(ii) Sketch graphs that show the wavefunction and the relative probabilities of detecting the particle in different regions (of the same small widths) between the walls. (iii) Explain why the particle is more likely to be detected in a small region centred on a position 0.50 × 10-10 m from either wall than in a small region centred on a position 1.00 × 10-10 m from either wall. m, A particle of mass 2.00 × 10-10 kg is confined in a hollow cubical three-dimensional box, each edge of which has a length, 2.00 × 10-10 and for which the potential energy function is zero inside, and infinite outside, the box. The total energy of the particle is 2.47 × 10-37 J. Find

College Physics
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Author:Raymond A. Serway, Chris Vuille
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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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(ii) Sketch graphs that show the wavefunction and the relative
probabilities of detecting the particle in different regions (of the
same small widths) between the walls.
(iii) Explain why the particle is more likely to be detected in a small
region centred on a position 0.50 × 10-10 m from either wall than in
a small region centred on a position 1.00 × 10-10 m from either
wall.
Transcribed Image Text:(ii) Sketch graphs that show the wavefunction and the relative probabilities of detecting the particle in different regions (of the same small widths) between the walls. (iii) Explain why the particle is more likely to be detected in a small region centred on a position 0.50 × 10-10 m from either wall than in a small region centred on a position 1.00 × 10-10 m from either wall.
m,
A particle of mass 2.00 × 10-10 kg is confined in a hollow cubical
three-dimensional box, each edge of which has a length, 2.00 × 10-10
and for which the potential energy function is zero inside, and infinite
outside, the box. The total energy of the particle is 2.47 × 10-37 J. Find
Transcribed Image Text:m, A particle of mass 2.00 × 10-10 kg is confined in a hollow cubical three-dimensional box, each edge of which has a length, 2.00 × 10-10 and for which the potential energy function is zero inside, and infinite outside, the box. The total energy of the particle is 2.47 × 10-37 J. Find
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