Sections 54 55 71 102 Solutionas FKTlnZ then P and S in ter

Sections:
5.4 & 5.5

7.1

10.2

Solution

as F=-KTln(Z), then <E>,P and S in terms of F can be given as:

1.<E> =KT^2d(lnZ)/dT=-T^2d-(KTlnZ/T)/dT=-T^2d(F/T)/dT

2.P=KTd(lnZ)/dV=-Td(F/T)/dV

3.S=<E>/T+Kln(z)=<E>/T+(-)<-KTlnZ>/T=<E>/T - F/T

Sections: 5.4 & 5.5 7.1 10.2 Solutionas F=-KTln(Z), then <E>,P and S in terms of F can be given as: 1.<E> =KT^2d(lnZ)/dT=-T^2d-(KTlnZ/T)/dT=-T^2

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