2. A simple harmonic oscillator is in the state ψ = N (ψο + λ ψι) where λ is a real parameter, and to and ₁ are the first two orthonormal stationary states. (a) Determine the normalization constant N in terms of λ. (b) Using raising and lowering operators (see Griffiths 2.69), calculate the uncertainty Ax in terms of .
2. A simple harmonic oscillator is in the state ψ = N (ψο + λ ψι) where λ is a real parameter, and to and ₁ are the first two orthonormal stationary states. (a) Determine the normalization constant N in terms of λ. (b) Using raising and lowering operators (see Griffiths 2.69), calculate the uncertainty Ax in terms of .
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![2. A simple harmonic oscillator is in the state
4 = N(Yo + λ 4₁)
where λ is a real parameter, and to and ₁ are the first two orthonormal stationary states.
(a) Determine the normalization constant N in terms of λ.
(b) Using raising and lowering operators (see Griffiths 2.69), calculate the uncertainty Ax in terms of .](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F62a79166-ba2c-43d7-9fa1-94c5c5be2063%2Fd8bcccfa-2475-4007-bcf5-56706c754cd6%2F3wfp0yri_processed.png&w=3840&q=75)
Transcribed Image Text:2. A simple harmonic oscillator is in the state
4 = N(Yo + λ 4₁)
where λ is a real parameter, and to and ₁ are the first two orthonormal stationary states.
(a) Determine the normalization constant N in terms of λ.
(b) Using raising and lowering operators (see Griffiths 2.69), calculate the uncertainty Ax in terms of .
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