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1. Show that for n=1, the probability of finding the harmonic oscillator in the classically forbidden region is 0.1116. Using a physically motivated argument, discuss whether then = 10 level will be more, equally or less likely to be found in the classically forbidden region than a harmonic oscillator in the n= 1 state.

1. Show that for n=1, the probability of finding the harmonic oscillator in the classically forbidden region is 0.1116. Using a physically motivated argument, discuss whether then = 10 level will be more, equally or less likely to be found in the classically forbidden region than a harmonic oscillator in the n= 1 state.

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1. Show that for n = 1, the probability of finding the harmonic oscillator in the classically forbidden region is 0.1116. Using a physically motivated argument, discuss whether the n = 10 level will be more, equally or less likely to be found in the classically forbidden region than a harmonic oscillator in the n = 1 state.
Transcribed Image Text:1. Show that for n = 1, the probability of finding the harmonic oscillator in the classically forbidden region is 0.1116. Using a physically motivated argument, discuss whether the n = 10 level will be more, equally or less likely to be found in the classically forbidden region than a harmonic oscillator in the n = 1 state.
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