In an infinite square well there are two non-interacting particles each with a mass m. If one is in the state vn(e) = V sin (-) a(2) and the other is in the state ye (e+ n), calculate (r – 12)*), assuming a. they are distinguishable particles b. they are identical bosons c. they are identical fermions
In an infinite square well there are two non-interacting particles each with a mass m. If one is in the state vn(e) = V sin (-) a(2) and the other is in the state ye (e+ n), calculate (r – 12)*), assuming a. they are distinguishable particles b. they are identical bosons c. they are identical fermions
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![In an infinite square well there are two non-interacting particles each with a
mass m. If one is in the state
n(1) = Va
%3D
and the other is in the state e (l +n), calculate ((r - 12)*), assuming
a. they are distinguishable particles
b. they are identical bosons
c. they are identical fermions
Show all working including appropriate integrations.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc0602eaa-79a9-4455-9bd8-2642a3c0ae64%2F8ed571af-b803-4e29-a2d3-19a775286302%2Fv0r6bwn_processed.jpeg&w=3840&q=75)
Transcribed Image Text:In an infinite square well there are two non-interacting particles each with a
mass m. If one is in the state
n(1) = Va
%3D
and the other is in the state e (l +n), calculate ((r - 12)*), assuming
a. they are distinguishable particles
b. they are identical bosons
c. they are identical fermions
Show all working including appropriate integrations.
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