For polyatomic molecules having ‘f ’ vibrational modes, the ratio

1.	For polyatomic molecules having ‘f ’ vibrational modes, the ratio of two specific heats, \(\frac{C_p}{C_v}\) is(A) \(\frac{1+f}{2+f}\)(B) \(\frac{2+f}{3+f}\)(C) \(\frac{4+f}{3+f}\)(D) \(\frac{5+f}{4+f}\)
Answer» (C) \(\frac{4+f}{3+f}\)

For polyatomic molecules having ‘f ’ vibrational modes, the ratio of two specific heats, \(\frac{C_p}{C_v}\) is(A) \(\frac{1+f}{2+f}\)(B) \(\frac{2+f}{3+f}\)(C) \(\frac{4+f}{3+f}\)(D) \(\frac{5+f}{4+f}\)

Answer»

(C) \(\frac{4+f}{3+f}\)

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For polyatomic molecules having ‘f ’ vibrational modes, the ratio of two specific heats, \(\frac{C_p}{C_v}\) is(A) \(\frac{1+f}{2+f}\)(B) \(\frac{2+f}{3+f}\)(C) \(\frac{4+f}{3+f}\)(D) \(\frac{5+f}{4+f}\)

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