An inductor is formed by winding N turns of a thin conducting wire into a circular loop of radius a. The inductor loop is in the x-y plane with its center at the origin, and connected to a resistor R, as shown in Fig. 6-3. In the presence of a magnetic field B = Bo(§2+î23) sin wt, where w is the angular frequency. find (a) the magnetic flux linking a single turn of the inductor, (b) the transformer emf, given that N = 10, Bo = 0.2 T, a = 10 cm, and w = 10³ rad/s, (c) the polarity of Vnf at t = 0, and (d) the induced current in the circuit for R = 1 k2 (assume the wire resistance to be much smaller than R). R +Vemf N turns Figure 6-3: Circular loop with N turns in the x-y plane. The magnetic field is B = Bo(§2+ â3) sin wt (Example 6-1).
An inductor is formed by winding N turns of a thin conducting wire into a circular loop of radius a. The inductor loop is in the x-y plane with its center at the origin, and connected to a resistor R, as shown in Fig. 6-3. In the presence of a magnetic field B = Bo(§2+î23) sin wt, where w is the angular frequency. find (a) the magnetic flux linking a single turn of the inductor, (b) the transformer emf, given that N = 10, Bo = 0.2 T, a = 10 cm, and w = 10³ rad/s, (c) the polarity of Vnf at t = 0, and (d) the induced current in the circuit for R = 1 k2 (assume the wire resistance to be much smaller than R). R +Vemf N turns Figure 6-3: Circular loop with N turns in the x-y plane. The magnetic field is B = Bo(§2+ â3) sin wt (Example 6-1).
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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