The molar specific heats of an ideal gas at constant pressure and volume are denoted by and respectively. If and is the universal gas constant, then is equal to:
(1+\gamma)/(1-\gamma)
R/(\gamma-1)
(\gamma-1)/R
\gamma R
For an ideal gas, the relationship between the molar heat capacity at constant pressure () and at constant volume () is given by Mayer's relation: . Given the ratio of specific heats is , we can substitute into Mayer's relation: .
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