Polytropic Process || Calculation OF Molar Heat Capacity

For polytropic process PV^(n) = constant, molar heat capacity (C_(m)) of an ideal gas is given by:

Molar Heat Capacity OF Polytropic Process || Conversion OF Polytropic Process || into other Process || Case II :-Solid/Liquid || Case III :-Real Gas || Solved Numerical Class illustration

Polytropic Process || Molar Specific Heat , Cp , Cv , γ , || Adiabatic Process || Free Expansion

The volume of a diatomic gas (gamma = 7//5) is increased two times in a polytropic process with molar heat capacity C = R . How many times will the rate of collision of molecules against the wall of the vessel be reduced as a result of this process?

Workdone In Polytropic Process

Heat (q) || Sign Convention || Unit Calculation OF Heat || total/Molar/Specific Heat Capacity || Process Dependent Heat Capacity (Cp,Cv) || Cp and Cv OF Ideal Gas || Degree OF Freedom

An ideal has undergoes a polytropic given by equation PV^(n) = constant. If molar heat capacity of gas during this process is arithmetic mean of its molar heat capacity at constant pressure and constant volume then value of n is

(a) A polytropic process for an ideal gas is represented by PV^(x) = constant, where x != 1 . Show that molar specific heat capacity for such a process is given by C = C_(v) + (R)/(1-x) . (b) An amount Q of heat is added to a mono atomic ideal gas in a process in which the gas performs a work (Q)/(2) on its surrounding. Show that the process is polytropic and find the molar heat capacity of the gas in the process.