A long solenoid with n = 10 turns per centimeter has a cross-sectional area of 5.0 cm2. A coil with five turns and total resistance 0.17 ohms encircles the solenoid. Calculate the induced current in the coil for the following cases. a. The solenoid initially carries a current of 0.25 A. The current is turned off and decreases to zero at a constant rate in 0.050 s. b. The solenoid carries a current that varies in time according to the equation I(t) = (0.25 A) sin( (377 s^-1)t ). In this case, just find the peak induced current in the coi
A long solenoid with n = 10 turns per centimeter has a cross-sectional area of 5.0 cm2. A coil with five turns and total resistance 0.17 ohms encircles the solenoid. Calculate the induced current in the coil for the following cases. a. The solenoid initially carries a current of 0.25 A. The current is turned off and decreases to zero at a constant rate in 0.050 s. b. The solenoid carries a current that varies in time according to the equation I(t) = (0.25 A) sin( (377 s^-1)t ). In this case, just find the peak induced current in the coi
Chapter13: Electromagnetic Induction
Section: Chapter Questions
Problem 30P: A long solenoid with n= 10 turns per centimeter has a cross-sectional area of 5.0 cm2and carries a...
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A long solenoid with n = 10 turns per centimeter has a cross-sectional area of 5.0 cm2. A coil with five turns and total resistance 0.17 ohms encircles the solenoid. Calculate the induced current in the coil for the following cases.
a. The solenoid initially carries a current of 0.25 A. The current is turned off and decreases to zero at a constant rate in 0.050 s.
b. The solenoid carries a current that varies in time according to the equation I(t) = (0.25 A) sin( (377 s^-1)t ). In this case, just find the peak induced current in the coil.
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