Problem 3.41 A harmonic oscillator is in a state such that a measurement of the energy would yield either (1/2) hw or (3/2) hw, with equal probability. What is the largest possible value of (p) in such a state? If it assumes this maximal value at time t = 0, what is ¥ (x, t)?
Problem 3.41 A harmonic oscillator is in a state such that a measurement of the energy would yield either (1/2) hw or (3/2) hw, with equal probability. What is the largest possible value of (p) in such a state? If it assumes this maximal value at time t = 0, what is ¥ (x, t)?
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![Problem 3.41 A harmonic oscillator is in a state such that a measurement of the
energy would yield either (1/2) hw or (3/2) hw, with equal probability. What
is the largest possible value of (p) in such a state? If it assumes this maximal
value at time t = 0, what is ¥ (x, t)?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5f916f44-2b56-40b3-9b96-44e026d40d84%2Fd4eb53a9-9935-4f6b-b681-e88a99118673%2Fxmvzjv5_processed.png&w=3840&q=75)
Transcribed Image Text:Problem 3.41 A harmonic oscillator is in a state such that a measurement of the
energy would yield either (1/2) hw or (3/2) hw, with equal probability. What
is the largest possible value of (p) in such a state? If it assumes this maximal
value at time t = 0, what is ¥ (x, t)?
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