Again, assuming that the harmonic oscillator was initially in a superposition state = (0) + 2)), derive an expression for the variace of position, (²), as a function of time. Express your answer in terms of mass, m, oscillator frequency, omega, reduced Planck's constant, hbar, time, t and a constant pi. Note that your answer does not have to include all of these variables.
Again, assuming that the harmonic oscillator was initially in a superposition state = (0) + 2)), derive an expression for the variace of position, (²), as a function of time. Express your answer in terms of mass, m, oscillator frequency, omega, reduced Planck's constant, hbar, time, t and a constant pi. Note that your answer does not have to include all of these variables.
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Transcribed Image Text:Again, assuming that the harmonic oscillator was initially in a superposition state = (10) + 2)),
derive an expression for the variace of position, (2), as a function of time.
Express your answer in terms of mass, m, oscillator frequency, omega, reduced Planck's constant, hbar,
time, t and a constant pi. Note that your answer does not have to include all of these variables.
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