Chapter 27: Problem 4
Explain the behavior of a demand meter.
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Chapter 27: Problem 4
Explain the behavior of a demand meter.
These are the key concepts you need to understand to accurately answer the question.
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a. Give an estimate of the energy consumed in one year by a modern city of 300000 inhabitants in North America (refer to Fig. 9). b. If the average rate is \(40 \mathrm{mill} / \mathrm{kW} \cdot \mathrm{h}\), calculate the annual cost of servicing the city.
Explain what is meant by the following terms: \(\begin{array}{ll}\text { demand } & \text { billing demand } \\ \text { maximum demand } & \text { fixed cost } \\ \text { mill } & \text { demand interval }\end{array}\)
a. Assuming that power in a large industry can be purchased at \(15 \mathrm{mill} / \mathrm{kW} \cdot \mathrm{h}\), estimate the hourly cost of running a \(4000 \mathrm{hp}\) motor having an efficiency of 96 percent. b. If the motor runs night and day, 365 days per year, what would the annual saving be if the motor were redesigned to have an efficiency of \(97 \%\).
We want to determine the power of an electric heater installed in a home by means of a watthourmeter. All other loads are shut off and it is found that the disc makes 10 complete turns in 1 minute. If \(\mathrm{K}_{\mathrm{h}}=3.0\), calculate the power of the heater.
The demand meter in a factory registers a maximum demand of \(4300 \mathrm{~kW}\) during the month of May. The power factor is known to be less than 70 percent. a. If capacitors had been installed so as to raise the power factor to \(0.9\), would the maximum demand have been affected? b. Would the billing demand have been affected?
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