If Cp and Cv denote the specific heats (per unit mass) of an ideal gas of molecular weight M where R is the molecular weight constant, then Cp - Cv = ?
Cp−Cv=RM2
Cp−Cv=RM
Cp−Cv=MR
Cp−Cv=R
Solution:
Let Cv and Cp be molar specific heats of the ideal gas at constant volume and constant pressure, respectively, then Cp = MCp and Cv = MCv ∵ Cp - Cv = R ∴ MCp - MCv = R ⇒ Cp - Cv = R/M