Suppose a quanton's wavefunction at a given time is y(x) =A[1+ (x/a)²]-1, where A is an unspecified constant and a = 4.0 nm. According to the table integrals dx [1+(x/a)2]2 a +-tan 1+(x/a)² 2' tan' (~) If we were to perform an experiment to locate the quanton at this time, what would the probability of a result between x = 0 and x = 8.0 nm?
Suppose a quanton's wavefunction at a given time is y(x) =A[1+ (x/a)²]-1, where A is an unspecified constant and a = 4.0 nm. According to the table integrals dx [1+(x/a)2]2 a +-tan 1+(x/a)² 2' tan' (~) If we were to perform an experiment to locate the quanton at this time, what would the probability of a result between x = 0 and x = 8.0 nm?
Chapter5: Nuclear Magnetic Resonance Spectroscopy: Part One: Basic Concepts
Section: Chapter Questions
Problem 3P
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![Suppose a quanton's wavefunction at a given time is y(x) =A[1+ (x/a)²]-1, where
A is an unspecified constant and a = 4.0 nm. According to the table integrals
dx
[1+(x/a)2]2
a
+-tan
1+(x/a)²
2'
tan' (~)
If we were to perform an experiment to locate the quanton at this time, what would the
probability of a result between x = 0 and x = 8.0 nm?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F41ceedba-33b0-406d-bf14-e3194b2b89e2%2Fca777986-9cac-4af1-b6bd-8bfa852a4dfb%2Fcob7qq_processed.png&w=3840&q=75)
Transcribed Image Text:Suppose a quanton's wavefunction at a given time is y(x) =A[1+ (x/a)²]-1, where
A is an unspecified constant and a = 4.0 nm. According to the table integrals
dx
[1+(x/a)2]2
a
+-tan
1+(x/a)²
2'
tan' (~)
If we were to perform an experiment to locate the quanton at this time, what would the
probability of a result between x = 0 and x = 8.0 nm?
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