Chapter 25: Problem 25
Show that the drift speed of free electrons in a wire does not depend on the cross-sectional area of the wire.
Chapter 25: Problem 25
Show that the drift speed of free electrons in a wire does not depend on the cross-sectional area of the wire.
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Get started for freeA hair dryer consumes \(1600 .\) W of power and operates at \(110 .\) V. (Assume that the current is \(D C\) In fact, these are root-mean-square values of AC quantities, but the calculation is not affected. Chapter 30 covers AC circuits in detail.) a) Will the hair dryer trip a circuit breaker designed to interrupt the circuit if the current exceeds \(15.0 \mathrm{~A} ?\) b) What is the resistance of the hair dryer when it is operating?
A light bulb is connected to a source of emf. There is a \(6.20 \mathrm{~V}\) drop across the light bulb and a current of 4.10 A flowing through the light bulb. a) What is the resistance of the light bulb? b) A second light bulb, identical to the first, is connected in series with the first bulb. The potential drop across the bulbs is now \(6.29 \mathrm{~V}\), and the current through the bulbs is 2.90 A. Calculate the resistance of each light bulb. c) Why are your answers to parts (a) and (b) not the same?
Ohm's Law states that the potential difference across a device is equal to a) the current flowing through the device times the resistance of the device. b) the current flowing through the device divided by the resistance of the device. c) the resistance of the device divided by the current flowing through the device. d) the current flowing through the device times the cross-sectional area of the device, e) the current flowing through the device times the length of the device.
You are given two identical batteries and two pieces of wire, The red wire has a higher resistance than the black wire. You place the red wire across the terminals of one battery and the black wire across the terminals of the other battery, Which wire gets hotter?
You make a parallel connection between two resistors, resistor \(A\) having a very large resistance and resistor B having a very small resistance. The equivalent resistance for this combination will be a) slightly greater than the resistance of resistor A. b) slightly less than the resistance of resistor A. c) slightly greater than the resistance of resistor B. d) slightly less than the resistance of resistor B.
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