Consider a normalized state of an harmonic oscillator which is given in terms of three orthonormal vectors, |0), |2) and |4) as follows: ly) = A |0) + 1 |2) 14). a) Find the normalization constant A. b) Find expectation values of H. c) Find (x) and (px). d) Find AxAp.
Consider a normalized state of an harmonic oscillator which is given in terms of three orthonormal vectors, |0), |2) and |4) as follows: ly) = A |0) + 1 |2) 14). a) Find the normalization constant A. b) Find expectation values of H. c) Find (x) and (px). d) Find AxAp.
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Quantum Physics
![Consider a normalized state of an harmonic oscillator which is given in terms of three
orthonomal vectors. [0), |2) and |4) as follows:
ly) = A |0) +-
1
|2) + 14).
a) Find the normalization constant A.
b) Find expectation values of H.
c) Find (x) and (px).
d) Find AxAp.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb6a1d9fc-9c0a-437f-9d1d-170b89b4036d%2F319f3cb6-3d93-4084-93d2-87ec8eb99035%2Fzwsd3pa_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a normalized state of an harmonic oscillator which is given in terms of three
orthonomal vectors. [0), |2) and |4) as follows:
ly) = A |0) +-
1
|2) + 14).
a) Find the normalization constant A.
b) Find expectation values of H.
c) Find (x) and (px).
d) Find AxAp.
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