The molar specific heat of an ideal gas at constant pressure and constant volume is `C_(p)` and `C_(v)` respectively. If R is the universal gas constant and the ratio of `C_(p)` to `C_(v)` is `gamma`, then `C_(v)`.A. `(1+gamma)/(1-gamma)`B. `(R)/((gamma-1))`C. `((gamma-1))/(R)`D. `gammaR`

The molar specific heat of an ideal gas at constant pressure and const

1.	The molar specific heat of an ideal gas at constant pressure and constant volume is `C_(p)` and `C_(v)` respectively. If R is the universal gas constant and the ratio of `C_(p)` to `C_(v)` is `gamma`, then `C_(v)`.A. `(1+gamma)/(1-gamma)`B. `(R)/((gamma-1))`C. `((gamma-1))/(R)`D. `gammaR`
Answer» Correct Answer - B The value of `C_(v)=(R)/(gamma-1)`

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The molar specific heat of an ideal gas at constant pressure and constant volume is `C_(p)` and `C_(v)` respectively. If R is the universal gas constant and the ratio of `C_(p)` to `C_(v)` is `gamma`, then `C_(v)`.A. `(1+gamma)/(1-gamma)`B. `(R)/((gamma-1))`C. `((gamma-1))/(R)`D. `gammaR`

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