {\partial H}{\partial P}}\right)_{T}\;=\;0} {\displaystyle z\ ln\ 10=ln\ x} {\displaystyle C_{2}H_{4}} {\displaystyle x^{3}=x\cdot x\cdot x} {\displaystyle P\;\leq P_{c}} {\displaystyle {\frac {1}{x}}+{\frac {1}{5}}={\frac {1}{3}}} {\displaystyle g(X,Y)=X^{t}AY\,} {\displaystyle P_{i}} {\displaystyle m={\frac {y_{2}-y_{1}}{x_{2}-x_{1}}}={\frac {\Delta y}{\Delta x}}} {\displaystyle 0.95\leq Z\leq 1,05} {\displaystyle g(u,v+w)=g(u,v)+g(v,w)} {\displaystyle [T]_{\alpha }=(a_{ix})} {\displaystyle z=log\ x} {\displaystyle P_{r}\;=\;{\frac {8T_{r}}{3V_{r}-1}}\;-\;{\frac {3}{V_{r}^{2}}}} {\displaystyle m=\Delta y/\Delta x} {\displaystyle m} {\displaystyle [T^{*}]_{\alpha }=({\overline {[T]_{\alpha }}})^{t}} {\displaystyle S=a+b} {\displaystyle W} {\displaystyle n} {\displaystyle {\mbox{v}}_{1}} {\displaystyle /DeltaE} {\displaystyle lim} {\displaystyle \left|\delta w\right|\;=\;\left|fdl\right|\;=\;\left|P_{externo}-Adl\right|\;=\;\left|P_{externo}dV\right|} {\displaystyle v=\sum f_{i}(v)v_{i}} {\displaystyle P_{1}\;=\;{\frac {n_{1}RT}{V}}} {\displaystyle \left(P\;+\;{\frac {an^{2}}{TV^{2}}}\right)\left(V-nb\right)\;=nRT} {\displaystyle P_{ext}} {\displaystyle \Delta H_{A}C} {\displaystyle d(v,u)\leq d(v,u'),\forall u'\in W} {\displaystyle y=kx} {\displaystyle >} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle T:V\rightarrow V} {\displaystyle log_{a}\ a=1} {\displaystyle \delta W\;=\;-PdV} {\displaystyle {\bar {C_{V}}}} {\displaystyle x^{2}-y^{2}=(x+y)(x-y)} {\displaystyle T=0} {\displaystyle dE\;=\left({\frac {\partial E}{\partial T}}\right)_{T}dV\;=\;C_{v}dT} {\displaystyle dE\;=\;\delta q\;+\;\delta w} {\displaystyle x={\frac {6}{3}}} {\displaystyle v]_{\alpha }} {\displaystyle |\lambda |=1} {\displaystyle dH\;=\;\left({\frac {\partial H}{\partial T}}\right)_{P}\;=\;C_{p}dT} {\displaystyle AX=\lambda X} {\displaystyle \forall \lambda \in K} {\displaystyle {\mbox{v}}_{2}} {\displaystyle k={\frac {y}{x}}} {\displaystyle C_{(}s)\;+\;2H_{2\;(g)}\rightarrow CH_{4\;g}} {\displaystyle E} {\displaystyle 2ax+3ax=a(2x+3x)} {\displaystyle \Delta t} {\displaystyle Q_{p}\;=\;\Delta E\;+\;P\Delta V\;=\;\Delta (E+PV)} {\displaystyle \Delta E_{g{\acute {a}}s\;perfecto}\;=\;0} {\displaystyle I_{1}\times r_{1}^{2}=k} {\displaystyle f(\lambda v)=\lambda ^{2}f(v)} {\displaystyle C(grafite)\rightarrow \;C(gas)} {\displaystyle C_{V}\;=\;\lim _{\Delta T\to 0}{\frac {Q_{V}}{\Delta T}}\;=\;\left({\frac {\partial E}{\partial T}}\right)_{V}} {\displaystyle S={\bar {a}}\cdot {\bar {b}}} {\displaystyle H_{P}} {\displaystyle \delta w\;=\;-PdV} {\displaystyle \Delta H_{r}} {\displaystyle AA^{*}=A^{*}A} {\displaystyle {\mbox{c}}_{1}} {\displaystyle x^{n}} {\displaystyle 15=2x} {\displaystyle v_{o}\in V} {\displaystyle \Delta A=\Delta B\;=\;E2-E1} PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle \mathbb {R} ^{3}} {\displaystyle C_{P}-C_{V}=\left({\frac {\partial H}{\partial T}}\right)_{P}-\left({\frac {\partial E}{\partial