Show that (a) (left(frac{partial H}{partial P} ight)_{T}=left[frac{partial(V / T)}{partial(1 / T)} ight]_{P}) (b) (frac{partial}{partial T}left(frac{Delta G}{T} ight)=-frac{Delta

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Show that

(a) $\left(\frac{\partial H}{\partial P}\right)_{T}=\left[\frac{\partial(V / T)}{\partial(1 / T)}\right]_{P}$

(b) $\frac{\partial}{\partial T}\left(\frac{\Delta G}{T}\right)=-\frac{\Delta H}{T^{2}}$

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Introduction To Chemical Engineering Thermodynamics

ISBN: 9788120348974

2nd Edition

Authors: HALDER

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Question Posted: May 02, 2024 01:43 AM

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Show that (a) (left(frac{partial H}{partial P} ight)_{T}=left[frac{partial(V / T)}{partial(1 / T)} ight]_{P}) (b) (frac{partial}{partial T}left(frac{Delta G}{T} ight)=-frac{Delta

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Introduction To Chemical Engineering Thermodynamics

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