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

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

During adiabatic compression of a gas, its temperature

For monoatomic gas, its initial temperature 127° C if adiabatically its volume changed to 8/27 of its initial value then what will be final temperature

An ideal gas undergoes an adiabatic process obeying the relation PV^(4//3) = constant. If its initial temperature is 300 K and then its pressure is increased upto four times its initial value, then the final temperature (in Kelvin):

A gas is compressed adiabatically till its temperature is doubled. The ratio of its final volume to initial volume will be

When a gas is compressed adiabatically and reversibly, the final temperature is -

A given ideal gas with gamma= (C_(P))/(C_(5)) =1.5" is at a temperature T.If the gas is compressed adiabatically to one-fourth of its initial volume,final temperature will be.

During experiment an ideal gas is found to obey an additional law VP^(2)= constant. The gas is initially at temperature T and volume V, when it expands to volume 2V, the resulting temperature is