Two moles of an ideal gas, with `C_P/C_V=5/3` , are mixed with 3 moles of another ideal gas `C_P/C_V = 4/3` . The value of `C_P/C_V` for the mixture is

Two moles of an ideal gas with (C_(P))/(C_(V))= (5)/(3) are mixed with 3 moles of another ideal gas with (C_(P))/(C_(V))= (4)/(3) . The value of (C_(P))/(C_(V)) for the mixture is

Two moles the an ideal gas with C_(v) = (3)/(2)R are mixed with 3 of anthoer ideal gas with C_(v) = (5)/(2) R . The value of the C_(p) for the mixture is :

Two moles the an ideal gas with C_(v) = (3)/(2)R are mixed with 3 of anthoer ideal gas with C_(v) = (5)/(2) R . The value of the C_(p) for the mixture is :

Two moles on ideal gas with gamma=5/3 is mixed with 3 moles of another ideal non reacting gas with gamma=7/5 .The value of (C_p)/(C_v) for the gasous mixture is closer to :

Three moles of ideal gas A with (C_(p))/(C_(v))=(4)/(3) is mixed with two moles of another ideal gas B with (C _(P))/(C_(v))=(5)/(3) The (C_(P))/(C_(v)) of mixture is (Assuming temperature is constant)

Three moles of ideal gas A with (C_(p))/(C_(v))=(4)/(3) is mixed with two moles of another ideal gas B with (C _(P))/(C_(v))=(5)/(3) The (C_(P))/(C_(v)) of mixture is (Assuming temperature is constant)

Two moles of gas A at 27^(@)C mixed with a 3 moles of gas at 37^(@)C. If both are monatomic ideal gases, what will be the temperature of the mixture ?

Two moles of helium (He) are mixed with four moles of hydrogen (H_2) . Find (a) (C_(V) of the mixture (b) (C_(P) of the mixture and ( c) (gamma) of the mixture.

One mole of an ideal monoatomic gas is mixed with one mole of an equimolar mixture of monoatomic and diatomic ideal gases. Find the value of lambda= (C_P /C_v) for the final mixture

The temperature of an ideal gas undergoing adiabatic expansion varies with volume as T prop V^(-(3)/(4)) , then the value of (C_(P))/(C_(V)) for the gas is