`1000 cm^3` of argon at `27^circC` is adiabattically compressed so that the temperature is `127^circC`. Calculate the resulting volume. Given `gamma=5/3`.

One cubic metre of argon at 27^(@)C is adiabatically compressed so that the final temperature is 127^(@)C . Calculate the new volume of the gas (gamma=5//3) .

A mole of a monatimic perfect gas is adiabatically comporessed when its temperature rises from 27^(@) to 127^(@)C . Calculate the work done. [Hint: Work done =R(T-T')/gamma-1, for monatomic gas = 5/3 ]

One mole of an ideal gas (gamma=7//5) is adiabatically compressed so that its temperature rises from 27^(@)C to 35^(@)C the work done by the gas is (R=8.47J/mol-K)

A certain gas at atmospheric pressure is compressed adiabatically so that its volume becomes half of its original volume. Calculate the resulting pressure in Nm^(-2) . Given gamma for air = 1.4.

A gas at 27^@ C in a cylinder has a volume of 4 litre and pressure 100 Nm^-2 . (i) Gas is first compressed at constant temperature so that the pressure is 150 Nm^-2 . Calaulate the change in volume. (ii) It is then heated at constant volume so that temperature becomes 127^@ C . Calculate the new pressure.

The adiabatic compression ratio in a carnot reversible cycle is 9, when the temperature iof the source is 227^(@)C . Calculate the temperature of the sink. Given gamma=1.5

An ideal gas of volume 2 L is adiabatically compressed to (1//10)^(th) of its initial volume. Its initial pressure is 1.01 xx 105 Pa, calculate the final pressure. (Given gamma = 1.4)

10 grams of argon gas is compressed isothermally and reversibly at a temperature of 27^(@)C from 10L to 5L .Calculate the work done for this process in multiple of 10^(2) calories.