A refrigerator removes heat from its cold space at a rate of 2.22 kW while its compressor uses 0.6 kW of power. Find its coefficient of performance COPR.
Heat engines & refrigerators worksheet with answers
A power plant delivers a net power output of 750 MW with a thermal efficiency of 38%. Find the rate of heat input Q̇H from the fuel.
A heat engine works between a hot reservoir at 200 °C and a cold reservoir at 30 °C. Find the highest possible thermal efficiency ηmax.
A heat engine receives heat from a source at 900 °C and rejects heat to the surroundings at 30 °C. Its actual thermal efficiency is 52%. Find its second-law efficiency ηII, the ratio of the actual efficiency to the Carnot efficiency.
A refrigerator keeps its cold space at 5 °C in a kitchen at 25 °C, removing heat from the cold space at 3.5 kW. Find the minimum power input Ẇmin.
A heat engine takes in 1800 kJ of heat from a reservoir at 750 °C, produces 756 kJ of work and rejects the rest to a reservoir at 35 °C, per cycle. Find the total entropy generated Sgen per cycle.
Answer key
- 1. COPR = 3.7
- 2. Q̇H = 1974 MW
- 3. ηmax = 35.93 %
- 4. ηII = 70.12 %
- 5. Ẇmin = 0.2517 kW
- 6. Sgen = 1.629 kJ/K
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