A thin nonconducting circular disk of radius R carries a uniformly distributed electric charge Q. The disk rotates with angular velocity w around the axis perpendicular to its plane through its center (Fig. 2). 1. Calculate the dipole moment of the rotating disk. 2. Calculate the magnetic field on the axis a distance z from the center of the disk. R N
A thin nonconducting circular disk of radius R carries a uniformly distributed electric charge Q. The disk rotates with angular velocity w around the axis perpendicular to its plane through its center (Fig. 2). 1. Calculate the dipole moment of the rotating disk. 2. Calculate the magnetic field on the axis a distance z from the center of the disk. R N
Chapter11: Magnetic Forces And Fields
Section: Chapter Questions
Problem 76AP: A uniform magnetic field of magnitude is directed parallel to the z-axis. A proton enters the field...
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
Transcribed Image Text:A thin nonconducting circular disk of radius R carries a uniformly distributed
electric charge Q. The disk rotates with angular velocity w around the axis
perpendicular to its plane through its center (Fig. 2).
1. Calculate the dipole moment of the rotating disk.
2. Calculate the magnetic field on the axis a distance z from the center
of the disk.
R
N
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