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A 1-D harmonic oscillator is in the state ep(x) = 1/V14 [3¼0(x) – 2µ1(x) + Þ2(x)] are the ground, first excited and second excited states, respectively. The probability of finding the oscillator in the ground state is 1 9/14 3/V14

A 1-D harmonic oscillator is in the state ep(x) = 1/V14 [3¼0(x) – 2µ1(x) + Þ2(x)] are the ground, first excited and second excited states, respectively. The probability of finding the oscillator in the ground state is 1 9/14 3/V14

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A 1-D harmonic oscillator is in the state e(x) = 1//14 [34o(x) - 241(x) + µ2(x)] are the ground, first excited and second excited states, respectively. The probability of finding the oscillator in the ground state is 1 9/14 3//14
Transcribed Image Text:A 1-D harmonic oscillator is in the state e(x) = 1//14 [34o(x) - 241(x) + µ2(x)] are the ground, first excited and second excited states, respectively. The probability of finding the oscillator in the ground state is 1 9/14 3//14
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