The volume of a gas is reduced adibatically to `(1//4)` of its volume at `27^(@)C` if `y = 1.4` The new temperature will be

The volume of a gas is reduced adiabatically to 1/4 of its volume at 27^@C , if the value of gamma = 1.4, then the new temperature will be

An ideal gas is compressed adiabatically to 1/4 th of its initial volume at 10^(@)C . Find out the final temperature of the gas [gamma = 1.4] .

By adiabatic compression the volume of a gas at 27^@C is reduced to to 8//27 of the initial volume. What is the change of its temperature?

The volume of a given mass of gas at NTP is compressed adiabatically to 1/5th of its original volume. What is the new pressure ? gamma =1.4.

The volume of a given mass of a gas is reduced to (1)/(4) th of its initial alue at constant temperature. Calculate the percentage change in the pressure of the gas.

The volume of a given mass of a gas is reduced to (1)/(4) th of its initial alue at constant temperature. Calculate the percentage change in the pressure of the gas.

If pressure of an ideal gas is reduced to 1/4, then volume of the gas at the same temperature will become… times.

An ideal monoatomic gas at 27^(@)C is compressed adiabatically to (8)/(27) times of its present volume. The increase in temperature of the gas is

The volume of a given mass of a gas is reduced to 1/4 th of its initial value of at constant temperature. Calculate the percentage change in the pressure of the gas.

gamma for a gas is 5/3. An ideal gas at 27^@C is compressed adiabatically to 8/27 of its original volume. The rise in temperature of the gas is