The figure on the right shows two parallel loops of wire having a common ât axis. The smaller loop (radius r) is above the larger loop (radius R), by a distance x > R. Assume the magnetic field due to the current i in the larger loop is basically constant over the area of the smaller loop and equal to the value on the axis. 10. Suppose the smaller loop moves away from the larger loop at constant speed: x(t) = xo + væt, with và > 0, xo > 0. a) assuming its resistance is 12. Ignore any retardation effect. Find the magnitude and direction of the induced current in the smaller loop b) Is there a timet where the induced current is 0? Explain carefully your answer, using the fAux of B. -R→

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The figure on the right shows two parallel loops of wire having a common ât axis.
The smaller loop (radius r) is above the larger loop (radius R), by a distance x > R.
Assume the magnetic field due to the current i in the larger loop is basically constant
over the area of the smaller loop and equal to the value on the axis.
10. Suppose the smaller loop moves away from the larger loop at constant speed:
x(t) = xo + Væt, with v, > 0, xo > 0.
a)
assuming its resistance is 12. Ignore any retardation effect.
Find the magnitude and direction of the induced current in the smaller loop
b)
Is there a time t where the induced current is 0? Explain carefully your answer, using thAux of B.
Transcribed Image Text:The figure on the right shows two parallel loops of wire having a common ât axis. The smaller loop (radius r) is above the larger loop (radius R), by a distance x > R. Assume the magnetic field due to the current i in the larger loop is basically constant over the area of the smaller loop and equal to the value on the axis. 10. Suppose the smaller loop moves away from the larger loop at constant speed: x(t) = xo + Væt, with v, > 0, xo > 0. a) assuming its resistance is 12. Ignore any retardation effect. Find the magnitude and direction of the induced current in the smaller loop b) Is there a time t where the induced current is 0? Explain carefully your answer, using thAux of B.
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