The difference between volume and pressure coefficients of an ideal gas is

  • A
    $\frac{1}{273}$
  • B
    $273$
  • C
    $\frac{2}{273}$
  • D
    zero

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For two different gases $X$ and $Y$, having degrees of freedom $f_1$ and $f_2$ and molar heat capacities at constant volume $C_{V1}$ and $C_{V2}$ respectively, the $\ln P$ versus $\ln V$ graph is plotted for an adiabatic process, as shown.

Column-$I$ represents physical quantity and Column-$II$ represents formula. Match them correctly:
Column-$I$Column-$II$
$(a)$ Kinetic energy per unit mole of gas.$(i)$ $\frac{1}{2}RT$
$(b)$ Kinetic energy per one molecule of gas.$(ii)$ $\frac{3}{2}RT$
$(iii)$ $\frac{3}{2}k_BT$

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An ideal gas $(\gamma = 1.5)$ is expanded adiabatically. To reduce the root mean square velocity of the molecules by a factor of $2$,the gas should be expanded by how many times?

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