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answerhappygod
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need help with details
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2. A quantum harmonic oscillator is in a state such that a measurement of energy would yield either ħw/2 or 3ħw/2, each with equal probability. Find the largest possible value of the average momentum in such state. If it assumes this maximum value at time t = 0, what is Y'(x, t)?
2. A quantum harmonic oscillator is in a state such that a measurement of energy would yield either ħw/2 or 3ħw/2, each with equal probability. Find the largest possible value of the average momentum in such state. If it assumes this maximum value at time t = 0, what is Y'(x, t)?
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