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Explain why the following are suitable general forms for the energy of a particle initially confined in the well with energy. eigenfunctions E = -3V/2: √(x) = 0 for x <-L Aeika +Be-ika for Cea1 + De 1 for Fe-922 for - L L, where A, B, C, D and F are complex constants and k, a₁ and a2 are real-valued coefficients appropriate for the different regions.

Explain why the following are suitable general forms for the energy of a particle initially confined in the well with energy. eigenfunctions E = -3V/2: √(x) = 0 for x <-L Aeika +Be-ika for Cea1 + De 1 for Fe-922 for - L L, where A, B, C, D and F are complex constants and k, a₁ and a2 are real-valued coefficients appropriate for the different regions.

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Explain why the following are suitable general forms for the energy eigenfunctions of a particle initially confined in the well with energy E = -3V/2: (x) = = 0 for x < -L Aeika +Be-ika for Cea1 + De 12 for Fe-922 L<x<0 0≤x≤L for x > L, where A, B, C, D and F are complex constants and k, a₁ and a2 are real-valued coefficients appropriate for the different regions.
Transcribed Image Text:Explain why the following are suitable general forms for the energy eigenfunctions of a particle initially confined in the well with energy E = -3V/2: (x) = = 0 for x < -L Aeika +Be-ika for Cea1 + De 12 for Fe-922 L<x<0 0≤x≤L for x > L, where A, B, C, D and F are complex constants and k, a₁ and a2 are real-valued coefficients appropriate for the different regions.
A well has the form: V(x) = V V-2Vo = V = -Vo V = 0 for x < -L for - L<x<0 for 0 ≤ x ≤L for x > L,
Transcribed Image Text:A well has the form: V(x) = V V-2Vo = V = -Vo V = 0 for x < -L for - L<x<0 for 0 ≤ x ≤L for x > L,
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