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 1.0L 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 1.0 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 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

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

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

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)