Now instead of an immediate energy measurement, consider waiting between the position and energy measurements. Would your answer to question 15 depend on how long you wait between the position and energy measurements? O No
Now instead of an immediate energy measurement, consider waiting between the position and energy measurements. Would your answer to question 15 depend on how long you wait between the position and energy measurements? O No
Related questions
Question
![Now instead of an immediate energy
measurement, consider waiting between
the position and energy measurements.
Would your answer to question
15 depend on how long you wait
between the position and energy
measurements?
O No
O Yes
O No answer text provided.
O No answer text provided.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa41da8ad-0c60-4ee0-8453-d772480812a3%2F7bd7da01-64ac-46ad-8d8b-bfacf4ed37bc%2Fdhneia9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Now instead of an immediate energy
measurement, consider waiting between
the position and energy measurements.
Would your answer to question
15 depend on how long you wait
between the position and energy
measurements?
O No
O Yes
O No answer text provided.
O No answer text provided.
![Consider a particle in a one-dimensional infinite square well with width a, centered at a/2. The normalized energy
eigenstate wave functions are Vn(x) with energies En(n-1 is the ground state). The particle starts in a state given by
(x,r=0)= sqrt(4/5)w1(x)+sqrt(1/5) w2(x).
Assume the particle has been re-prepared in state v3(x). You then make a position measurement with high accuracy. After
this position measurement, you immediately re-measure the energy. At this point, what value(s) could you get for the
energy of the particle?
A.
E2
B.
E3
C.
E2 or E3
D.
Any En
E. Any continuous E
O A
B
C
OE](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa41da8ad-0c60-4ee0-8453-d772480812a3%2F7bd7da01-64ac-46ad-8d8b-bfacf4ed37bc%2Fyas3iuf_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider a particle in a one-dimensional infinite square well with width a, centered at a/2. The normalized energy
eigenstate wave functions are Vn(x) with energies En(n-1 is the ground state). The particle starts in a state given by
(x,r=0)= sqrt(4/5)w1(x)+sqrt(1/5) w2(x).
Assume the particle has been re-prepared in state v3(x). You then make a position measurement with high accuracy. After
this position measurement, you immediately re-measure the energy. At this point, what value(s) could you get for the
energy of the particle?
A.
E2
B.
E3
C.
E2 or E3
D.
Any En
E. Any continuous E
O A
B
C
OE
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