A cyclic process on an ideal monatomic gas is shown in figure. The correct statement is
Work done by gas in process $A B$ is more than that in the process $B C$
Net heat energy has been supplied to the system
Temperature of the gas is maximum at state $B$
In process $C A$, heat energy is absorbed by system
$2$ moles of a diatomic gas undergoes the process : $PT_2/V$ = constant. Then, the molar heat capacity of the gas during the process will be equal to
The efficiency of a Carnot's engine, working between steam point and ice point, will be $....\,\%$
One mole of an ideal gas $\left( {\frac{{{C_p}}}{{{C_v}}} = Y} \right)$ heated by law $P = \alpha V$ where $P$ is pressure of gas, $V$ is volume, $\alpha $ is a constant. What is the molar heat capacity of gas in the process
When an ideal diatomic gas is heated at constant pressure, the fraction of the heat energy supplied which increases the internal energy of the gas, is
During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its absolute temperature. The ratio ${C_p}/{C_v}$ for the gas is