Number 2 2. A certain homogenous slab of losslessdielectric material is characterized by an electricsusceptibility of 0.12 and carries a uniformelectric flux density within it of 1.6 nC/m².mmmmFind:a. Eb. Pc. The average dipole moment if there are 2 x109 dipoles per m³3. The vector current density is given as J = (4/r²)cose ar + 20e-2r sine ae - rsin cosØ aº at r = 3, 0= 0, 0 = π

The dielectric materials are generally poor conductors of electricity. These materials when placed…

2. A certain homogenous slab of lossless dielectric material is characterized by an electric susceptibility of 0.12 and carries a uniform electric flux density within it of 1.6 nC/m². Find: a. E b. P c. The average dipole moment if there are 2 x 109 dipoles per m³ 3

2. A certain homogenous slab of lossless dielectric material is characterized by an electric susceptibility of 0.12 and carries a uniform electric flux density within it of 1.6 nC/m². Find: a. E b. P c. The average dipole moment if there are 2 x 109 dipoles per m³ 3

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Concept explainers

Z parameter

The Z-parameters that are the impedance parameters of a two-port network are defined by expressing the two-port voltages V1 and V2 in terms of two-port currents I1 and I2. The Z-parameters are calculated by open circuiting one of the two ports at a time henceforth they are called open-circuit impedance parameters.

Question

Number 2

2. A certain homogenous slab of lossless
dielectric material is characterized by an electric
susceptibility of 0.12 and carries a uniform
electric flux density within it of 1.6 nC/m².
mmmm
Find:
a. E
b. P
c. The average dipole moment if there are 2 x
109 dipoles per m³
3. The vector current density is given as J = (4/r²)
cose ar + 20e-2r sine ae - rsin cosØ aº at r = 3, 0
= 0, 0 = π

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