Introduction to Electrodynamics
Introduction to Electrodynamics
4th Edition
ISBN: 9781108420419
Author: David J. Griffiths
Publisher: Cambridge University Press
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Chapter 2.5, Problem 2.53P

(a))

To determine

The Poissons equation for the region between the plates.

(b))

To determine

The speed of electron at point x .

(c))

To determine

The relation between ρ and v .

(d))

To determine

The expression of differential equation for V .

(e))

To determine

The equation for V as a function of x , v0 and d .Plot the graph of V(x) and compare it to the potential without space charge. Express ρ and v as a function of x .

(f))

To determine

The proof that shows I=KV03/2 .

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Parallel conducting plates create nearly uniform fields that are used to accelerate and direct beams of electrons. Typically we would free the electrons from a surface by heating it up.  One way is to run a current  through a wire with resistance.  The power dissipated in the wire causes it to increase its temperature to the point that it can radiate that power away, mostly carried off as light.  The hot electrons escape the potential barrier at the surface and are "free" to use. Consider a source of electrons that is small, like a tiny hot filament.  The electrons are freed from the surface but the positive charge they leave behind holds them in a cloud near the filament.  Now we add another plate at voltage VV some distance dd away.  We put a little hole in that plate to enable the electrons to zip on through.  The experiment looks something like this. While they seem antiquated, the concept is still useful.  It is the basis of modern X-ray tubes, and until  only a few years ago all…

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