11.198 Perfectly conducting cylinders with radii of 8 mm and 20 mm are coaxial. The region between the cylinders is filled with a perfect dielectric for which e = 10 /4x F/m and 4, = 1. If e in this region is (500/p) cos(mt- 42)a, V/m, find (a) », with the help of Maxwell's equations in cylindrical coordinates; (b) H(p, z, t); (c) (S (p, z, 1)): (d) the average power passing through every cross section 8

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11.19| Perfectly conducting cylinders with radii of 8 mm and 20 mm are coaxial.
The region between the cylinders is filled with a perfect dielectric for
which e = 10/4n F/m and u, = 1. If e in this region is (500/p) cos(@t-
42)a, V/m, find (a) m, with the help of Maxwell's equations in cylindrical
coordinates; (b) H(p, z, t); (c) (S (p, z, 1)); (d) the average power passing
through every cross section 8 <p< 20 mm, 0 <p < 2n.
Transcribed Image Text:11.19| Perfectly conducting cylinders with radii of 8 mm and 20 mm are coaxial. The region between the cylinders is filled with a perfect dielectric for which e = 10/4n F/m and u, = 1. If e in this region is (500/p) cos(@t- 42)a, V/m, find (a) m, with the help of Maxwell's equations in cylindrical coordinates; (b) H(p, z, t); (c) (S (p, z, 1)); (d) the average power passing through every cross section 8 <p< 20 mm, 0 <p < 2n.
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