Two thermally insulated vessels $1$ and $2$ are filled with air at temperatures $({T_1},\,\,{T_2}),$ volume $({V_1},\,\,{V_2})$ and pressure $({P_1},\,\,{P_2})$ respectively. If the valve joining the two vessels is opened, the temperature inside the vessel at equilibrium will be
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The temperature of argon, kept in a vessel, is raised by $1^\circ C$ at a constant volume. The total heat supplied to the gas is a combination of translational and rotational energies. Their respective shares are
$105$ calories of heat is required to raise the temperature of $3$ moles of an ideal gas at constant pressure from $30^{\circ} C$ to $35^{\circ} C$. The amount of heat required in calories to raise the temperature of the gas through the range $\left(60^{\circ} C\right.$ to $\left.65^{\circ} C \right)$ at constant volume is ........ $cal$ $\left(\gamma=\frac{C_p}{C_v}=1.4\right)$
A vessel of volume $8\, litre$ contains an ideal gas at $300\, K$ and $2\, atm$ pressure. The gas is allowed to leak till pressure become $125\, kpa$ calculate amount of moles which leak out if temperature remain constant ...... $moles$
The temperature of an ideal gas is increased from $120\, K$ to $480\, K.$ If at $120\, K,$ the root mean square velocity of the gas molecules is $v,$ at $480\, K$ it becomes
$N$ molecules each of mass $m$ of gas $A$ and $2N$ molecules each of mass $2m$ of gas $B$ are contained in the same vessel at temperature $T.$ The mean square of the velocity of molecules of gas $B$ is ${v^2}$ and the mean square of $x$ component of the velocity of molecules of gas $A$ is ${w^2}$. The ratio $\frac{{{w^2}}}{{{v^2}}}$ is