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The molar heat capacity of a perfect gas at constant volume is `C_v`. The gas is subjected to a process `T =T_0e^(AV)`, Where `T_0` and A are constant. Calculate the molar heat capacity of the gas a function of its volume |
Answer» Correct Answer - `C_v+(R)/(AV)` `dW = PdV` But,` T=T_(0)e^(AV)` `therefore dW =(PdT)/(AT_(0)e^(AV))=(PdT)/(AT)=(RTdT)/(ATV)=(RdT)/(AV)` Also, `dQ =dU + dW `CdT = C_(v)dT+(RdT)/(AV)` therefore `C= C_(v)+(R)/(AV)` |
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