Introduction to Electrodynamics
Introduction to Electrodynamics
4th Edition
ISBN: 9781108420419
Author: David J. Griffiths
Publisher: Cambridge University Press
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Chapter 2.1, Problem 2.7P

Find the electric field a distance z from the center of a spherical surfaceof radius R (Fig. 2.11) that carries a uniform charge density σ . Treat the case z < R (inside) as well as z > R (outside). Express your answers in terms of the total chargeq on the sphere. [Hint: Use the law of cosines to write Chapter 2.1, Problem 2.7P, Find the electric field a distance z from the center of a spherical surfaceof radius R (Fig. 2.11) in terms of R and θ . Be sure to take the positive square root: R 2 + z 2 2 R z = ( R z ) if R > z , but it’s ( z R ) if R < z .]

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Problem 3.35 A solid sphere, radius R, is centered at the origin. The "northern” hemisphere carries a uniform charge density po, and the "southern" hemisphere a uniform charge density -po. Find the approximate field E(r, 0) for points far from the sphere (r » R).
Problem 2.9Suppose the electric field in some region is found to be E = kr³î, in spherical coordinates (k is some constant). (a) Find the charge density p. (b) Find the total charge contained in a sphere of radius R, centered at the origin. (Do it two different ways.)
(b) A smaller metal sphere, also mounted on an insulating plastic stand, is uncharged. This smaller sphere is moved close to the positively charged sphere. Fig. 1.1 shows the two spheres. positively charged sphere I-I smaller sphere plastic stands Fig. 1.1 (i) On Fig. 1.1, draw the distribution of charge on the smaller sphere. (ii) An earthed metal wire is touched against the smaller metal sphere. Štate and explain what happens to the charge on the smaller sphere. (c) Explain, in terms of their structures, why the metal wire is an electrical conductor but the plastic stand is an electrical insulator.

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Introduction to Electrodynamics

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