Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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- An inventor claims to have developed a refrigerator that at steady state requires a net power input of 1.1 horsepower to remove 12,000 Btu/h of energy by heat transfer from the freezer compartment at -30°F and discharge energy by heat transfer to a kitchen at 70°F. Evaluate this claim. This claim is a) impossible b) possiblearrow_forwardA domestic refrigerator with a COP of 1.2 removes heat from the refrigerated space at a rate of 60 kJ/min. Determine a) the electrical power consumed by the refrigerator and b) the rate of heat transfer to the kitchen air.arrow_forward3.5 A heat pump is a closed system that operates steadily (or in cycles) while requiring the mechanical power input W, absorbing the heat transfer rate 2o from the ambient, and transferring heat at the rate Qu to the inside of a house. In the steady state, the house temperature remains constant as the heating effect QH is balanced by the heat that leaks to the ambient through the house insulation. The heat pump operates irreversibly. Show that the power requirement of the heat pump is proportional to the rate of entropy generation in the entire region where the temperature is higher than the ambient temperature To. Which features and components are responsible for this entropy generation rate?arrow_forward
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- Half of the power produced by a Carnot engine is used to operate a Carnot heat pump, which must maintain the interior of a house at 22 ° C, when the ambient temperature is 2 ° C and it is estimated that the house it has heat losses of 62,000 kJ / h. The motor is known to operate between the temperature limits of 800 ° C and 20 ° C. Determine: a) The power required to operate the heat pump b) The heat flux supplied to the motor c) The coefficient of operation of the heat pump d) The efficiency of the motorarrow_forwardTwo heat engines operating according to the Carnot cycle are arranged in series. The first machine A receives heat at 500 ° C and expels heat to a tank at temperature T. The second machine B receives the heat that the first expels and in turn expels heat to a tank at a temperature of 30 ° C. a) Calculate the temperature T for the case in which the jobs in the two machines are equal. b) Calculate the temperature T for the case in which the efficiencies in the two machines are equal.arrow_forwardThermal efficiency of a power cycle is 0.8. For the cycle, Wnet = 250 kJ. Determine Qout in kJ. Enter the answer without units and without rounding.arrow_forward
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