PHYSICS F./SCI... W/MOD V.II W/KIT
PHYSICS F./SCI... W/MOD V.II W/KIT
4th Edition
ISBN: 9780134819884
Author: GIANCOLI
Publisher: PEARSON
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Chapter 38, Problem 36P

(a)

To determine

The graph for the lowest three states.

(b)

To determine

The form of the wave function in the ground state of three regions x<0, 0<x<l, x>l.

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(i) We consider a one-dimensional potential barrier problem. In order for the particle to tunnel through the potential barrier of the width L, the difference between the barrier height U and the incident energy E of the particle with mass m has to be close. Using the transmission probability given in the text book / lecture, obtain the energy difference U-E which gives the transmission probability of exp(-2). (ii) We consider an infinite square well potential with the width L. Obtain the energy E_{gr} of the lowest energy level (ground state) of the particle with mass m, and show that E_{gr} scales linearly with E-U in the problem (i). The potential structures of (i) and (ii) can be viewed as "shadows" of each other. Energy U ---E- Electron X L L
A particle in one-dimension is in the potental if xl If there is at least one bound state, the minimum depth of the potential is: (a) 8ml? (b) 2ml? 2h?n? (c) me? (d)- me?
The condition of the rigid boundaries demands that the wave function should vanish for x=0 and for x=L because?

Chapter 38 Solutions

PHYSICS F./SCI... W/MOD V.II W/KIT

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