Consider a particle whose normalized wavefunction is given by P(x) = 2a2xe x for x > 0 and (x) - 0 for x < 0. a- For what values does the lp(x)|? have a peak? b- Calculate (x) and (x) e Calculate (p) and (p?)
Consider a particle whose normalized wavefunction is given by P(x) = 2a2xe x for x > 0 and (x) - 0 for x < 0. a- For what values does the lp(x)|? have a peak? b- Calculate (x) and (x) e Calculate (p) and (p?)
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![Consider a particle whose normalized wavefunction is given by
p(x) = 2a/2xe x for x> 0 and p(x) = 0 for x < 0.
a- For what values does the lp(x)[? have a peak?
b- Calculate (x) and (x)
- Calculate (p) and (p?)
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%3D
d- What is the probability that the particle is found between x = 0 and x =
%3!
e- Calculate the wavefunction in momentum space.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa803da63-4426-40af-a1bb-79aa10356f6c%2Fcdd4ba40-f94a-49f9-ad29-e9b68ae80146%2F7umapu_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a particle whose normalized wavefunction is given by
p(x) = 2a/2xe x for x> 0 and p(x) = 0 for x < 0.
a- For what values does the lp(x)[? have a peak?
b- Calculate (x) and (x)
- Calculate (p) and (p?)
%3D
%3D
d- What is the probability that the particle is found between x = 0 and x =
%3!
e- Calculate the wavefunction in momentum space.
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