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An electric field propagates along the z-direction and has only one component along the x -axis. It can be generally described by the equation (phasor form): Ex = E* exp (-jbz) + E" exp (+jbz) At z=0, there is a mirror (perfect conductor); using the boundary condition E, =0 at z=0, find: The relation between E" and E*, also known as the "reflection coefficient". The time expression of the total electric field for z < 0, assuming an angular frequency w. The distance between the maxima and minima of the electric field. (THIS PROBLEM IS ENTIRELY EQUIVALENT OF AN IDEAL TRANSMISSION LINE SHORT-CIRCUITED AT Z= 0).

An electric field propagates along the z-direction and has only one component along the x -axis. It can be generally described by the equation (phasor form): Ex = E* exp (-jbz) + E" exp (+jbz) At z=0, there is a mirror (perfect conductor); using the boundary condition E, =0 at z=0, find: The relation between E" and E*, also known as the "reflection coefficient". The time expression of the total electric field for z < 0, assuming an angular frequency w. The distance between the maxima and minima of the electric field. (THIS PROBLEM IS ENTIRELY EQUIVALENT OF AN IDEAL TRANSMISSION LINE SHORT-CIRCUITED AT Z= 0).

Introductory Circuit Analysis (13th Edition)
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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An electric field propagates along the z-direction and has only one component along the x-axis. It can be generally described by the equation (phasor form): Ex = E* exp (-jbz) + E" exp (+jbz) At z=0, there is a mirror (perfect conductor); using the boundary condition Ex =0 at z=0, find: The relation between E" and E*, also known as the "reflection coefficient". The time expression of the total electric field for z < 0, assuming an angular frequency w. • The distance between the maxima and minima of the electric field. (THIS PROBLEM IS ENTIRELY EQUIVALENT OF AN IDEAL TRANSMISSION LINE SHORT-CIRCUITED AT Z= 0).
Transcribed Image Text:An electric field propagates along the z-direction and has only one component along the x-axis. It can be generally described by the equation (phasor form): Ex = E* exp (-jbz) + E" exp (+jbz) At z=0, there is a mirror (perfect conductor); using the boundary condition Ex =0 at z=0, find: The relation between E" and E*, also known as the "reflection coefficient". The time expression of the total electric field for z < 0, assuming an angular frequency w. • The distance between the maxima and minima of the electric field. (THIS PROBLEM IS ENTIRELY EQUIVALENT OF AN IDEAL TRANSMISSION LINE SHORT-CIRCUITED AT Z= 0).
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