Law of Equipartition of Energy

If water is treated like a solid, each molecule of water at temperature $\mathrm{T}$ will have energy equal to

What is the atomicity of chlorine and argon?

The translational kinetic energy of $1 \mathrm{g}$ molecule of a gas, at temperature $300 \mathrm{K}$ is $\left(R=8.31 \mathrm{J} {\mathrm{mol}}^{-1} {\mathrm{K}}^{-1}\right)$

An example of diatomic molecule is

Degree of freedom of a triatomic gas is? (Consider moderate temperature)

The degrees of freedom of a diatomic gas at normal temperature is:

A diatomic gas molecule has translational, rotational and vibrational degree of freedom. The $\frac{{\mathrm{C}}_{\mathrm{p}}}{{\mathrm{C}}_{\mathrm{v}}}$ is

The total number of degrees of freedom for a non-rigid diatomic molecule is equal to:

The number of translational degrees of freedom for a diatomic gas is 

The gas mixture consists of 3 moles of oxygen and 5 moles of argon at temperature $T$. Considering only translational and rotational modes, the total internal energy of the system is

Choose the relation between the average kinetic energy and pressure.

If ${\mathrm{C}}_{\mathrm{P}}$ and ${\mathrm{C}}_{\mathrm{v}}$ denote the specific heats of unit mass of nitrogen gas at constant pressure and volume respectively, then:

The mean kinetic energy of a vibrating diatomic molecule with two vibrational modes is ($\mathrm{k}=$ Boltzman constant and $\mathrm{T}=$ Temperature)

The average energy per mole of an ideal gas of number of degrees of freedom equal to $n$at temperature$T$ is _____.

Let $E$ be the kinetic energy of one mole of gas at temperature $300 \mathrm{K}$ and $E\text{'}$at temperature $400 \mathrm{K}$. Find the value of $\frac{E\text{'}}{E}$ .

A gas has volume $\mathrm{V}$ and pressure $\mathrm{P}$. What is the total translational kinetic energy of all the molecules of the gas ?

The gases carbon-monoxide and nitrogen at the same temperature have kinetic energies $E_1$ and $E_2$, respectively. Then among the following statements, which one is correct?

Calculate the ratio $\frac{C_{\mathrm{p}}}{C_{\mathrm{v}}}$ for a triatomic gas molecule. (Assume the molecule has translational and vibrational degrees of freedom)

According to the kinetic theory of gases, for a diatomic molecule

A gas mixture consists of $2$ moles of oxygen and $4$ moles of argon at temperature $T$. Neglecting all vibrational modes, the total internal energy of the system is