T}}\right)_{V}} {\displaystyle z_{0}} {\displaystyle V^{\perp }} {\displaystyle \Delta E\;=\;(E_{final}-E_{inicial})\;=\;Q_{p}-P\Delta V} {\displaystyle -{\frac {1}{2}}x+y=2} {\displaystyle y=a^{x}} {\displaystyle \Delta E\;=\;Q_{V}} {\displaystyle g(u+v,w)=g(u,w)+g(v,w)} {\displaystyle 3x=6} {\displaystyle log_{a}\ y_{1}y_{2}=n+m=log_{a}\ y_{2}+log_{a}\ y_{1}} {\displaystyle x} {\displaystyle x^{1/2}\cdot x^{1/2}=x} {\displaystyle x^{2}x^{3}=(x\cdot x)(x\cdot x\cdot x)=x^{5}} {\displaystyle {\mbox{P}}_{\mbox{ext}}} {\displaystyle S=a\cdot (b+c)} {\displaystyle \;\Delta E} {\displaystyle Volume\;exclu{\acute {i}}do\;por\;mol\;=b={\frac {2}{3}}\;N_{A}\;\pi \;d^{3}} {\displaystyle C_{p}-C_{V}\;=\;P\left({\frac {\partial V}{\partial T}}\right)_{P}} {\displaystyle k} {\displaystyle {\bar {C_{P}}}\;-\;{\bar {C_{V}}}\;=\;R} {\displaystyle {\frac {\partial x}{\partial t}}} {\displaystyle \langle v_{i},v_{x}\rangle =\delta ix} {\displaystyle \langle T(u),u\rangle =0,\forall u\in V} {\displaystyle \geq } {\displaystyle Volume\;exclu{\acute {i}}do\;por\;molecula\;=\;{\frac {1}{2}}({\frac {4}{3}}\pi \;d^{3})} {\displaystyle \langle T(u),v\rangle =0,\forall u,v\in V} {\displaystyle \Delta H(T)} {\displaystyle T^{*}=T} {\displaystyle x=log_{a}\ y} {\displaystyle f:V\rightarrow K} {\displaystyle x^{2}=x\cdot x} {\displaystyle [T]_{\beta }} {\displaystyle \ll } {\displaystyle a^{1}=a} {\displaystyle \alpha =\{e_{1},e_{2},\ldots ,e_{n}\}} {\displaystyle \Delta E\;=\;Q+W} {\displaystyle f} {\displaystyle I_{2}} {\displaystyle p(\lambda )=det(A-\lambda I)} {\displaystyle \rightarrow } {\displaystyle \beta } {\displaystyle u=prox_{W}v} {\displaystyle {\frac {1}{x}}={\frac {2}{15}}} PNG  IHDRDz5PLTEGpL ɡ 'eJD3'ykdhaL<=AXWF=Mj?PmRZbɨAFK 8A2^jVGL?IVFEM@qve+/'9?Kkxgozou#,1%!#*")vju[h~"$!#P\i$((owyMZFqypVbP_UGPVF[iT*/()& =@6>E8JRF:B7}KRG>@5{fdiX}OXKS^NQ[JTYečV_n8Gbr}[cpfn}IP\.;RHQaOUbap`oDTp5C\(2Dlx-:N17D'em|" w|%,86>2Yexul#'!ISH6<3ap[4DX@KWE8>2?90BD9XRDJSJRRD "38.NPBGPG10*?A6'& 36._gXnwh,,&?G:#+$-!* '3@Of%0 $,2>R".D );![h~/=T.6DEUparr]lUfYmbul{ԁݼҳ˞4X:zkDꬰIDATxc Dxsacg`^&"d )Rq:DMSDX4~\4(<.نɩ5@ګtGNeG5:ڪ*K WdgCHg~8s捯]lL ꒄʲ\?έ6]2 %VsxЉ7ltr2D̷O/Tx`IXL:`BD:mwܸm۶MrTZPf[;tm6l0["x[lߺmæ}& @!ρ]¹޽}sP~eǢ %xkwn޶uDm`@ $ V#/uםˇO;v  ü t[=g[ov{&k3At~Ձ9|H]Ǐ8 )=-S}=lٵw`t Ac4;[+\~yş>ɽDN\L6W {\displaystyle f(u+v)=f(u)+f(v)} {\displaystyle \left({\frac {\partial P}{\partial V}}\right)_{T_{c}}} {\displaystyle u=0} {\displaystyle PV\;=\;n(RT\;+\;BP)} {\displaystyle C_{P}} {\displaystyle C\;=\;\lim _{\Delta T\to 0}\;{\frac {Q}{\Delta T}}} {\displaystyle ax^{2}+bx+c=0} {\displaystyle \Delta n_{g}} {\displaystyle \rho _{z}} {\displaystyle (x-6)^{3}-8=19} {\displaystyle f(v_{i})=\lambda _{i},i=1,2,\ldots ,n,\lambda _{i}\in K} {\displaystyle \Delta H_{AC}\;=\;\Delta H_{AB}\;+\Delta H_{BC}} {\displaystyle =} {\displaystyle T^{-1}} {\displaystyle x=0} {\displaystyle x^{2}\pm 2xy+y^{2}=(x\pm y)^{2}} {\displaystyle {\frac {dx}{dt}}} {\displaystyle