An ideal gas has a specific heat at constant pressure `C_P=(5R)/2`. The gas is kept in a closed vessel of volume `0.0083m^3`, at a temperature of 300K and a pressure of `1.6xx10^6 N//m^2`. An amount of `2.49xx10^4` Joules of heat energy is supplied to the gas. Calculate the final temperature and pressure of the gas.

An ideal gas has a specific heat at constant pressure C_(p)=5/2R . The gas is kept in a closed vessel of volume 0.0083m^(3) , at temperature of 300 K and pressure 1.6xx10^(6)N//M^(2) . An amount of 2.49xx10^(4) J of energy is supplied to the gas. calculate the final temperature and pressure of the gas.

An ideal gas has a molar heat capacity at constant pressure of Cp = 2.5 R . The gas is kept in a closed vessel of volume 0.0083 m^(3) , at a temperature of 300 K and a pressure of 1.6 xx 10^(6) Nm^(-2). An amount 2.49 xx 10^(4) J of heat energy is supplied to the gas. calculate the final temperature and pressure of the gas.

An ideal gas has a specific heat at constant pressure C_p=(5R)/(2) . The gas is kept in a closed vessel of volume V_0 at temperature T_0 and pressure p_0 . An amount fo 10p_0V_0 of heat is supplied to the gas. (a) Calculate the final pressure and temperature of the gas. (b) Show the process on p-V diagram.

An ideal gas initially at pressure 1 bar is being compressed from 30m^(3) to 10m^(3) volume and its temperature decreases from 320 K to 280 K then find final pressure of gas.

A closed vessel 10L in volume contains a diatomic gas under a pressure of 10^5N//m^2 . What amount of heat should be imparted to the gas to increase the pressure in the vessel five times?

An ideal gas has volume V_(0) at . 27^(@)C It is heated at constant pressure so that its volume becomes . 2V_(0). The final temperature is

A sample of ideal gas (gamma=1.4) is heated at constant pressure. If an amount of 140 J heat is supplied to the gas, then change in internal energy of the gas

The molar specific heat at constant pressure of an ideal gas is (7//2 R) . The ratio of specific heat at constant pressure to that at constant volume is