1. A particle in the harmonic oscillator potential with stationary states v.(x) and energies starts out in the state For this wavefunction: y(x, 0) = A [3 yo(x) + 4 w₁(x)] (a) Find the constant A (b) Construct y(x, t) and y(x, t)/² in terms of the En
1. A particle in the harmonic oscillator potential with stationary states v.(x) and energies starts out in the state For this wavefunction: y(x, 0) = A [3 yo(x) + 4 w₁(x)] (a) Find the constant A (b) Construct y(x, t) and y(x, t)/² in terms of the En
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I have part A, please do parts b-d !
![1. A particle in the harmonic oscillator potential with stationary states w₁(x) and energies En
starts out in the state
For this wavefunction:
y(x, 0) =A [3 wo(x) + 4 w₁(x)]
(a) Find the constant A
(b) Construct y(x, t) and y(x, t)² in terms of the Ea
(c) Find <x>
(d) If you measured the energy, what values might you can and with what probabilities?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F62a79166-ba2c-43d7-9fa1-94c5c5be2063%2F9db65bc0-35d8-4a06-bbd1-affa970ebf80%2Fb78yzi_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. A particle in the harmonic oscillator potential with stationary states w₁(x) and energies En
starts out in the state
For this wavefunction:
y(x, 0) =A [3 wo(x) + 4 w₁(x)]
(a) Find the constant A
(b) Construct y(x, t) and y(x, t)² in terms of the Ea
(c) Find <x>
(d) If you measured the energy, what values might you can and with what probabilities?
Expert Solution
Step 1: Required to solve the quantum mechanics problem
Required :
To find A and time evolution of the wave function.
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