An ideal diatomic gas under goes a process in which its internal energy changes with volume as given U=cV^(2/5) where c is constant. Find the ratio of molar heat capacity to universal gas constant R

An ideal diatomic gas under goes a process in which its internal energy chnges with volume as given U=cV^(2//5) where c is constant. Find the ratio of molar heat capacity to universal gas constant R ?

Molar heat capacity of a gas at constant volume.

An ideal diatomic gas (gamma=7/5) undergoes a process in which its internal energy relates to the volume as U=alphasqrtV , where alpha is a constant. (a) Find the work performed by the gas to increase its internal energy by 100J. (b) Find the molar specific heat of the gas.

An ideal monoactomic gas undergoes a process ini which its internal energy depends upon its volume as U=asqrt(V) [where a is a constant] (a) find work done by a gas and heat transferred to gas to increse its internal energy by 200 J. (b) find molar specific heat of gas for this process.

An ideal gas with the adiabatic exponent gamma undergoes a process in which its internal energy relates to the volume as U=aV^alpha , where a and alpha are constants. Find the work performed by the gas and the amount of heat to be transferred to this gas to increase its internal energy by DeltaU

An ideal monoatomic gas undergoes a process in which its internal energy U and density rho vary as Urho = constant. The ratio of change in internal energy and the work done by the gas is

An ideal gas with the adiabatic exponent gamma undergoes a process in which its internal energy relates to the volume as u = aV^alpha . Where a and alpha are constants. Find : (a) the work performed by the gas and the amount of heat to be transferred to this gas to increase its internal energy by Delta U , (b) the molar heat capacity of the gas in this process.

An ideal gas undergoes a process in which its pressure and volume are related as PV^(n) =constant,where n is a constant.The molar heat capacity for the gas in this process will be zero if

One mole of an ideal gas goes through a process in which the entropy of the gas changes with temperature T as S = aT + C_V 1n T , where a is a positive constant. C_V is the molar heat capacity of this gas at constant volume. Find the volume dependence of the gas temperature in this process if T = T_0 at V = V_0 .

An ideal gas with adiabatic exponent gamma = 4/3 undergoes a process in which internal energy is related to volume as U = V^2 . Then molar heat capacity of the gas for the process is :