Two identical adiabatic vessels are filled with oxygen at pressure $P_1$ and $P_2 (P_1 > P_2).$ The vessels are interconnected with each other by a nonconducting pipe. If $U_{01}$ and $U_{02}$ denote initial internal energy of oxygen in first and second vessel respectively and $U_{f_1}$ and $U_{f_2}$ denote final internal energy values, than :
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A diatomic gas follows equation $PV^m =$ constant, during a process. What should be the value of $m$ such that its molar heat capacity during process $= R$
The average degree of freedom per molecule of a gas is $6$. The gas performs $25\ J$ work, while expanding at constant pressure. The heat absorbed by the gas is .... $J$
$Assertion :$ Mean free path of a gas molecules varies inversely as density of the gas.
$Reason :$ Mean free path varies inversely as pressure of the gas.
The number of molecules in one litre of an ideal gas at $300 \,{K}$ and $2$ atmospheric pressure with mean kinetic energy $2 \times 10^{-9}\, {J}$ per molecules is $....\, \times 10^{11}$
The mean free path of molecules of a certain gas at $STP$ is $1500\,d$, where $d$ is the diameter of the gas molecules. While maintaining the standard pressure, the mean free path of the molecules at $373\,K$ is approximately $..........\,d$
The temperature of the hydrogen at which the average speed of its molecules is equal to that of oxygen molecules at a temperature of $31\,^oC,$ is ........ $^oC$