Problem 4. Construct the ket |S· în; +) such that S.âî|S · î; +) = (h/2)|S · în; +), (1) where în is a unit vector with polar angle B and azimuthal angle a, and S is the vector spin operator. Express your answer as a linear combination of |+) and |-). Hint: Treat this as an eigenvalue problem.
Problem 4. Construct the ket |S· în; +) such that S.âî|S · î; +) = (h/2)|S · în; +), (1) where în is a unit vector with polar angle B and azimuthal angle a, and S is the vector spin operator. Express your answer as a linear combination of |+) and |-). Hint: Treat this as an eigenvalue problem.
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![Problem 4. Construct the ket |S· în; +) such that
S.âî|S · î; +) = (h/2)|S · în; +),
(1)
where în is a unit vector with polar angle B and azimuthal angle a, and S is the vector spin operator.
Express your answer as a linear combination of |+) and |-). Hint: Treat this as an eigenvalue
problem.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff9faf22f-10a8-4cb5-bec9-d63452f6293a%2Fb3aff663-0fe3-499a-bfcc-2a000018e3f9%2Fm5a7du.png&w=3840&q=75)
Transcribed Image Text:Problem 4. Construct the ket |S· în; +) such that
S.âî|S · î; +) = (h/2)|S · în; +),
(1)
where în is a unit vector with polar angle B and azimuthal angle a, and S is the vector spin operator.
Express your answer as a linear combination of |+) and |-). Hint: Treat this as an eigenvalue
problem.
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