A gas obeys `PV^2` = Constant in addition to PV=RT, on heating its temperature id doubled, the volume of the gas is

The gas law (PV/T) = constant is true for

One mole of an ideal gas has an internal energy given by U=U_(0)+2PV , where P is the pressure and V the volume of the gas. U_(0) is a constant. This gas undergoes the quasi - static cyclic process ABCD as shown in the U-V diagram. The molar heat capacity of the gas at constant pressure is

One mole of an ideal gas has an interal energy given by U=U_(0)+2PV , where P is the pressure and V the volume of the gas. U_(0) is a constant. This gas undergoes the quasi - static cyclic process ABCD as shown in the U-V diagram. The molar heat capacity of gas at constant pressure is

During an experiment, an ideal gas is found to obey a condition Vp^2 = constant. The gas is initially at a temperature (T), pressure (p) and volume (V). The gas expands to volume (4V).

Certain perfect gas is found to obey PV^(n) = constant during adiabatic process. The volume expansion coefficient at temperature T is

The gas law PV=constant is true for

During an experiment, an ideal gas is found to obey an additional law VP^2=constant, The gas is initially at a temperature T, and volume V. When it expands to a volume 2V, the temperature becomes…….

A gas is found to obey the law P^(2)V = constant . The initial temperature and volume are T_(0) and V_(0) . If the gas expands to a volume 3 V_(0) , its final temperature becomes

In a gas equation, PV = RT, V refers to the volume of

A gas is found to be obeyed the law p^2V = constant . The initial temperature and volume are T_0 and V_0 . If the gas expands to a volume 3 V_0 , then the final temperature becomes.