1D SHO linear superposition that maximizes expectation
1D SHO linear superposition that maximizes expectation
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Question: 1D SHO linear superposition that maximizes expectation ([1] pr. 2.17)
For a 1D SHO
(a)
Construct a linear combination of \( \ket{0}, \ket{1} \) that maximizes \( \expectation{x} \) without using wave functions.
(b)
How does this state evolve with time?
(c)
Evaluate \( \expectation{x} \) using the Schrodinger picture.
(d)
Evaluate…
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