Introduction to Electrodynamics
Introduction to Electrodynamics
4th Edition
ISBN: 9781108420419
Author: David J. Griffiths
Publisher: Cambridge University Press
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Chapter 2.5, Problem 2.49P
To determine

To Find:The energy of the configuration.

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The total charge Q is uniformly distributed in the sphere volume of radius R. Calculate the energy of the sphere.
The general solution for the potential (spherical coordinates with azimuthal symmetry) is: +∞ ΣAir² + P₁(Cos 0) B₁ pl+1 l=0 V(r, 0) = Consider a specific charge density (0) = k cos³0, where k is constant, that is glued over the surface of a spherical shell of radius R. Solve for the potential inside the sphere. Hint: Express the surface charge density as a linear combination of the Legendre polynomials.
4.20 Fig. 4.11 shows three separate charge distributions in the z = 0 plane in free space. (a) Find the total charge for each distribution. (b) Find the potential at P(0, 0, 6) caused by each of the three charge distributions acting alone. (c) Find Vp. %3D (0, 5, 0)| PLA=A nC/m 20° z=0 plane (0, 3, 0) p= 3 PLB= 1.5 nC/m 10° 10° p=1.6 p= 3.5 Psc 1 nC/m2 20° FIGURE 4.11 See Prob. 20.

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Introduction to Electrodynamics

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