Two circular coils are concentric and lie in the same plane. The inner coil contains 160 turns of wire, has a radius of 0.012 m, and carries a current of 8.1 A. The outer coil contains 140 turns and has a radius of 0.021 m. What must be the magnitude of the current in the outer coil, such that the net magnetic field at the common center of the two coils is zero?
Apply, B2 = B1
N2*mue*I2/(2*R2) = N1*mue*I1/(2*R1)
140*I2/0.021 = 160*8.1/0.012
I2 = 160*8.1*0.021/(0.012*140)
= 16.2 A
Here ,
Magnetic field at the centre due to a loop is given as
B = N *u0*I/(2R)
Now , balancing both the fields
160*u0*8.1/(2*0.012) = u0*140* I /(2*.021)
I = 16.2 A
the magnitude of the current in the outer coil is 16.2 A
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Two circular wires are concentric. the radius of the inner
loop is R and the radius of the Outerloop is 2R. both of them
conduct the same current the magnetic field of the center of the
circle is
can you please explain why the correct answer is correct.
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Please show all steps and box final answer. Thank you.
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