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Consider the wave function (x, t) = A(sin Tx)e-lwt for -1 < x< 1. Determine A so that , lp(x, t)|² dx = 1 [Hints for using: |lp(x,t)|² = 4(x, t) × Þ(x, t)* and 2 sin? x = 1– cos 2x]

Consider the wave function (x, t) = A(sin Tx)e-lwt for -1 < x< 1. Determine A so that , lp(x, t)|² dx = 1 [Hints for using: |lp(x,t)|² = 4(x, t) × Þ(x, t)* and 2 sin? x = 1– cos 2x]

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Consider the wave function (x,t) = A(sin Tx)e-l@t for –1 < x < 1. Determine A so that ', lý(x,t)|² dx = 1 [Hints for using: |Þ(x,t)|² = ¥(x, t) × Þ(x, t)* and 2 sin? x = 1 – cos 2x]
Transcribed Image Text:Consider the wave function (x,t) = A(sin Tx)e-l@t for –1 < x < 1. Determine A so that ', lý(x,t)|² dx = 1 [Hints for using: |Þ(x,t)|² = ¥(x, t) × Þ(x, t)* and 2 sin? x = 1 – cos 2x]
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