For an ideal gas, the value of `((dU)/(dV))_(T)` is:

Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

For an ideal gas of one mole,what is the value of \(P(\frac{dV}{dT})_{P}\) is equal to when the pressure of the gas is maintained constant?

For an ideal gas, ((del E)/(del V))_T is

For an ideal gas the slope of V-T graph during an adiabatic process is (dV)/(dT) = -m at a point where volume and temperature are V_(0) and T_(0) . Find the value of C_(p) of the gas. It is given that m is a positive number.

Statement-1: Under adiabatic free expansion, ((dU)/(dV))_(T) is +ve when attractive forces are dominant between gas molecules [U,V,T respectively] Statement-2: Internal energy is a state function.

Assertion: Under adiabatic free expansion, ((dU)/(dV))_(T) is +ve when attractive forces are dominant between gas molecules [U,V,T respresent internal energy, volume and temperature of gas respectively] Reason: Internal energy is a state function.

Assertion: Under adiabatic free expansion, ((dU)/(dV))_(T) is +ve when attractive forces are dominant between gas molecules [U,V,T respresent internal energy, volume and temperature of gas respectively] Reason: Internal energy is a state function.