2. Using the result from part (1), prove that 3) = e(iap/h)x), where a) is an eigenstate of the position operator x, meaning x|xo) = xo|xo). 3. Determine the eigenvalue associated with the eigenstate xo).
2. Using the result from part (1), prove that 3) = e(iap/h)x), where a) is an eigenstate of the position operator x, meaning x|xo) = xo|xo). 3. Determine the eigenvalue associated with the eigenstate xo).
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Listen so this question has been denied twice. I really need help with part 2. I already evaluated conmutator which I got -a*exp(-a*p_x*i/h_bar).
Thank u.
![1. Calculate the commutator [x, e(iap/h)], where ħ is the reduced Planck constant.
2. Using the result from part (1), prove that 3) = e(iapx/h)|x), where x) is an eigenstate of
the position operator x, meaning xxo) = xo|xo).
3. Determine the eigenvalue associated with the eigenstate xo).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9b65ef36-cf51-4f81-80a6-74e205c9e9b1%2F4036b7b5-718e-4b70-8fc6-abe3fd3d81e0%2Fw4j34oa_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. Calculate the commutator [x, e(iap/h)], where ħ is the reduced Planck constant.
2. Using the result from part (1), prove that 3) = e(iapx/h)|x), where x) is an eigenstate of
the position operator x, meaning xxo) = xo|xo).
3. Determine the eigenvalue associated with the eigenstate xo).
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