An ideal gs at pressure P is adiabatically compressed so that its density becomes n times the initial vlaue The final pressure of the gas will be `(gamma=(C_(P))/(C_(V)))`

An ideal gas at atmospheric pressure is adiabatically compressed so that its density becomes 32 times ofits initial value. If the final pressure of gas is 128 atmospheres, the value of gamma of the gas is :

A gas at pressure P is abiabatically compressed so that its density becomes twice that of initial value. Given that gamma=C_(p)//C_(v)=(7//5) , What will be the final pressure of the gas ?

A certain mass of an ideal gas at pressure P_1 is adiabatically expanded from an initial volume V_1 to a final volume V_2 . The resulting pressure P_2 of the gas is given by:

Diatomic gas at pressure 'P' and volume 'V' is compressed adiabatically to 1/32 times the original volume . Then the final pressure is

300K a gas (gamma = 5//3) is compressed adiabatically so that its pressure becomes 1//8 of the original pressure. The final temperature of the gas is :

A given mass of a gas at 0^(@)C is compressed reversible and adiabatically to a pressure 20 times the initial value. Calculate the final temperature of the gas. [(C_(P))/(C_(V))=1.42

Diatomic gas at pressure 'P' and volume 'V' is compressed adiabatically to 1/32 times the original volume. Then the final pressure is