148261 Certain amount of heat supplied to an ideal gas under isothermal condition will result in

148263 Five moles of an ideal gas has pressure $p_{0}$, volume $V_{0}$ and temperature $T_{0}$. The gas is expanded to volume $3 \mathrm{~V}_{0}$ along a path, so that the pressure $p$ is changed as function of volume $V$ as $p=p_{0}\left(V / V_{0}\right)$. The pressure is then reduced to $p_{0}$ maintaining the volume constant. The gas undergoes an isobaric compression till the volume and temperature become $V_{0}$ and $T_{0}$, respectively. The total work done by the gas during the entire process is

148264 Work done on heating one mole of monoatomic gas adiabatically through $20^{\circ} \mathrm{C}$ is $\mathrm{W}$. Then, the work done on heating 6 moles of rigid diatomic gas through the same change in temperature.

148265 The P-V diagram shown below indicates two paths along which a sample of gas can be taken from state $A$ to state $B$. The energy equal to 5 $P V$ in the form of heat is required to be transferred, if the Path-1 is chosen. How much energy in the form of heat should be transferred, if Path-2 is chosen?

148266 One mole of ideal gas goes through a process $\mathbf{P V}^{3}=$ constant, where $P$ and $V$ are pressure and volume, respectively. Let $W$ be the work done by the gas as its temperature is increased by $\Delta T$. The value of $|W|$ is ( $R$ is the universal gas constant.)

148261 Certain amount of heat supplied to an ideal gas under isothermal condition will result in

148263 Five moles of an ideal gas has pressure $p_{0}$, volume $V_{0}$ and temperature $T_{0}$. The gas is expanded to volume $3 \mathrm{~V}_{0}$ along a path, so that the pressure $p$ is changed as function of volume $V$ as $p=p_{0}\left(V / V_{0}\right)$. The pressure is then reduced to $p_{0}$ maintaining the volume constant. The gas undergoes an isobaric compression till the volume and temperature become $V_{0}$ and $T_{0}$, respectively. The total work done by the gas during the entire process is

148264 Work done on heating one mole of monoatomic gas adiabatically through $20^{\circ} \mathrm{C}$ is $\mathrm{W}$. Then, the work done on heating 6 moles of rigid diatomic gas through the same change in temperature.

148265 The P-V diagram shown below indicates two paths along which a sample of gas can be taken from state $A$ to state $B$. The energy equal to 5 $P V$ in the form of heat is required to be transferred, if the Path-1 is chosen. How much energy in the form of heat should be transferred, if Path-2 is chosen?

148266 One mole of ideal gas goes through a process $\mathbf{P V}^{3}=$ constant, where $P$ and $V$ are pressure and volume, respectively. Let $W$ be the work done by the gas as its temperature is increased by $\Delta T$. The value of $|W|$ is ( $R$ is the universal gas constant.)

148261 Certain amount of heat supplied to an ideal gas under isothermal condition will result in

148263 Five moles of an ideal gas has pressure $p_{0}$, volume $V_{0}$ and temperature $T_{0}$. The gas is expanded to volume $3 \mathrm{~V}_{0}$ along a path, so that the pressure $p$ is changed as function of volume $V$ as $p=p_{0}\left(V / V_{0}\right)$. The pressure is then reduced to $p_{0}$ maintaining the volume constant. The gas undergoes an isobaric compression till the volume and temperature become $V_{0}$ and $T_{0}$, respectively. The total work done by the gas during the entire process is

148264 Work done on heating one mole of monoatomic gas adiabatically through $20^{\circ} \mathrm{C}$ is $\mathrm{W}$. Then, the work done on heating 6 moles of rigid diatomic gas through the same change in temperature.

148265 The P-V diagram shown below indicates two paths along which a sample of gas can be taken from state $A$ to state $B$. The energy equal to 5 $P V$ in the form of heat is required to be transferred, if the Path-1 is chosen. How much energy in the form of heat should be transferred, if Path-2 is chosen?

148266 One mole of ideal gas goes through a process $\mathbf{P V}^{3}=$ constant, where $P$ and $V$ are pressure and volume, respectively. Let $W$ be the work done by the gas as its temperature is increased by $\Delta T$. The value of $|W|$ is ( $R$ is the universal gas constant.)

148261 Certain amount of heat supplied to an ideal gas under isothermal condition will result in

148263 Five moles of an ideal gas has pressure $p_{0}$, volume $V_{0}$ and temperature $T_{0}$. The gas is expanded to volume $3 \mathrm{~V}_{0}$ along a path, so that the pressure $p$ is changed as function of volume $V$ as $p=p_{0}\left(V / V_{0}\right)$. The pressure is then reduced to $p_{0}$ maintaining the volume constant. The gas undergoes an isobaric compression till the volume and temperature become $V_{0}$ and $T_{0}$, respectively. The total work done by the gas during the entire process is

148264 Work done on heating one mole of monoatomic gas adiabatically through $20^{\circ} \mathrm{C}$ is $\mathrm{W}$. Then, the work done on heating 6 moles of rigid diatomic gas through the same change in temperature.

148265 The P-V diagram shown below indicates two paths along which a sample of gas can be taken from state $A$ to state $B$. The energy equal to 5 $P V$ in the form of heat is required to be transferred, if the Path-1 is chosen. How much energy in the form of heat should be transferred, if Path-2 is chosen?

148266 One mole of ideal gas goes through a process $\mathbf{P V}^{3}=$ constant, where $P$ and $V$ are pressure and volume, respectively. Let $W$ be the work done by the gas as its temperature is increased by $\Delta T$. The value of $|W|$ is ( $R$ is the universal gas constant.)

148261 Certain amount of heat supplied to an ideal gas under isothermal condition will result in

148263 Five moles of an ideal gas has pressure $p_{0}$, volume $V_{0}$ and temperature $T_{0}$. The gas is expanded to volume $3 \mathrm{~V}_{0}$ along a path, so that the pressure $p$ is changed as function of volume $V$ as $p=p_{0}\left(V / V_{0}\right)$. The pressure is then reduced to $p_{0}$ maintaining the volume constant. The gas undergoes an isobaric compression till the volume and temperature become $V_{0}$ and $T_{0}$, respectively. The total work done by the gas during the entire process is

148264 Work done on heating one mole of monoatomic gas adiabatically through $20^{\circ} \mathrm{C}$ is $\mathrm{W}$. Then, the work done on heating 6 moles of rigid diatomic gas through the same change in temperature.

148265 The P-V diagram shown below indicates two paths along which a sample of gas can be taken from state $A$ to state $B$. The energy equal to 5 $P V$ in the form of heat is required to be transferred, if the Path-1 is chosen. How much energy in the form of heat should be transferred, if Path-2 is chosen?

148266 One mole of ideal gas goes through a process $\mathbf{P V}^{3}=$ constant, where $P$ and $V$ are pressure and volume, respectively. Let $W$ be the work done by the gas as its temperature is increased by $\Delta T$. The value of $|W|$ is ( $R$ is the universal gas constant.)