Vapor-compression refrigeration cycle

AI Thread Summary
The discussion revolves around solving a homework problem related to a vapor-compression refrigeration cycle using ammonia as the refrigerant. Key parameters include evaporation at -4°C, condensation at 34°C, a refrigeration rate of 5kW, and a compressor efficiency of 0.75. The user initially struggles with calculating the enthalpy values and the work done by the compressor but eventually resolves their confusion. The conversation highlights the interrelated nature of the calculations, including the need for enthalpy and entropy values. Ultimately, the user successfully figures out the solution to the problem.
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Homework Statement


A conventional vapor-compression refrigeration cycle uses ammonia as the refrigerant. Evaporation and condensation are at -4°C and 34°C respectively and the refrigeration rate is 5kW. The compressor efficiency is 0.75. Assume that the throttle process is isenthalpic.
Calculate the work done by the system, the ammonia circulation rate, the rate of heat transferred to the fluid in the condenser, the power requirement, and the COP of the cycle.

Homework Equations


diagram:http://i.imgur.com/QAQpxBg.jpg

Work done by the system = work done by compressor = H3-H2

The Attempt at a Solution


From the problem statement: H1=H4, S3=S2
I started by finding the enthalpy of vaporization at -3°C and 34°C for saturated ammonia. Now I have H1, H2, H4. I also found the entropy of vaporization at -3°C, so I have S2 and S3.
 
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Do you have a question about this problem? Without showing any work, it's hard to figure out why you made this post.
 
Yes, I just posted everything since each one is interrelated.

So to start off with, calculating the work: I don't understand how get H3. I thought I could get it via the entropy (S2) since S2=S3, but I don't think there is a relation there. Now I'm thinking I could get it via the compressor efficiency, but for that I need to calculate the work first. I guess I'm just stuck on where to begin.
 
Nevermind, figured it out!
 
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