nate9519
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The discussion centers on the calculation of work during the isentropic expansion of a Carnot engine, specifically from state 2 to state 3, using air as the working fluid. The participant initially calculated work from state 1 to state 3, which includes both isothermal and isentropic processes, leading to confusion. It was clarified that the work done during the isentropic expansion (2-3) must be calculated independently, as it is equal to the negative change in internal energy due to zero heat input. The importance of ensuring consistent units for internal energy and work was also emphasized.
PREREQUISITESStudents studying thermodynamics, engineers working with heat engines, and anyone interested in the principles of energy conversion in thermodynamic cycles.
Sure.nate9519 said:Homework Statement
I don't need help solving I just need some clarification. Since the carnot cycle is adiabatic, the first law would reduce to work= mass*(change in internal energy). On my test I was asked to calculate the work of the isentropic expansion of a carnot engine with air as the working fluid. I got confused and calculated from step 1-3( isothermal expansion and isentropic expansion) instead of 2-3( just isentropic expansion.) But since step 1-2 is isothermal would that mean the change in internal energy from 1-3 is the same as 2-3 meaning I would still have gotten the right answer
Homework Equations
The Attempt at a Solution
I need some clarification of the steps involved here. You were asked to calculate the Work during the isentropic expansion (2 - 3). You are saying the change in internal energy from 1 - 3 is the same as the change in internal energy from 2 - 3. I agree with your statement, but how is it related to the work? Your statement: "Since the carnot cycle is adiabatic, the first law would reduce to work= mass*(change in internal energy)." is very confusing. Are you talking about the entire Carnot cycle (1 - 2 - 3 - 4 - 1)? The entire cycle is not adiabatic, and the total change in internal energy for the entire cycle is zero, and that is not related to the work done.nate9519 said:Homework Statement
I don't need help solving I just need some clarification. Since the carnot cycle is adiabatic, the first law would reduce to work= mass*(change in internal energy). On my test I was asked to calculate the work of the isentropic expansion of a carnot engine with air as the working fluid. I got confused and calculated from step 1-3( isothermal expansion and isentropic expansion) instead of 2-3( just isentropic expansion.) But since step 1-2 is isothermal would that mean the change in internal energy from 1-3 is the same as 2-3 meaning I would still have gotten the right answer
Homework Equations
The Attempt at a Solution