`0.02` moles of an ideal gas undergo a cycle consisting of an isochoric process, an isobaric process, and an isothermal process as shown below. Volumes and pressures at specific ponts are indicated on the axes. The pressure (in atm) at point B is `X`. The value of `10X` is

One mole of an ideal monoatomic gas undergoes a cyclic process as shown in figure . Temperature at point 1 = 300K and process 2-3 is isothermal . . Net work done by gas in complete cycle is

One mole of an ideal monoatomic gas undergoes a cyclic process as shown in figure . Temperature at point 1 = 300K and process 2-3 is isothermal . Heat capacity of process 1rarr 2 is

One mole of an ideal monoatomic gas undergoes a cyclic process as shown in figure . Temperature at point 1 = 300K and process 2-3 is isothermal . The efficiency of cycle is

One mole of monoatomic ideal gas undergoes a process ABC as shown in figure. The maximum temperature of the gas during the process ABC is in the form (xPV)/(R) . Find x .

One mole of a diatomic ideal gas undergoes a cyclic process ABC as shown in figure. The process BC is adiabatic. The temperature at A,B and C are 400K, 800K and 600K respectively. Choose the correct statement:

One mole of a diatomic ideal gas undergoes a cyclic process ABC as shown in figure. The process BC is adiabatic. The temperature at A,B and C are 400K, 800K and 600K respectively. Choose the correct statement:

One mole of diatomic ideal gas undergoes a cyclic process ABC as shown in figure. The process BC is adiatomic. The temperature of A, B and C are 400 K, 800 K and 600 K respectively. Choose the correct statement ____

An ideal gas undergoes four different processes from the same initial state as shown in figure of P-V diagram. Four processes are adiabatic, isothermal, isobaric and isochoric. Out of 1,2,3 and 4 which one is adiabatic ?

Two moles of helium gas undergo a cyclic process as shown in Fig. Assuming the gas to be ideal, calculate the following quantities in this process (a) The net change in the heat energy (b) The net work done (c) The net change in internal energy

One mole of a diatomic ideal gas (gamma=1.4) is taken through a cyclic process starting from point A. The process AtoB is an adiabatic compression, BtoC is isobaric expansion, CtoD is an adiabatic expansion, and DtoA is isochoric. The volume ratios are V_A//V_B=16 and V_C//V_B=2 and the temperature at A is T_A=300K . Calculate the temperature of the gas at the points B and D.