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`P-V` indicator diagram for a given sample of monoatomic ideal gas is shown in figure. If the average molar specific heat capacity of the system for the process `ABCD` is `(xR)/(4)` than find value of `x:(R` is a universal gas constant)

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The correct Answer is:
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`Q_(AB) = - ((C_(p))p_(0)V_(0))/(R )`
`Q_(BC) = ((C_(v))p_(0)V_(0))/(R )`
`Q_(CD) = C_(p) (4p_(0)V_(0))/(R )`
Average molar specific heat capacity
`= (Q_(AB)+Q_(BC)+Q_(CD))/(mu(T_(D-T_(A)))) = [(3C_(p)+C_(v))/(4)]`
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