[" DAILV PRALTICE THER mole of a perfect "],[" gas is compressed adiabatically.The initially "],[" pressure and volume of the gas are "10^(5)N/m^(2)],[" and "6L" respectively.The final volume of the gasis "],[2L" molar specific heat of the gas at constant "],[" volume is "3R/2" ."]

Calculate the work done when one mole of a perfect gas is compressed adiabatically. The initial pressure and volume of the gas are 10^5 N//m^2 and 6 litres respectively. The final volume of the gas are 2 litre. Molar specific heat of the gas at constant volume is 3R//2 .

Calculate the work done when one mole of a perfect gas is compressed adiabatically. The initial pressure and volume of the gas are 10^5 N//m^2 and 6 litres respectively. The final volume of the gas are 2 litre . Molar specific heat of the gas at constant volume is 3R//2 .

Calculate the work done when one mole of a perfect gas is compressed adiabatically. The initial pressure and volume of the gas are 105 N//m^2 and 6 litres respectively. The final volume of the gas are 2 litre. Molar specific heat of the gas at constant volume is 3R//2 .

Calculate the work done when 1 mole of a perfect gas is compressed adiabatically . The initial pressure and volume of the gas are 10^(5)N//m^(2) and 6 litre respectively. The final volume of the gas is 2 litres. Molar specific heat of the gas at constant volume is (3R)/(2) [(3)^(5//3) = 6.19]

Calculate the work done when 1 mole of a perfect gas is compressed adiabatically . The initial pressure and volume of the gas are 10^(5)N//m^(2) and 6 litre respectively. The final volume of the gas is 2 litres. Molar specific heat of the gas at constant volume is (3R)/(2) [(3)^(5//3) = 6.19]

Find out the work done in adiabatic compression of 1 mol of an ideal gas. The initial pressure and volume of the gas are 10^(5) N cdot m^(-2) and 6L, respectively, the final volume is 2L , the molar specific heat of the gas at constant volume is 3/2 R .

If the specific heat of a gas at constant volume is 3/2R , then the value of gamma will be

One mole of a monatomic gas is mixed with 3 moles of a diatomic gas. What is the molar specific heat of the mixture at constant volume?