Problem: A disk with radius R has uniform surface charge density. By regarding the disk as a series of thin concentric rings, calculate the electric potential V at a point on the disk’s axis a distance x from the center of the disk. Assume that the potential is zero at infinity. Answer: V = (____________/____________) ( sqrt(____________+____________) - x )
Problem: A disk with radius R has uniform surface charge density. By regarding the disk as a series of thin concentric rings, calculate the electric potential V at a point on the disk’s axis a distance x from the center of the disk. Assume that the potential is zero at infinity. Answer: V = (____________/____________) ( sqrt(____________+____________) - x )
Physics for Scientists and Engineers, Technology Update (No access codes included)
9th Edition
ISBN:9781305116399
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter25: Electric Potential
Section: Chapter Questions
Problem 25.12OQ: A particle with charge -40.0 nC is on the x axis at the point with coordinate x = 0. A second...
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Problem: A disk with radius R has uniform surface charge density. By regarding the disk as a series of thin concentric rings, calculate the electric potential V at a point on the disk’s axis a distance x from the center of the disk. Assume that the potential is zero at infinity.
Answer:
V = (____________/____________) ( sqrt(____________+____________) - x )
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