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The conducting rod shown in the accompanying figure moves along parallel metal rails that are 25-cm apart. The system is in a uniform magnetic field of strength 0.75 T, which is directed into the page. The resistances of the rod and the rails are negligible, but the section PQ has a resistance of 0.25 Ω . (a) What is the emf (including its sense) induced in the rod when it is moving to the right with a speed of 5.0 m/s? (b) What force is required to keep the rod moving at this speed? (c) What is the rate at which work is done by this force? (d) What is the power dissipated in the resistor?

Figure shows the rod that slides to the right along the conducting rails at a constant velocity 5 meters per second in a uniform perpendicular magnetic field. Distance between the rails is 25 cm. The rails are connected trough the 0.25 Ohm resistor.

a. 0.94 V; b. 0.70 N; c. 3.52 J/s; d. 3.52 W

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A circular loop of wire of radius 10 cm is mounted on a vertical shaft and rotated at a frequency of 5 cycles per second in a region of uniform magnetic field of 2 Gauss perpendicular to the axis of rotation. (a) Find an expression for the time-dependent flux through the ring. (b) Determine the time-dependent current through the ring if it has a resistance of 10 Ω .

Figure shows a circular loop of wire mounted on a vertical shaft and rotated in a region of uniform magnetic field perpendicular to the axis of rotation.
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The magnetic field between the poles of a horseshoe electromagnet is uniform and has a cylindrical symmetry about an axis from the middle of the South Pole to the middle of the North Pole. The magnitude of the magnetic field changes as a rate of dB / dt due to the changing current through the electromagnet. Determine the electric field at a distance r from the center.

( d B d t ) A 2 π r

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A long solenoid of radius a with n turns per unit length is carrying a time-dependent current I ( t ) = I 0 sin ( ω t ) , where I 0 and ω are constants. The solenoid is surrounded by a wire of resistance R that has two circular loops of radius b with b > a (see the following figure). Find the magnitude and direction of current induced in the outer loops at time t = 0 .

Figure shows a long solenoid of radius a which is surrounded by a wire of resistance R that has two circular loops of larger radius b.
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A 120-V, series-wound dc motor draws 0.50 A from its power source when operating at full speed, and it draws 2.0 A when it starts. The resistance of the armature coils is 10 Ω . (a) What is the resistance of the field coils? (b) What is the back emf of the motor when it is running at full speed? (c) The motor operates at a different speed and draws 1.0 A from the source. What is the back emf in this case?

a. R f + R a = 120 V 2.0 A = 60 Ω , so R f = 50 Ω ;
b. I = ε s ε i R f + R a , ε i = 90 V ;
c. ε i = 60 V

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The armature and field coils of a series-wound motor have a total resistance of 3.0 Ω . When connected to a 120-V source and running at normal speed, the motor draws 4.0 A. (a) How large is the back emf? (b) What current will the motor draw just after it is turned on? Can you suggest a way to avoid this large initial current?

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Challenge problems

A copper wire of length L is fashioned into a circular coil with N turns. When the magnetic field through the coil changes with time, for what value of N is the induced emf a maximum?

N is a maximum number of turns allowed.

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A 0.50-kg copper sheet drops through a uniform horizontal magnetic field of 1.5 T, and it reaches a terminal velocity of 2.0 m/s. (a) What is the net magnetic force on the sheet after it reaches terminal velocity? (b) Describe the mechanism responsible for this force. (c) How much power is dissipated as Joule heating while the sheet moves at terminal velocity?

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Source:  OpenStax, University physics volume 2. OpenStax CNX. Oct 06, 2016 Download for free at http://cnx.org/content/col12074/1.3
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