A two-state quantum system has energy eigenvalues te corresponding to normalised [w. +w_] states y.. At time t =0 the system is in the quantum state Find the 10000 × h probability that the system will be in the same state at time t = (6e) where h is the Planck's constant.
A two-state quantum system has energy eigenvalues te corresponding to normalised [w. +w_] states y.. At time t =0 the system is in the quantum state Find the 10000 × h probability that the system will be in the same state at time t = (6e) where h is the Planck's constant.
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![A two-state quantum system has energy eigenvalues te corresponding to normalised
[w. +w_]
states y. At time t = 0 the system is in the quantum state
Find the 10000 x
+
h
probability that the system will be in the same state at time t=
(6€)
where h is the
Planck's constant.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4240cbd6-5683-429f-8863-fbd6fd4b8247%2F25b5d7b8-f3b9-4cae-b645-fc687ebfb5f6%2Fxry95sg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A two-state quantum system has energy eigenvalues te corresponding to normalised
[w. +w_]
states y. At time t = 0 the system is in the quantum state
Find the 10000 x
+
h
probability that the system will be in the same state at time t=
(6€)
where h is the
Planck's constant.
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