Using U= U(P,T) and the first law, derive the following sq = [), əv + P + P dT + dP T Using the above expression at constant P, prove that Car), = Cp – PVa ƏT Using U=U(P,T) and U = U(V,T), prove that ), = PVB – (C, – Cy) ne | a Where a and B are, thermal expansion coefficient and compressibility respectively.

icon
Related questions
Question
Please do all.
6) Using U= U(P,T) and the first law, derive the following
8q =
Me
dP
+ P
dT +
+ P
ӘР.
Using the above expression at constant P, prove that
= Cp – PVa
-
Using U=U(P,T) and U = U(V,T), prove that
= PVß – (C, – G,) 2
%3D
ӘР /т
Where a and ß are, thermal expansion coefficient and compressibility respectively.
Transcribed Image Text:6) Using U= U(P,T) and the first law, derive the following 8q = Me dP + P dT + + P ӘР. Using the above expression at constant P, prove that = Cp – PVa - Using U=U(P,T) and U = U(V,T), prove that = PVß – (C, – G,) 2 %3D ӘР /т Where a and ß are, thermal expansion coefficient and compressibility respectively.
Expert Solution
steps

Step by step

Solved in 2 steps

Blurred answer