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Display information for equation id:math.2485.33 on revision:2485

* Page found: Exergie (eq math.2485.33)

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Exergie Eq: math.2485.33

Hash: 879fc2a8a6d1fbdc50e10b03cf2cc9f2

TeX (original user input):

\begin{align}

& \left( \Delta S \right)=\frac{1}{{{T}^{0}}}\left( \Delta U+{{p}^{0}}\left( \Delta V \right) \right)-\frac{1}{{{T}^{0}}}\Delta \Lambda  \\

& \frac{1}{{{T}^{0}}}\left( \Delta U+{{p}^{0}}\left( \Delta V \right) \right)=\Delta {{S}_{ex.}} \\

& -\frac{1}{{{T}^{0}}}\Delta \Lambda =\Delta {{S}_{pr}} \\

\end{align}

TeX (checked):

{\begin{aligned}&\left(\Delta S\right)={\frac {1}{{T}^{0}}}\left(\Delta U+{{p}^{0}}\left(\Delta V\right)\right)-{\frac {1}{{T}^{0}}}\Delta \Lambda \\&{\frac {1}{{T}^{0}}}\left(\Delta U+{{p}^{0}}\left(\Delta V\right)\right)=\Delta {{S}_{ex.}}\\&-{\frac {1}{{T}^{0}}}\Delta \Lambda =\Delta {{S}_{pr}}\\\end{aligned}}

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MathML (2.767 KB / 433 B) :

\begin{aligned} (Δ S) = \frac{1}{T^{0}} (Δ U + p^{0} (Δ V)) - \frac{1}{T^{0}} Δ Λ \\ \frac{1}{T^{0}} (Δ U + p^{0} (Δ V)) = Δ S_{e x .} \\ - \frac{1}{T^{0}} Δ Λ = Δ S_{p r} \end{aligned}

<math class="mwe-math-element" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mrow data-mjx-texclass="ORD"><mtable columnalign="right left right left right left right left right left right left" columnspacing="0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em" displaystyle="true" rowspacing="3pt"><mtr><mtd></mtd><mtd><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">&#x0394;</mi><mi>S</mi><mo data-mjx-texclass="CLOSE">)</mo></mrow><mo>=</mo><mrow data-mjx-texclass="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mn>1</mn></mrow><mrow data-mjx-texclass="ORD"><msup><mi>T</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup></mrow></mfrac></mrow><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">&#x0394;</mi><mi>U</mi><mo>+</mo><msup><mi>p</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">&#x0394;</mi><mi>V</mi><mo data-mjx-texclass="CLOSE">)</mo></mrow><mo data-mjx-texclass="CLOSE">)</mo></mrow><mo>&#x2212;</mo><mrow data-mjx-texclass="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mn>1</mn></mrow><mrow data-mjx-texclass="ORD"><msup><mi>T</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup></mrow></mfrac></mrow><mi mathvariant="normal">&#x0394;</mi><mi mathvariant="normal">&#x039B;</mi></mtd></mtr><mtr><mtd></mtd><mtd><mrow data-mjx-texclass="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mn>1</mn></mrow><mrow data-mjx-texclass="ORD"><msup><mi>T</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup></mrow></mfrac></mrow><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">&#x0394;</mi><mi>U</mi><mo>+</mo><msup><mi>p</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">&#x0394;</mi><mi>V</mi><mo data-mjx-texclass="CLOSE">)</mo></mrow><mo data-mjx-texclass="CLOSE">)</mo></mrow><mo>=</mo><mi mathvariant="normal">&#x0394;</mi><msub><mi>S</mi><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>e</mi><mi>x</mi><mo>.</mo></mrow></mrow></msub></mtd></mtr><mtr><mtd></mtd><mtd><mo>&#x2212;</mo><mrow data-mjx-texclass="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mn>1</mn></mrow><mrow data-mjx-texclass="ORD"><msup><mi>T</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msup></mrow></mfrac></mrow><mi mathvariant="normal">&#x0394;</mi><mi mathvariant="normal">&#x039B;</mi><mo>=</mo><mi mathvariant="normal">&#x0394;</mi><msub><mi>S</mi><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>p</mi><mi>r</mi></mrow></mrow></msub></mtd></mtr><mtr><mtd></mtd></mtr></mtable></mrow></mstyle></mrow></math>

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Identifiers

$Δ$

$S$

$T$

$Δ$

$U$

$p$

$Δ$

$V$

$T$

$Δ$

$Λ$

$T$

$Δ$

$U$

$p$

$Δ$

$V$

$Δ$

$S$

$e$

$x$

$T$

$Δ$

$Λ$

$Δ$

$S_{p r}$

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