Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9780078028151
Author: Hayt, William H. (william Hart), Jr, BUCK, John A.
Publisher: Mcgraw-hill Education,
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Chapter 4, Problem 4.25P

Consider an electric field intensity in free space that exhibits a Gaussian function of radius in spherical coordinates E = P 0 a ε 0 e r 2 / a 2 a e

where pc and a are constants, and where the field exists everywhere, (a) What charge density would produce this field? (b) What total charge is present? (c) What is the potential at the origin? (d) What is the net stored energy in the field?

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Volume charge density is located in free space as ρν = 2e−100r nC/m3 for 0 < r < 3 mm, and ρν = 0 elsewhere. Find the total charge enclosed by the spherical surface r = 2 mm. By using Gauss’s law, calculate the value of Dr on the surface r = 2 mm.
In free space, there are 2 concentric spherical surfaces with radii a and b. There is a constant volume charge density between 2 surfaces such that: ρ= { 0; ρb [ ? ?3 ] a) Find the electric potential everywhere using Poisson’s equation. b) Find the electric field vector everywhere using Poisson’s equation
A charge located at the origin in free space produces a fields for which Ez=2kV/m at point P(-2, 4, -1) Find E at D(3, 4, 2) in spherical coordinates system.

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Engineering Electromagnetics

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