Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9781260029963
Author: Hayt
Publisher: MCG
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Chapter 2, Problem 2.15P

A spherical volume having a 2-/μm radius contains a uniform volume charge density of 105 C/m3. (a) what total charge is enclosed in the spherical volume? (b) Now assume that a large region contains one of these title spheres at every corner of a cubical grid 3 mm on a side and that there is no charge between the sphere. What is the average volume charge density through out this large region?

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Inside a sphere of radius a is a volumetric charge distribution with a density expressed in spherical coordinates as pv = k0 / r2 [C / m3]. Show that the equation div(D) = pv is satisfied by calculating div(D) inside and outside the sphere.
3. A uniform volume charge density ρv1= 50 μC/m3 is present throughout the region6mm < r < 8mm, and let ρv2 = 20 μC/m3 for the region 0 < r < 6mm. Find the total charge inside the spherical surface r = 8mm.
An infinitely long insulating cylinder of radius R has a volume charge density that varies with the radius as (), where ρo, a and b are positive constants and r is the distance from the axis of the cylinder. Use Gauss’s law to determine the magnitude of the electric field at radial distances (a) r < R and (b) r > R

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Engineering Electromagnetics

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