Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9781260029963
Author: Hayt
Publisher: MCG
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Chapter 6, Problem 6.46P

By appropriate solution of Laplace’s and Poisson’s equations, determine the absolute potential at the center of a sphere of radius a, containing uniform volume charge of density p0. Assume permittivity ϵ0 everywhere. HINT: What must be true about the potential and the electric field at r = 0 and at r = a?

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I need a solution within 15 minutes Q2) A coaxial cable has voltage of 0.7 V on its inner conductor with a diameter of 4 cm and a voltage of -0.7 V on its outer conductor with a radius of 8 cm. Use Laplace equation to find:1) The general expression for the voltage at the dielectric.2) The general expression for the electric field intensity at the dielectric.3) The surface at which the voltage equals 0.1 V. *
Q1. 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:a) Find the electric potential everywhere using Poisson’s equation. b) Find the electric field vector everywhere using Poisson’s equation.
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

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Engineering Electromagnetics

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