During an adiabatic process, the pressure and volume of an ideal gas are related by $PV^\gamma = ext{constant}$. If the ratio of specific heats $\gamma$ is $\frac{5}{3}$, the work done by the gas when the volume changes from $V_1$ to $V_2$ is:

500 J of heat energy is removed from 4 moles of a monoatomic ideal gas at constant volume. The temperature drops by

A bubble of 8 mole of helium is submerged at a certain depth in water. The temperature of water increases by ${30^{\rm{o}}}{\rm{C}}$. How much that is added approximately to helium during expansion

In Which Process the PV indicator diagram is a straight line parallel to volume axis

Suppose ideal gas equation follows $V{P^3} =$ constant. Initial temperature and volume of the gas are $T$ and $V$ respectively. If gas expands to $27\;V$ then its temperature will become

A Container that suits the occurance of an isothermal process should be made of

An ideal gas is heated at constant pressure and absorbs amount of heat $Q$. If the adiabatic exponent is${\rm{\gamma }}$, then the fraction of heat absorbed in raising the internal energy and performing the work, in

An ideal gas undergoes a process where its pressure and volume are related by $P = P_0 + \alpha V$, where $P_0$ and $\alpha$ are positive constants. If the gas expands from volume $V_1$ to $V_2$, the work done by the gas is:

The specific heat of a gas

In a polytropic process, the relation between pressure and volume is given by $PV^n = ext{constant}$. For an adiabatic process involving an ideal gas, the value of 'n' is equal to:

Boiling Water is changing into steam. At this stage the specific heat of water is