What is the change in work and heat in this thermodynamic process?

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The discussion revolves around a thermodynamic process involving a piston-cylinder arrangement with water, where the pressure decreases from 20 psia to 10 psia while the temperature increases from 320 F to 400 F. Participants express confusion over the implied heat transfer, questioning whether the temperature rise is due to heat addition or the effects of pressure and volume changes. It is clarified that the energy equation should be applied, incorporating work done by the system and changes in internal energy to calculate heat transfer. A participant mentions receiving clarification that there is no initial heat transfer, suggesting the spring has a negative spring constant, leading to further confusion about the implications of this scenario. The discussion highlights the complexities of thermodynamic processes and the importance of understanding energy interactions.
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A piston / cylinder arrangement with an initial volume of 1 ft^3 contains water at P = 20 psia, T = 320 F. The piston expands against a linear spring until the final temperature and pressure are P = 10 psia, T = 400 F.

D)calculate the work and heat transfer in the process, and report in BTU


I am confused with this problem since it does not state that heat is being added but the temperature increases. Is this implied?

or does the temperature increase due to the decrease in pressure and increase in volume?
 
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Can anyone help me?
 
Yes it is implied when it says calculate the heat transfer. So set up your energy equation Qin-Wout=deltaU. Find your internal energy U at state 1 and 2. Then calculate the work done by the system to move the piston from 1 to 2. Don't forget to add the initial PV term in addition to the work done by the spring. Then that will allow you to solve the heat transfer Qin.
 
I just received some clarification with my prof. Apparently there is no initial heat transfer. Instead the linear spring has a negative spring constant. Can someone please explain how this would work.
 
That doesn't really make much sense, unless he is trying to convey that the spring is initially in tension. Even in such a case there would be heat transfer unless your change in internal energy was exactly equal to the work done by/on the system.
 
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