3. An aluminum ring of 5.00 cm radius and a 3.00x10 'Q resistor are placed on top of a solenoid coil of 1000 turns per meter and 3.00 cm radius as shown above the area of the section. the end of the solenoid The magnetic field generated by the solenoid coil at the core is 0.500 T and the magnetic field outside the solenoid coil is not charged. If the current in the solenoid coil Noid increases with a rate of 270 A/s. Find a) Inductive current in the ring b) the magnitude and direction of the magnetic field created by the inductive current in the ring.

Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter3: Power Transformers
Section: Chapter Questions
Problem 3.1MCQ: The Ohms law for the magnetic circuit states that the net magnetomotive force (mmf) equals the...
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3. An aluminum ring of 5.00 cm radius and a 3.00x10 'Q resistor are placed on top of
a solenoid coil of 1000 turns per meter and 3.00 cm radius as shown above the area
of the section. the end of the solenoid The magnetic field generated by the solenoid
coil at the core is 0.500 T and the magnetic field outside the solenoid coil is not
charged. If the current in the solenoid coil Noid increases with a rate of 270 A/s.
Find
a) Inductive current in the ring
b) the magnitude and direction of the magnetic field created by the inductive current
in the ring.
Answer is [1.60 A; 20.1 µT, upward]
Transcribed Image Text:3. An aluminum ring of 5.00 cm radius and a 3.00x10 'Q resistor are placed on top of a solenoid coil of 1000 turns per meter and 3.00 cm radius as shown above the area of the section. the end of the solenoid The magnetic field generated by the solenoid coil at the core is 0.500 T and the magnetic field outside the solenoid coil is not charged. If the current in the solenoid coil Noid increases with a rate of 270 A/s. Find a) Inductive current in the ring b) the magnitude and direction of the magnetic field created by the inductive current in the ring. Answer is [1.60 A; 20.1 µT, upward]
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