a.) What is the best possible coefficient of performance for a refrigerator that cools an environment at -33.0 °C and exhausts heat to another environment at 39.0 °C? b.) How much work in joules must be done for a heat transfer of 3.925 × 106 J from the cold environment? c.)What is the cost of doing this, if the work costs 17.5 cents per 3.60 × 106 J (a kilowatt-hour)? d.) How many joules of heat transfer occurs into the warm environment?
SOLUTION :
We have,
Tc = -33 oC = 240 K
Th = 39 oC = 312 K
(a)
Formula for coefficient of performance for a refrigerator,
COPref = Tc / Th - Tc
COPref = 240 / (312 - 240)
COPref = 3.33
(b)
Work done for a heat transfer ,
W = Q / COPref
W = 3.925 × 10^6 / 3.33
W = 1.17*10^6 J
(c)
cost = (17.5 / 3.6*10^6) * 1.17*10^6
cost = 5.7 cents
(d)
heat transfer into the warm environment,
Qh = Q + W
Qh = 3.925 × 10^6 + 1.17*10^6
Qh = 5.1*10^6 J
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