The demand for electric power is usually much higher during the day than it is at night. and utility companies often sell power at night at much lower prices to encourage consumers to use the available power generation capacity and to avoid building new expensive power plants that will be used only a short time during peak periods. Utilities are also willing to purchase power produced during the day from private parties at a high price. Suppose a utility company is selling electric power for $0.06/kWh at night and is willing to pay $0.1 3/1Wh for power produced during the day. To take advantage of this opportunity, an entrepreneur is considering building a large reservoir 50 in above the lake level, pumping water from the lake to the reservoir at night using cheap power. and letting the water flow from the reservoir back to the lake during the day, producing power as the pump-motor operates as a turbine- generator during reverse flow. Preliminary analysis shows that a water flow rate of 2 m 3 /s can be used in either direction, and the irreversible head loss of the piping system is 4 in. The combined pump--motor and turbine-generator efficiencies are expected to be 75 percent each. Assuming the system operates for 10 h each in the pump and turbine modes during a typical day, determine the potential revenue this pump-turbine system can generate per year.
The demand for electric power is usually much higher during the day than it is at night. and utility companies often sell power at night at much lower prices to encourage consumers to use the available power generation capacity and to avoid building new expensive power plants that will be used only a short time during peak periods. Utilities are also willing to purchase power produced during the day from private parties at a high price. Suppose a utility company is selling electric power for $0.06/kWh at night and is willing to pay $0.1 3/1Wh for power produced during the day. To take advantage of this opportunity, an entrepreneur is considering building a large reservoir 50 in above the lake level, pumping water from the lake to the reservoir at night using cheap power. and letting the water flow from the reservoir back to the lake during the day, producing power as the pump-motor operates as a turbine- generator during reverse flow. Preliminary analysis shows that a water flow rate of 2 m 3 /s can be used in either direction, and the irreversible head loss of the piping system is 4 in. The combined pump--motor and turbine-generator efficiencies are expected to be 75 percent each. Assuming the system operates for 10 h each in the pump and turbine modes during a typical day, determine the potential revenue this pump-turbine system can generate per year.
The demand for electric power is usually much higher during the day than it is at night. and utility companies often sell power at night at much lower prices to encourage consumers to use the available power generation capacity and to avoid building new expensive power plants that will be used only a short time during peak periods. Utilities are also willing to purchase power produced during the day from private parties at a high price.
Suppose a utility company is selling electric power for $0.06/kWh at night and is willing to pay $0.1 3/1Wh for power produced during the day. To take advantage of this opportunity, an entrepreneur is considering building a large reservoir 50 in above the lake level, pumping water from the lake to the reservoir at night using cheap power. and letting the water flow from the reservoir back to the lake during the day, producing power as the pump-motor operates as a turbine- generator during reverse flow. Preliminary analysis shows that a water flow rate of 2 m3/s can be used in either direction, and the irreversible head loss of the piping system is 4 in. The combined pump--motor and turbine-generator efficiencies are expected to be 75 percent each. Assuming the system operates for 10 h each in the pump and turbine modes during a typical day, determine the potential revenue this pump-turbine system can generate per year.
By supplying energy to a house at a rate of 25,000 kJ/hr, a heat pump maintains the
temperature of the dwelling at 20 C when the outside air is at -10 C. If electricity
costs 8 cents per kW-hr, determine the minimum theoretical operating cost to heat
the house for 24 hours.
$1.97
O $1.37
$1.75
O $1.51
O$1.64
A school is paying $0.09/kWh for electric power. To reduce its power bill, the school installs a wind turbine with a rated power of 30 kW. If the turbine operates 2200 hours per year at the rated power, determine the amount of electric power generated by the wind turbine and the money saved by the school per year.
An inventor claims to have a solar powered heat pump that receives energy as heat from the sun at the rate of 10 kW and extracts energy as heat from the environment at the rate of 7 kW. This system does not require any shaft or electrical power input. If you think this device is impossible, explain why using basic principles to support your argument. If you think it might be possible, what would be the steady-state rate of transfer of energy as heat to the house? (Assume TH = 20 Cand TL = -15 C).
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