Show that specific heat of solids C = 3R
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Answer:
W.K.T,
Cp-Cv=R --------1
Now,
Cv=dU/dT (U-internal energy) -------2
U=f/2*R*T (f- degree of freedom)
[So, for solid atom, f=4 ,i.e., 3 for transition and 1 for rotation]
Therefore, U= 4/2*R*T
= 2*R*T
Substituting U in eqn 2, we get
Cv= d/dt (2RT)
Cv= 2R
Now, substituting Cv in eqn 1, we have
Cp-Cv= R
Cp-2R= R
Cp= R+2R
Cp= 3R
Hope, this helps you :-)
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