A coil of 40 cm in diameter consists of 25 turns of circular copper wire of 2.5 mm in diameter each, wound around a nail. When the switch is closed, the flux in the core is given by the equation, o = 0.4 sin 200t Wb. Please set your calculator in the Radian Mode. i) Calculate the flux density obtained at t-4 s. ii) Find the magnetic flux linkage, 1 iii) Plot the induced voltage at the terminal versus time for t-0 s until t= 6s
A coil of 40 cm in diameter consists of 25 turns of circular copper wire of 2.5 mm in diameter each, wound around a nail. When the switch is closed, the flux in the core is given by the equation, o = 0.4 sin 200t Wb. Please set your calculator in the Radian Mode. i) Calculate the flux density obtained at t-4 s. ii) Find the magnetic flux linkage, 1 iii) Plot the induced voltage at the terminal versus time for t-0 s until t= 6s
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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![Question 1
A coil of 40 cm in diameter consists of 25 turns of circular copper wire of 2.5 mm in
diameter each, wound around a nail. When the switch is closed, the flux in the core is given
by the equation, o = 0.4 sin 200t Wb. Please set your calculator in the Radian Mode.
i) Calculate the flux density obtained at t=4 s.
ii) Find the magnetic flux linkage, a
iii) Plot the induced voltage at the terminal versus time for t=0 s until t= 6s
Ø = A• Baverage
2 = no
E = N
At
AØ](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7783f630-4b2a-4aed-8fb6-310b12bbfa42%2F3e078739-d0a6-42f9-b8fe-8bef9e42f553%2F3v92sl1_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Question 1
A coil of 40 cm in diameter consists of 25 turns of circular copper wire of 2.5 mm in
diameter each, wound around a nail. When the switch is closed, the flux in the core is given
by the equation, o = 0.4 sin 200t Wb. Please set your calculator in the Radian Mode.
i) Calculate the flux density obtained at t=4 s.
ii) Find the magnetic flux linkage, a
iii) Plot the induced voltage at the terminal versus time for t=0 s until t= 6s
Ø = A• Baverage
2 = no
E = N
At
AØ
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