Kinetic Theory ...

One box containing $$1$$ mole of $$He$$ at $$7/3 T_0$$ and other box containing $$1$$ mole of a polyatomic gas $$(\gamma=1.33)$$ at $$T_0$$ are placed together to attain thermal equilibrium. The final temperature becomes $$T_f$$. Then :

Identify the type of gas filled in container A and B respectively

In a certain gas $$\displaystyle \frac{2}{5}$$th of the energy of molecules is associated with the rotation of molecules and the rest of it is associated with the motion of the centre of mass. How much energy must be supplied to one mole of this gas at constant volume to raise the temperature by $$1^{\circ}C$$?

A monoatomic ideal gas undergoes a process in which the ratio of P to V at any instant is constant and equal to unity. The molar heat capacity of gas is:

Which of the following statements is wrong about the gas?

Figure shows the variation of the internal energy $$U$$ with density $$\rho$$ of one mole of an ideal monatomic gas for thermodynamic cycle ABCA. Here process AB is a part of rectangular hyperbola

Keeping the number of moles, volume and pressure the same, which of the following are the same for all ideal gas?

One mole of an ideal gas $$\left (C_{v,m}\, =\, \displaystyle \frac {5}{2} R \right )$$ at $$300$$ K and $$5$$ atm is expanded adiabatically to a final pressure of $$2$$ atm against a constant pressure of $$2$$ atm. Final temperature of the gas is:

A sample of a fluorocarbon was allowed to expand reversibly and adiabatically to twice its volume. In the expansion the temperature dropped from 298.15 to 248.44 K. Assume the gas behaves perfectly. Estimate the value of $$C_{V_1 m}$$.

The quantity $$\dfrac {2U}{fkT}$$ represents (where $$U=$$ internal energy of gas)