The figure shows a rectangular loop of wire with resistance of 95.0 N immersed in a nonuniform and varying magnetic field B: that is perpendicular to and initially directed into the page. The field's magnitude is B = teslas, t in seconds, and x in meters. (Note that the function depends on both time and position.) The loop has width W = 8.00 m and height H = 3.50 m. (a) What are the magnitude and direction of the induced current around the loop at the moment that the magnetic field is zero? (b) What is the net change in the current between the moment in changes direction and the moment that the magnetic field is zero? (11.0t – 4.00t2 + 19.0)(2.00x³)(14.0y – 49.0y?) with B in If the field varies with position, we must integrate to get the flux through the loop. We start with a strip so thin that we can approximate the field as being uniform within it. VP- W

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Chapter1: Units, Trigonometry. And Vectors
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The figure shows a rectangular loop of wire with resistance of 95.0 N immersed in a
nonuniform and varying magnetic field B: that is perpendicular to and initially directed into the
page. The field's magnitude is B = (11.0t – 4.00t2 + 19.0)(2.00x³)(14.0y – 49.0y2) with B in
teslas, t in seconds, and x in meters. (Note that the function depends on both time and
position.) The loop has width W = 8.00 m and height H = 3.50 m. (a) What are the magnitude
and direction of the induced current around the loop at the moment that the magnetic field is
zero? (b) What is the net change in the current between the moment in changes direction and
the moment that the magnetic field is zero?
If the field varies with position,
we must integrate to get the
flux through the loop.
We start with a strip
so thin that we can
approximate the field as
being uniform within it.
dA
dx
Transcribed Image Text:The figure shows a rectangular loop of wire with resistance of 95.0 N immersed in a nonuniform and varying magnetic field B: that is perpendicular to and initially directed into the page. The field's magnitude is B = (11.0t – 4.00t2 + 19.0)(2.00x³)(14.0y – 49.0y2) with B in teslas, t in seconds, and x in meters. (Note that the function depends on both time and position.) The loop has width W = 8.00 m and height H = 3.50 m. (a) What are the magnitude and direction of the induced current around the loop at the moment that the magnetic field is zero? (b) What is the net change in the current between the moment in changes direction and the moment that the magnetic field is zero? If the field varies with position, we must integrate to get the flux through the loop. We start with a strip so thin that we can approximate the field as being uniform within it. dA dx
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