Chapter 24: Problem 3
When caught in the open in a lightning storm, a person should crouch low with feet close together rather than lie flat on the ground. Why?
Chapter 24: Problem 3
When caught in the open in a lightning storm, a person should crouch low with feet close together rather than lie flat on the ground. Why?
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Get started for freeA watch uses energy at the rate of \(240 \mu \mathrm{W}\). What current does it draw from its \(1.5-\mathrm{V}\) battery?
A brownout occurs when an electric utility can't supply enough power to meet demand. Rather than cut off some customers completely, the utility reduces the voltage across its system. Brownouts are most likely on hot summer days, when heavy air-conditioning loads drive up demand for electricity. In a particular brownout, the utility reduces the voltage by \(10 \%.\) During the brownout, the power dissipated in conductors whose resistance is nearly independent of temperature a. decreases by approximately \(10 \%.\) b. decreases by approximately \(20 \%.\) c. decreases by approximately \(5 \%.\) d. You can't tell without knowing the resistance.
A power plant produces \(1000 \mathrm{MW}\) to supply a city \(40 \mathrm{km}\) away. Current flows from the power plant on a single wire with resistance \(50 \mathrm{m} \Omega / \mathrm{km}\) through the city and returns via the ground, with negligible resistance. At the power plant the voltage between wire and ground is \(115 \mathrm{kV}\). Find (a) the current in the wire and (b) the fraction of the power lost in transmission.
You're estimating costs for a new power line with your company's financial group. Engineering specifies a resistance per unit length of \(50 \mathrm{m} \Omega / \mathrm{km} .\) The costs of copper and aluminum wire are \(\$ 4.65 / \mathrm{kg}\) and \(\$ 2.30 / \mathrm{kg}\) and their densities are \(8.9 \mathrm{g} / \mathrm{cm}^{3}\) and \(2.7 \mathrm{g} / \mathrm{cm}^{3},\) respectively. Which material is more economical?
The National Electrical Code specifies a maximum current of \(10 \mathrm{A}\) in 16 -gauge \((1.29-\mathrm{mm} \text { -diameter })\) copper wire. What's the corresponding current density?
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