Thermodynamics - reversibility and heat addition

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Entropy is a state function, and during reversible changes, more heat must be added compared to irreversible changes due to the absence of entropy generation in the former. This principle aligns with the Clausius inequality, which states that the change in entropy (dS) is greater for irreversible heat transfer (dq) over temperature (T). The additional heat required in reversible processes compensates for the entropy that would otherwise be generated in irreversible processes. Understanding this concept clarifies why reversible changes necessitate more heat to achieve the same final states. The discussion emphasizes the relationship between heat transfer and entropy in thermodynamic processes.
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I understand entropy is a state function, insofar as we deny the existence of irreversible cycles. However, for a said change of state, the heat transferred as a result of a reversible change is greater than that for an irreversible change. This is simply a reiteration of the Clausius inequality, as because entropy is a state function, a change dS is greater for a dq/T if dq is irreversible. However, it seems to me that it does not logically make sense for more heat having to be added for a reversible change. What is it about reversibility that requires more heat to be added to change states? I understand that entropy works out if the former statement is true; however, I guess I just don't understand how logically more heat is needed to effect a reversible change of state rather than an irreversible one. Where does the extra heat go if the final states are the same?

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You pretty much have it backwards. During an irreversible change, there is entropy generated within the system so, to get between the same two ends states with a reversible process, you need to compensate for the entropy which is not generated within the system during the reversible process by transferring additional heat into the system.
 
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