An ideal gas of volume 1.0L is adiabatically compressed to `frac(1)(15)th` of its initial volume. Its initial pressure and temperature is `1.01xx10^5Pa` and `275^@C` respectively. Given Cv for ideal gas = 20.8J/mol.K and `gamma` = 1.4. Calculate final pressure.

An ideal gas of volume 1.0L is adiabatically compressed to frac(1)15)th of its initial volume. Its initial pressure and temperature is 1.01xx10^5 Pa and 275^@C respectively. Given Cv for ideal gas = 20.8J/mol.K and gamma = 1.4. Calculate final temperature

An ideal gas of volume 1.0 L is adiabatically compressed to (1/15) of its initial volume. Its initial pressure and temperature is 1.01 xx 10^5 Pa and 27^@C respectively . Given CV for ideal gas = 20.8 J/mol.K and y = 1.4 . Calculate work done

An ideal gas of volume 1.0L is adiabatically compressed to frac(1)15)th of its initial volume. Its initial pressure and temperature is 1.01xx10^5 Pa and 275^@C respectively. Given Cv for ideal gas = 20.8J/mol.K and gamma = 1.4. How would your answers change, if the process were isothermal?

A diatomic gas at pressure P and volume V is compressed adiabatically to frac(1)(32) times the original volume. Find the final pressure.

A gas for which gamma=1.5 is suddenly compressed to 1//4 th of the initial volume. Then the ratio of the final to initial pressure is

If gamma=2.5 and volume is equal to (1)/(8) times to the initial volume then perssure p' is equal to (initial pressure = p)

An ideal monatomic gas is adiabatically compressed so that itsfinal temperature is twice its initial temperature. What is the ratio of the final pressure to itsinitial pressure?

The compressive ratio of a certain diesel engine is 15 . This means that air in the cylinder is compressed to 1/15 of its initial volume. If the initial pressure is 1.0 xx10^5 Pa and the initial temperature is 300 K, find the final pressure and temperature after compression. Air is mostly a mixture of oxygen and nitrogen and y = 1.4