Refrigeration: The Equivalent Rate of Transport of Heat in Watts?

AI Thread Summary
A 1.2 ton air conditioner can freeze 2400 lbs of ice at 0°C in one day, leading to a query about the equivalent heat transport rate in watts. The discussion centers around the relationship between heat output and input, as described by the equations QH(out) = QL(in) + Wi and the Coefficient of Performance (COP). Participants express confusion over how to calculate heat transport without specific heat-in or heat-out values. The concept of "1 ton of refrigeration" is highlighted as crucial for determining the equivalent power in kJ/s or watts. The conversation concludes with a realization that the calculations are more straightforward than initially perceived.
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A 1.2 ton air conditioner has the capacity to freeze 2400 lb of ice at 0°C in a day. What is the equivalent rate of transport of heat in watts?


QH(out)= QL(in) + Wi
Coefficient of Performance= QL/ (QH-QL)
Coefficient of Performance of an Ideal System: TL/ (TH-TL)
QL/QH= TL/TH


I really don't know where to begin with this problem. I know 1.2 tons is equal to 2400lbs. So, the air conditioner and the amount of meat it freezes is a 1 to 1 ratio, but what does any of that have to do with the problem? I'm not given the heat-out or heat-in so how could I possibly calculate the transport of heat in watts? The solution to a similar problem (1 ton air conditioner and 2000lbs of meat is 3.5kW), but I need to know how to solve these type of problems.
Any help would be greatly appreciated!
 
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Take a good look at the definition of "1 ton of Refrigeration". Find out how many kJ/s or (Watts) that one ton of refrigeration is equivalent to.

Thanks
Matt
 
Last edited:
Thanks! That was a lot simpler than I expected it to be.
 
Glad that I could help.

Thanks
Matt
 
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