Verify that for a harmonic oscillator, average potential energy < E - for the quantum number (a) v=0 and (b) v=1. Here use ħ=1, m=1, k=1. Before averaging, do not forget to normalize the wave function, i.e. to specify the normalization constant. Also obtain and the / ratio for each case.
Verify that for a harmonic oscillator, average potential energy < E - for the quantum number (a) v=0 and (b) v=1. Here use ħ=1, m=1, k=1. Before averaging, do not forget to normalize the wave function, i.e. to specify the normalization constant. Also obtain and the / ratio for each case.
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Verify that for a harmonic oscillator, average potential energy <V> < E
- for the quantum number (a) v=0 and (b) v=1.
Here use ħ=1, m=1, k=1.
Before averaging, do not forget to normalize the wave function, i.e. to specify the normalization constant.
Also obtain <T> and the <T>/<V> ratio for each case.
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