For an ideal gas, `Cv//Cp` is

For an ideal gas, 'C_p' and 'C_v' are related as

Prove that for an ideal gas, C_P is greater than C_V

Define C_p and C_V . Why is C_P gt C_V ? For an ideal gas, prove that C_P - C_V = R .

Define C_p and C_V . Why is C_P gt C_V ? For an ideal gas, prove that C_P - C_V = R .

For an ideal gas , the specific heat at constant pressure C_p is greater than the specific heat at constant volume C_v This is because

For an ideal gas , the specific heat at constant pressure C_p is greater than the specific heat at constant volume C_v This is because

One mole of an ideal gas ( C_p//C_v = gamma ) at absolute temperature T_1 is adiabatically compressed from an initial pressure P_1 to a final pressure P_2 . The resulting temperature T_2 , of the gas is given by:

Show that for an ideal gas C_p - C_v = R where C_p and C_v are the heat capacity at constant pressure and constant volume respectively.

Consider a mixture of 3 moles of helium gas and 2 moles of oxygen gas (molecules taken to be rigid) as an ideal gas. Its C_P//C_V value will be:

Consider a mixture of 3 moles of helium gas and 2 moles of oxygen gas (molecules taken to be rigid) as an ideal gas. Its C_P//C_V value will be: