Introduction to Electrodynamics
Introduction to Electrodynamics
4th Edition
ISBN: 9781108420419
Author: David J. Griffiths
Publisher: Cambridge University Press
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Chapter 2.2, Problem 2.11P

Use Gauss’s law to find the electric field inside and outside a sphericalshell of radius R that carries a uniform surface charge density σ . Compare youranswer to Prob. 2.7.

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Use GFSA (Given, Find, Solution, and Answer) on the given space below. Encircle your final answer, write it in scientific notation with 2 decimal places (if possible). An cylinder with radius 1 m and length 1.5 m has an infinite line of charge with a linear charge density of 30 C/m. (Make an illustration of the problem) (a) What is the total charge enclosed by the Gaussian cylinder? (b) What is the electric flux through the cylinder due to the infinite line of charge? (c) Calculate the electric field at a point 3 m away from the infinite line of charge.
An insulating solid sphere of radius 3 m has 15 C of charge uniformly distributed throughout its volume.  Calculate the charge contained in a Gaussian surface having a radius 1/2 that of the sphere.  Present your answer accurately to 2 decimal numbers i.e 3.20.  Do not include units!
ELECTROMAGTNETICS: Electric Flux Density and Divergence Theorem Solve the following problems accordingly. Show your solution. Using left side of the divergence theorem, find the total charge enclosed in the rectangular parallelepiped 0 < x < 2,0 < y < 3,0 < z < 5 cm. Let D = 4xy ax + 2(x? + z?)a, + 4yza, nC/m².

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Introduction to Electrodynamics

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