INTRODUCTION
COP = QH /W =TH/W =TH/ TH - TC
Where - TH is higher inside temperature
TC is lower outside temperature
W= QH - QC = TH - TC
QH - higher heat rate
QL - lower heat rate
Hence, COP > 1.0.
Write an introduction about performance characteristics of heat pump Write clearly
If the coefficient of performance for a heat pump is 5.60, determine the amount of heat pulled in from the cooler outside air for every 1.00 J of work put into the heat pump. Number
What is the coefficient of performance of an ideal heat pump that has heat transfer from a cold temperature of -25.0°C to a hot temperature of 40.0°C.
Find the maximum possible coefficient of performance for a heat pump used to heat a house in a northerly climate in winter. The inside is kept at 21 ∘C while the outside is -25 ∘C. COPmax = ??
8: Answer to the following: a. Describe essential characteristics of the reversed Carnot refrigerator. b. Write down the formulas for the thermal efficiency of reversible heat engine and for the coefficient of performance (COP) of irreversible heat pump explicitly. Discuss the reason why the flow work of a heat pump must be minimized. d. Discuss which process is the best for a heat pump among the isentropic, polytropic, and isothermal processes in terms of the P-v property diagram.
What is the coefficient of performance of an ideal heat pump that extracts heat from 5.0 ∘C air outside and deposits heat inside a house at 23 ∘C ? (The answer is 16. COP=16.) If this heat pump operates on 1200 W of electrical power, what is the maximum heat it can deliver into the house each hour? (This is what I am having trouble answering. The answer is not to multiply 16 and 1200 to get 19,200 J, nor...
earning Goal: To understand that a heat engine run backward is a heat pump that can be used as a refrigerator. By now you should be familiar with heat engines--devices, theoretical or actual, designed to convert heat into work. You should understand the following: Heat engines must be cyclical; that is, they must return to their original state some time after having absorbed some heat and done some work). Heat engines cannot convert heat into work without generating some waste...
A heat pump has a coefficient of performance of 3.90 and operates with a power consumption of 6850 W. (a) How much energy does it deliver into a home during 4 h of continuous operation? (b) How much energy does it extract from the outside air in 4 h?
A heat pump is used to heat a building. The external temperature is lower than the internal temperature. The pump's coefficient of performance is 4.20, and the heat pump delivers 4.16 MJ as heat to the building each hour. If the heat pump is a Carnot engine working in reverse, at what rate must work be done to run it?
A heat pump is used to heat a building. The external temperature is lower than the internal temperature. The pump's coefficient of performance is 3.74, and the heat pump delivers 5.39 MJ as heat to the building each hour. If the heat pump is a Carnot engine working in reverse, at what rate must work be done to run it?
Problem 2) A heat pump cycle whose coefficient of performance is 2.5 delivers energy by heat transfer to a dwelling at a rate of 20 kW. (a) Determine the net power required to operate the heat pump, in kW. (b) Evaluating electricity at $0.08 per determine the cost of electricity in a month when the heat pump operates for 200 hours. Problem 3) A power cycle receives energy by heat transfer from the combustion of fuel at a rate of 300 MW. The thermal efficiency...