Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9780078028151
Author: Hayt, William H. (william Hart), Jr, BUCK, John A.
Publisher: Mcgraw-hill Education,
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Chapter 2, Problem 2.16P

Within a region of free space, charge density given as p v = p 0 r e c o r d a C / m 3 ,

where P0 and a are constants. Find the total charge lying within (a) the sphere, (b) the cone, r≤a, 0≤θ≤0.1đ�œ‹. (c) the region. r≤a,0≤θ≤01đ�›‘,0≤0.2đ�›‘.

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(a) Using Gauss’ law, derive an expression for the electric field intensity at any point outside a uniformly charged thin spherical shell of radius R and charge density a C/m2. Draw the field lines when the charge density of the sphere is (i) positive, (ii) negative. (b) A uniformly charged conducting sphere of 2.5 m in diameter has a surface charge density of 100 µC/m2. Calculate the (i) charge on the sphere (ii) total electric flux passing through the sphere
Determine the magnitude of the Electric Field Intensity at the origin given the following charge distributions in free space: point charge, 7 nC at P(2, 0, 3); uniform infinite line charge, 3 nC/m at x = -2, y = 5; uniform surface charge density, 0.8 nC/m^2 at x = 4. Use k = 9 x 10^9.
Find E at the origin if the following charge distributions are present in free space: point charge, 12 nC at P(2, 0, 6); uniform line charge density, 3nC/m at x =−2, y = 3; uniform surface charge density, 0.2nC/m² at x = 2

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