The ratio of two specific heats $\frac{C_P}{C_V}$ of $CO$ is

In a non-rigid diatomic molecule with an additional vibrational mode,what is the relationship between $C_v$ and $C_p$?

For a gas,$\frac{R}{C_{v}} = 0.67$. This gas is made up of molecules which are

The adiabatic Bulk modulus of a diatomic gas at atmospheric pressure is

An ideal gas has molar heat capacity $C_V$ at constant volume. The gas undergoes a process where the temperature changes as $T=T_0(1+\alpha V^2)$,where $T$ and $V$ are temperature and volume respectively,and $T_0$ and $\alpha$ are positive constants. The molar heat capacity $C$ of the gas is given as $C=C_V+R f(V)$,where $f(V)$ is a function of volume. The expression for $f(V)$ is

One mole of an ideal gas requires $207 \, J$ of heat to raise the temperature by $10 \, K$ when heated at constant pressure. If the same gas is heated at constant volume to raise the temperature by the same $10 \, K$,the heat required is ...... $J$ (Given the gas constant $R = 8.3 \, J/mol \cdot K$)