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A filamentary circular loop of radius a=2cm carries a uniform charge line density of q= 10nC/mm. Assume that the loop is bent to create an equilateral triangular loop. %3D (1) Find the Electric Flux Density vector at the center of each loop and compare their directions and magnitudes. (2) Find the Electric Flux Density vectors (in magnitude and direction) on the axis of each loop and at a distance of 2cm away from the respective loop's center and compare their directions and magnitudes.

A filamentary circular loop of radius a=2cm carries a uniform charge line density of q= 10nC/mm. Assume that the loop is bent to create an equilateral triangular loop. %3D (1) Find the Electric Flux Density vector at the center of each loop and compare their directions and magnitudes. (2) Find the Electric Flux Density vectors (in magnitude and direction) on the axis of each loop and at a distance of 2cm away from the respective loop's center and compare their directions and magnitudes.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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A filamentary circular loop of radius a=2cm carries a uniform charge line density of q= 10nC/mm. Assume that the loop is bent to create an equilateral triangular loop. (1) Find the Electric Flux Density vector at the center of each loop and compare their directions and magnitudes. (2) Find the Electric Flux Density vectors (in magnitude and direction) on the axis of each loop and at a distance of 2cm away from the respective loop's center and compare their directions and magnitudes.
Transcribed Image Text:A filamentary circular loop of radius a=2cm carries a uniform charge line density of q= 10nC/mm. Assume that the loop is bent to create an equilateral triangular loop. (1) Find the Electric Flux Density vector at the center of each loop and compare their directions and magnitudes. (2) Find the Electric Flux Density vectors (in magnitude and direction) on the axis of each loop and at a distance of 2cm away from the respective loop's center and compare their directions and magnitudes.
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