The ratio `[C_(p)//C_(v)]` of the specific heats at a constant pressure and at a constant volume of any perfect gas

Specific heat at constant pressure C_P of a gas

The ratio of the specific heat at constant pressure to that at constant volume is larger for a diatomic gas than for a monoatomic gas.

The ratio of the specific heat at constant pressure to that at constant volume is larger for a diatomic gas than for a monoatomic gas.

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.

During an adiabatic process of an ideal gas, if P is proportional to (1)/(V^(1.5) , then the ratio of specific heat capacities at constant pressure to that at constant volume for the gas is

An ideal gas has molecules with 5 degrees of freedom. The ratio of specific heats at constant pressure (C_(p)) and at constant volume (C_(v)) is

An ideal gas has molecules with 5 degrees of freedom. The ratio of specific heats at constant pressure (C_(p)) and at constant volume (C_(v)) is

An ideal gas has molecules with 5 degrees of freedom. The ratio of specific heats at constant pressure (C_(p)) and at constant volume (C_(v)) is