1. Drive the exact E field produced by an infinitesimal dipole located at the origin with a z-directed current of strength I and length 4z. (hint: 2 = cose f - sine )

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1. Drive the exact E field produced by an infinitesimal dipole located at the origin with
a z-directed current of strength I and length 4z. (hint: 2 = cosef - sine )
Transcribed Image Text:1. Drive the exact E field produced by an infinitesimal dipole located at the origin with a z-directed current of strength I and length 4z. (hint: 2 = cosef - sine )
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Step 1

Introduction

Electric Field and Magnetic Field:

The electric field can be described in terms of flux or energy. Electric field intensity is the term used to describe how much energy is contained in an electric field.

In an electromagnetic wave, both the electric field and magnetic field are mutually perpendicular to one another, and the direction in which the wave is propagating is perpendicular to both fields.

Maxwell's Equation:

It explains how magnetic and electric fields are created by electric charges and currents. The equations explain how a magnetic field can be produced by an electric field, and vice versa.

Given Data

An infinite-simal dipole is located at the origin, with the z-directed current of strength I and length z.

Here, z^=r^ cosθ-θ^ sinθ

To determine

The electric field, E.

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