E_{universo}\;=\;E_{sistema}\;+\;E_{medio\;externo}\;=\;constante} {\displaystyle PV\;=\;k_{2}\;\cdot \;f(T)} {\displaystyle P_{2}\;=\;{\frac {n_{2}RT}{V}}} {\displaystyle \beta ^{*}} {\displaystyle dE_{sistema}\;=\;-dE_{medio\;externo}\qquad ou\qquad \Delta E_{sistema}\;=\;-\Delta E_{medio\;externo}} {\displaystyle \Delta H_{ABCA}\;=\;\Delta H_{AB}\;+\;\Delta H_{BC}\;+\;\Delta H_{CA}\;=\;0} {\displaystyle H_{A}C} {\displaystyle V\times V\rightarrow K} {\displaystyle P\;e^{\frac {an}{RT_{v}}}(V-nb)\;=\;nRT} {\displaystyle \Delta H_{f}} {\displaystyle {\frac {n_{i}}{\sum n_{i}}}\;=\;{\frac {P_{i}}{P}}\;=\;x_{i}} W HV#g2^~|LMfoHVQJ]el ZdB1VYjk@h# {\displaystyle r_{1}=5\ m} {\displaystyle \mathrm {din} V=n} {\displaystyle C_{V}} {\displaystyle |u+v|^{2}=|u|^{2}+|v|^{2}} {\displaystyle C_{P}\;=\;\lim _{\Delta T\to 0}{\frac {Q_{P}}{\Delta T}}\;=\;\left({\frac {\partial H}{\partial T}}\right)_{P}} {\displaystyle u_{i}=v_{i}-\sum _{k=1}^{i-1}{\frac {\langle v_{i},u_{k}\rangle }{\langle u_{k},u_{k}\rangle }}u_{k}} {\displaystyle (x^{n})^{m}=x^{nm}} {\displaystyle y=ax^{2}+bx+c} {\displaystyle P_{i}\;={\frac {n_{i}RT}{V}}} {\displaystyle dE\;=\;\delta q} {\displaystyle \lambda _{i}\neq \lambda _{x}} {\displaystyle d(u,v)\leq d(u,w)+d(w,v)} {\displaystyle n!} {\displaystyle A\rightarrow C} {\displaystyle <} {\displaystyle b} {\displaystyle T^{*}=T\iff \langle T(v),v\rangle \in R} {\displaystyle dE_{universo}\;=\;dE_{sistema}\;+\;dE_{medio\;externo}\;=\;0} {\displaystyle v\in V} {\displaystyle \delta ix=1} {\displaystyle |v|>0} {\displaystyle n_{i}} {\displaystyle v_{o}=\sum {\overline {f(e_{i})}}e_{i}} {\displaystyle \;P_{total}\;} {\displaystyle \iff |T(u)|=|u|} {\displaystyle \delta ix=0} {\displaystyle \iff T^{-1}} {\displaystyle C_{2}H_{4\;(g)}\;+\;H_{2\;(g)}\rightarrow C_{2}H_{6\;(g)}} {\displaystyle \Delta H(T_{2})\;-\;\Delta H(T_{1})\;=\;\int _{T_{1}}^{T_{2}}\left[c{\bar {C}}_{P}(C)\;+\;d{\bar {C}}_{p}(D)\;a{\bar {C}}_{P}(A)-b{\bar {C}}_{P}(B)\right]dT} {\displaystyle t} {\displaystyle P_{r}\;=\;\left({\frac {e^{2}\;T_{r}}{2V_{r}-1}}\right)\;\;e^{\frac {-2}{T_{r}V_{r}}}\qquad Z_{c}\;=\;{\frac {2}{e^{2}}}\;=\;0,2706} {\displaystyle \langle u,v\rangle =0,\forall v\in V} {\displaystyle \leq } {\displaystyle log\ 100=log_{1}0\ 100=2} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle dE=\left({\frac {\partial E}{\partial T}}\right)_{V}dT+\left({\frac {\partial E}{\partial V}}\right)_{T}[\left({\frac {\partial V}{\partial T}}\right)_{P}dT+\left({\frac {\partial V}{\partial P}}\right)_{T}]dP} {\displaystyle {\overline {A}}^{t}=A^{-1}} {\displaystyle \langle u,v\rangle =0} {\displaystyle a_{ix}=f(v_{i},v_{x})\,} {\displaystyle \Delta E_{metabolismo}\;=\;-10887-(-1025)\;=\;-9862kJ.dia^{-1}}  Xapian Glassnuu9KB+1  $&21 5}}vgr VirtualBoxCociña/Raxo en salsa de limónEuskara/Tema 12$Fundamentos físicos da informáticaEsquizofrenia/Historia+Introducción á Química do estado SólidoICurso de lingua 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