A particle in a spherically symmetrical potential is known to be in an Eigen state of L

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A particle in a spherically symmetrical potential is known to be in an Eigen state of L2 and Lz with Eigen values h2l (l + 1) and mh, respectively. Prove that the expectation values between | m> states satisfy 

[1(1+1)A² – m²h²] 2 (L;) = (L;) : |(L,) = (L,) = 0,

Interpret this result semi classically.

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