We know that for an adiabatic process PV^y = a constant. Evaluate 'a constant' for an adiabatic process involving exactly 10.0 mol of an ideal gas passing through the state having exactly P=1.0 atm and T=1200 K. Assume a diatomic gas whose molecules rotate but do not oscillate.(1atm=10^5 Pa)

During an adiabatic process of an ideal gas, if P is proportional to (1)/(V^(1.5) , then the ratio of specific heat capacities at constant pressure to that at constant volume for the gas is

An ideal diatomic gas, with rotation but no oscillation,undergoes an adiabatic compression. Its initial pressure and volume are 1.20 atm and 0.200 m . Its final pressure is 3.60 atm. How much work is done by the gas?

Work done during isothermal expansion of one mole of an ideal gas form 10atm to 1atm at 300K is (Gas constant= 2 )

The compression factor (compressibility factor) for 1 mol of a van der Waals gas at 0^(@)C and 100 atm pressure is found to be 0.5 . Assuming that the volume of a gas molecule is neligible, calculate the van der Waals constant a .

The compression factor (compressibility factor) for 1 mol of a van der Waals gas at 0^(@)C and 100 atm pressure is found to be 0.5 . Assuming that the volume of a gas molecule is neligible, calculate the van der Waals constant a .

5 mole of an ideal gas expand isothermally and irreversibly from a pressure of 10 atm to 1 atm against a constant external pressure of 1 atm. w_(irr) at 300 K is :

A gas is undergoing an adiabatic process. At a certain stage A, the values of volume and temperature (V_(0), T_(0)) . From the details given in the graph, find the value of adiabatic constant gamma

Calculate the work done when done when 1.0 mol of water at 373K vaporises against an atmosheric pressure of 1.0atm . Assume ideal gas behaviour.

One mole of a monatomic ideal gas is taken through the cycle shown in the figure: A to B adiabatic expansion B to C: cooling at constant volume C to D adiabatic compression D to C: heating at constant volume. The pressure and temperature at P_A, P_B etc. T_A , T_B etc. are denoted etc. respectively. Given that T_A = 1000 K, P_B =(2 //3)P_A and P_C = (1 //3)P_A Calculate the following quantities. The work done by the gas in process A to B (in J)