Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9781260029963
Author: Hayt
Publisher: MCG
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Chapter 3, Problem 3.24P

In a region in free space, electric flux density is found to be D = { p 0 ( z 2 d ) a z C / m 2 ( 0 x 2 d ) p 0 ( z + 2 d ) a z C / m 2 ( 2 d x 0 )

Everywhere else, D = 0. (a) Using V. D = pv, find the volume charge density as a function of position everywhere, (b) Determine the electric flux that passes through the surface defined by z = 0, -a <<em>x < a, - b < y < b. (c) Determine the total charge contained within the region -a ) Determine the total charge contained within the region - a < x < a, -b < y < b, 0 < z < 2d.

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The magnetic flux density in all of space is given by   B=(3z)ax+(8x2−x2y)ay+(y+x2z)az Wb/m2.   Let S denote the paraboloidal surface defined by   y=x2+z2,0≤y≤64.   Find the net magnetic flux Φ passing through S in the direction away from the xz-plane.   Hint: Think about whether there is another way to solve this, such as by using a capping surface.
A nonuniform electric field is given by the expression D=2y ax+z ay-3x az C/m^2. Determine the electric flux through a rectangular surface in the xy plane, extending from x = 0 to x = 5 and from y = 0 to y = 6.
A flat, circle surface area with a radius of 4m is in the YZ-plane at x=0, Find the magnitude of the magnetic flux through this surface produced by a magnetic flux density of B=3.5ax-6.4ay+8az T

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