139010 A vessel of volume $40 l$ contains ideal gas at the temperature $0{ }^{\circ} \mathrm{C}$. After a portion of the gas has been let out, the pressure in the vessel decreased by $\Delta P=0.78 \mathrm{~atm}$, while the temperature remaining constant, Assuming the density of the gas under normal conditions as $\rho$ $=1.3 \mathrm{~g} / l$. the mass of the released gas is

139011 One mole of an ideal gas at an initial temperature of $T K$ does $6 R$ joules of work adiabatically. If the ratio of specific heats of this gas at constant pressure and at constant volume is $5 / 3$, the final temperature of gas will be

139012 An ideal gas is expanding such that $\mathbf{p T}^{2}=$ constant. The coefficient of volume expansion of the gas is-

139013 A one mole of ideal gas goes through a process in which pressure $p$ varies with volume $V$ as $p$ $=3-g\left(\frac{\mathbf{V}}{\mathbf{V}_{0}}\right)^{2}$, where, $\mathbf{V}_{0}$ is a constant. The maximum attainable temperature by the ideal gas during this process is (all quantities are is $S I$ units and $R$ is gas constant)

139010 A vessel of volume $40 l$ contains ideal gas at the temperature $0{ }^{\circ} \mathrm{C}$. After a portion of the gas has been let out, the pressure in the vessel decreased by $\Delta P=0.78 \mathrm{~atm}$, while the temperature remaining constant, Assuming the density of the gas under normal conditions as $\rho$ $=1.3 \mathrm{~g} / l$. the mass of the released gas is

139011 One mole of an ideal gas at an initial temperature of $T K$ does $6 R$ joules of work adiabatically. If the ratio of specific heats of this gas at constant pressure and at constant volume is $5 / 3$, the final temperature of gas will be

139012 An ideal gas is expanding such that $\mathbf{p T}^{2}=$ constant. The coefficient of volume expansion of the gas is-

139013 A one mole of ideal gas goes through a process in which pressure $p$ varies with volume $V$ as $p$ $=3-g\left(\frac{\mathbf{V}}{\mathbf{V}_{0}}\right)^{2}$, where, $\mathbf{V}_{0}$ is a constant. The maximum attainable temperature by the ideal gas during this process is (all quantities are is $S I$ units and $R$ is gas constant)

139010 A vessel of volume $40 l$ contains ideal gas at the temperature $0{ }^{\circ} \mathrm{C}$. After a portion of the gas has been let out, the pressure in the vessel decreased by $\Delta P=0.78 \mathrm{~atm}$, while the temperature remaining constant, Assuming the density of the gas under normal conditions as $\rho$ $=1.3 \mathrm{~g} / l$. the mass of the released gas is

139011 One mole of an ideal gas at an initial temperature of $T K$ does $6 R$ joules of work adiabatically. If the ratio of specific heats of this gas at constant pressure and at constant volume is $5 / 3$, the final temperature of gas will be

139012 An ideal gas is expanding such that $\mathbf{p T}^{2}=$ constant. The coefficient of volume expansion of the gas is-

139013 A one mole of ideal gas goes through a process in which pressure $p$ varies with volume $V$ as $p$ $=3-g\left(\frac{\mathbf{V}}{\mathbf{V}_{0}}\right)^{2}$, where, $\mathbf{V}_{0}$ is a constant. The maximum attainable temperature by the ideal gas during this process is (all quantities are is $S I$ units and $R$ is gas constant)

139010 A vessel of volume $40 l$ contains ideal gas at the temperature $0{ }^{\circ} \mathrm{C}$. After a portion of the gas has been let out, the pressure in the vessel decreased by $\Delta P=0.78 \mathrm{~atm}$, while the temperature remaining constant, Assuming the density of the gas under normal conditions as $\rho$ $=1.3 \mathrm{~g} / l$. the mass of the released gas is

139011 One mole of an ideal gas at an initial temperature of $T K$ does $6 R$ joules of work adiabatically. If the ratio of specific heats of this gas at constant pressure and at constant volume is $5 / 3$, the final temperature of gas will be

139012 An ideal gas is expanding such that $\mathbf{p T}^{2}=$ constant. The coefficient of volume expansion of the gas is-

139013 A one mole of ideal gas goes through a process in which pressure $p$ varies with volume $V$ as $p$ $=3-g\left(\frac{\mathbf{V}}{\mathbf{V}_{0}}\right)^{2}$, where, $\mathbf{V}_{0}$ is a constant. The maximum attainable temperature by the ideal gas during this process is (all quantities are is $S I$ units and $R$ is gas constant)