Express (@H/ƏP)T.N.. N as a function of G and its derivatives and show how these may be given in termis of P, V, T, N, and C.

Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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answer letter b (thermodynamic property relation)

 

Carry out the following transformations.
(a) Express (aS/əy7, N. N, as a function of P, V, T, and their derivatives.
(b) Express (@H/ƏP)7,N, N, as a function of G and its derivatives and show how these
may be given in terms of P, V, T, N, and C,.
(c) Express (a(A/T)/a(1/T)]y,.,.N, as a function of U and its derivatives.
(d) Express (@H/aVT.N N, as a function of G and its derivatives and show how these
may be given in terms of P, V, T, N, and C,.
(e) Express (aT/ƏN,)y,s.umN.. as a function of U and its independent derivatives.
() Express (aT/ƏNS, P. H, N as a function of U and its independent derivatives.
Transcribed Image Text:Carry out the following transformations. (a) Express (aS/əy7, N. N, as a function of P, V, T, and their derivatives. (b) Express (@H/ƏP)7,N, N, as a function of G and its derivatives and show how these may be given in terms of P, V, T, N, and C,. (c) Express (a(A/T)/a(1/T)]y,.,.N, as a function of U and its derivatives. (d) Express (@H/aVT.N N, as a function of G and its derivatives and show how these may be given in terms of P, V, T, N, and C,. (e) Express (aT/ƏN,)y,s.umN.. as a function of U and its independent derivatives. () Express (aT/ƏNS, P. H, N as a function of U and its independent derivatives.
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