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Find the molar specific heat of the process `p=a/T` for a monoatomic gas, a being constant. |
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Answer» Correct Answer - B We know that `dQ=dU+dW` Specific heat, `C=(dQ)/(dT)=(dU)/(dT)+(dW)/(dT)` …(ii) Since, `dU=C_(V)dT` …(ii) `C=C_(V)+(dW)/(dT)` `=C_(V)+(pdT)/(dT)` `p_V=RT` `:.` For the given process, `V=(RT)/p=(RT^2)/a` `(dV)/(dT)=(2RT)/a` `:.C=C_V+p((2RT)/(a))` `=C_V+2R` `=3/2R+2R=7/2R` |
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