A cyclic process for 1 , text{mole} of an ide | vedclass

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(C) Process $AB$ is isochoric (constant volume $V_1$), so the work done $W_{AB} = P \Delta V = 0$.Process $BC$ is isothermal (constant temperature $T_

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$0, R{T_2} \ln \left( \frac{V_2}{V_1} \right), R({T_1} - {T_2})$

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(C) Process $AB$ is isochoric (constant volume $V_1$), so the work done $W_{AB} = P \Delta V = 0$.Process $BC$ is isothermal (constant temperature $T_2$). For $1 \, 	ext{mole}$ of an ideal gas, the work done is $W_{BC} = \int_{V_1}^{V_2} P \, dV = \int_{V_1}^{V_2} \frac{RT_2}{V} \, dV = RT_2 \ln \left( \frac{V_2}{V_1} ight)$.Process $CA$ is isobaric (constant pressure). The work done is $W_{CA} = P \Delta V = R \Delta T = R(T_1 - T_2)$.

$A$ cyclic process for $1 \, \text{mole}$ of an ideal gas is shown in the figure in the $V-T$ diagram. The work done in $AB$, $BC$, and $CA$ respectively is:

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