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Specific heat of constatn pressure of a diatomic gas having molar mass `M` is approximately equal toA. `(gamma R)/(M(gamma-1))`B. `(gamma)/(RM)`C. `(M)/(R(gamma-1))`D. `(gamma RM)/(gamma +1)` |
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Answer» We know that: `C_(P) - C_(V) = R` `C_(P) - C_(V) = (R )/(M) ..(i)` `(C_(P))/(C_(V)) = gamma …(ii)` Substituting equation (ii) in (i), we get `C_(P) - (C_(P))/(gamma) = (R )/(M)` `C_(P) ((gamma-1))/(gamma) = (R )/(M)` `C_(P) = (R gamma)/((gamma - 1)M)` |
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