Isentropic Compression Process:
The air is compressed isentropically as indicated by the curve 1-2 on p-v & T-s diagrams. Throughout this process, the pressure of air increases from p1 to p2, particular volume diminishes from v1 to v2 & temperature enhance from T1 to T2. We know that throughout isentropic compression, no heat is absorbed or discarded by the air.
Isothermal Compression Process:
Now the air is compressed isothermally (that is at constant temperature, T2 = T3) as indicated by the curve 2-3 on p-v & T-s diagrams. Throughout this procedure, the pressure of air increases from p2 to p3 and particular volume decreases from v2 to v3. We know that the heat discarded by the air throughout isothermal compression per kg of air,
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)
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)
![204_Isentropic and Isothermal Compression Process.png](https://www.expertsmind.com/../CMSImages/204_Isentropic and Isothermal Compression Process.png)