A Quantum Harmonic Oscillator, with potential energy V(x) = ½ mω02x2, where m is the mass of the particle in the potential, and ω0 is a constant. Determine the value of the quantum number n for the wavefunction provided. Explain how the result is obtained, as well as state a numerical value.
A Quantum Harmonic Oscillator, with potential energy V(x) = ½ mω02x2, where m is the mass of the particle in the potential, and ω0 is a constant. Determine the value of the quantum number n for the wavefunction provided. Explain how the result is obtained, as well as state a numerical value.
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A Quantum Harmonic Oscillator, with potential energy V(x) = ½ mω02x2, where m is the mass of the particle in the potential, and ω0 is a constant.
Determine the value of the quantum number n for the wavefunction provided. Explain how the result is obtained, as well as state a numerical value.
Transcribed Image Text:1/4
(3)
4а
mwo
V(x)
(2ax? – 1) e-a² /2
where
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