The molar specific heat of an ideal gas at constant pressure and constant volume is `C_(p)` and `C_(v)` respectively. If R is the universal gas constant and the ratio of `C_(p)` to `C_(v)` is `gamma`, then `C_(v)`.

The molar specific heats of an ideal gas at constant pressure and volume arc denoted by C_P and C_V respectively. If gamma = (C_P)/(C_V) and R is the universal gas constant, then C_V is equal to

The molar specific heats of an ideal gas at constant pressure and volume are denotes by C_(P) and C_(upsilon) respectively. If gamma = (C_(P))/(C_(upsilon)) and R is the universal gas constant, then C_(upsilon) is equal to

The molar specific heats of an ideal gas at constant pressure and volume are denotes by C_(P) and C_(upsilon) respectively. If gamma = (C_(P))/(C_(upsilon)) and R is the universal gas constant, then C_(upsilon) is equal to

The molar specific heats of an ideal gas at a constant pressure & volume are denoted by C_(P ) & C_(v ) if r = (C_(p))/(C_(v )) & R the universal gases constant then C_(v ) is equal

C_(p) and C_(v) denote the molar specific heat capacities of a gas at constant pressure and volume respectively. Then :

C_(p) and C_(v) denote the molar specific heat capacities of a gas at constant pressure and volume respectively. Then :

If C_(P) and C_(V) denote the specific heats of nitrogen per unit mass at constant pressure and constant volume respectively then

Prove that C_(p) - C_(v) = R , where C_(p) and C_(v) are the molar specific heats at constant pressure and constant volume respectively and R is the universal gas constant.