A conducting rectangular loop of mass M, resistance R, and dimensions w by e falls from rest into a magnetic field B, as shown in Figure P20.67. Dur- ing the time interval before the top edge of the loop reaches the field, the loop approaches a terminal speed vr. (a) Show that -W- v = 0 в MgR Vr = B'w? (b) Why is vT proportional to R? (c) Why is it inversely proportional to B?? Figure P20.67

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Chapter1: Units, Trigonometry. And Vectors
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A conducting rectangular loop of
mass M, resistance R , and dimensions w by l falls from rest into a magnetic
field B, as shown in Figure P20.67. During
the time interval before the top
edge of the loop reaches the field, the
loop approaches a terminal speed v T.
(a) Show that

vT = MgR/B2w2

(b) Why is vT proportional to R ?
(c) Why is it inversely proportional to B2?

A conducting rectangular loop of
mass M, resistance R, and dimensions
w by e falls from rest into a magnetic
field B, as shown in Figure P20.67. Dur-
ing the time interval before the top
edge of the loop reaches the field, the
loop approaches a terminal speed vr.
(a) Show that
-W-
v = 0
в
MgR
Vr =
B'w?
(b) Why is vT proportional to R?
(c) Why is it inversely proportional to B??
Figure P20.67
Transcribed Image Text:A conducting rectangular loop of mass M, resistance R, and dimensions w by e falls from rest into a magnetic field B, as shown in Figure P20.67. Dur- ing the time interval before the top edge of the loop reaches the field, the loop approaches a terminal speed vr. (a) Show that -W- v = 0 в MgR Vr = B'w? (b) Why is vT proportional to R? (c) Why is it inversely proportional to B?? Figure P20.67
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