A quantity of air at normal temperature is compressed (a) slowly (b) suddenly to one third of its volume. Find the rise in temperature, if any in each case, `gamma= 1.4`.

A gas of gamma=1.4 and initial temperature 0^(@)C is suddenly compressed to 1//5th its original volume. Calculate the rise in temperature.

A quantity of air at 27^(@)C and atmospheric pressure is suddenly compressed to half its original volume. Find the final (i) pressure and (ii) temperature. Given gamma for air = 1.42 .

A gas is suddenly compressed to 1/4th of its original volume. Caculate the rise in temperature when original temperature is 27^(@)C. gamma= 1.5 .

A certain volume of dry air at 20^(@)C is expanded to there times its volume (i) slowly, (ii) suddenly. Calculate the final pressure and temperature in eachh case. Atmospheric pressure =10^(5)Nm^(-2), gamma of air =1.4

An ideal gas at 27^(@)C is compressed adiabatically to 8//27 of its original volume. If gamma = 5//3 , then the rise in temperature is

A certain mass of a gas is taken at 0^(@)C in a cylinder whose walls are perfect insulators. The gas is compressed (a) slowly, (b) suddenly till its pressure is increased to 20 times the initial pressure (gamma=1.4) . Calculate the final temperature in each case.

A diatomic gas initially at 18^(@) is compressed adiabatically to one- eighth of its original volume. The temperature after compression will b

If at 50^(@)C and 75 cm of mercury pressure, a definite mass of gas is compressed (i) slowly (ii) suddenly, than what will be the final pressure and temp. of the gas in each case, if the final volume is one fourth of the initial volume? gamma= 1.5 .

A diatomic gas initally at 18^(@)C is compressed adiabtically to one- eighth of its original volume. The temperature after compression will be