A gas obeys `PV^2` = constant in addition to PV=RT. if on heating, the temperature is doubled the volume of the gas is

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

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

The gas law PV=constant is true for

Certain perfect gas is found to obey pV^(3//2) = constant during adiabatic process. If such a gas at intial temperature T, is adiabatically compressed to half the initial volume, its final temperature will be

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).

A certain ideal gas undergoes a polytropic process PV^(n) = constant such that the molar specific heat during the process is negative. If the ratio of the specific heats of the gas be gamma , then the range of values of n will be

A certain ideal gas undergoes a polytropic process PV^(n) = constant such that the molar specific heat during the process is negative. If the ratio of the specific heats of the gas be gamma , then the range of values of n will be

If both the temperature and the volume of an ideal gas are doubled, the pressure

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

In the process pV^2= constant, if temperature of gas is increased, then