Physics: Principles with Applications (7th Edition)

Published by Pearson
ISBN 10: 0-32162-592-7
ISBN 13: 978-0-32162-592-2

Chapter 20 - Magnetism - Problems - Page 586: 54

Answer

a. $2.25\times10^{-5} m\cdot N $ b. The north edge

Work Step by Step

a. See Figure 20-34c. The angle between a downward line perpendicular to the loop face, and the magnetic field, is 34 degrees. Use equation 20–10 to find the torque. $$\tau=NIABsin\theta$$ $$\tau= (9)(7.20A)\pi(0.06m)^2(5.5\times10^{-5}T)sin34^{\circ}$$ $$2.25\times10^{-5} m\cdot N $$ b. On page 576 it is noted that if the current-carrying coil is free to turn, it rotates in such a way that that the angle $\theta$ is 0 degrees. In order for the angle between a downward line perpendicular to the loop face, and the magnetic field, to become 0 degrees, the north edge of the coil rises.
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