What does it mean to say that certain operators commute? Give examples that commute and of operators that do not commute. Find the matrix of L₂ for /= 2. Mention, why is the matrix not diagonal?

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stion 6
What does it mean to say that certain operators commute? Give examples
that commute and of operators that do not commute.
Find the matrix of L₂ for /= 2. Mention, why is the matrix not diagonal?
0
0
Evaluate <Y (0,0) Y (0, p) > and comment on the result. Given,
(0.9)/
1
2
Y," (0,0)
(21 +1) (1 − m)!
4л (!+m)!
k constant h= 6.63 x 10³Js
ed of light c = 3 x 10³ m/s
em P(x)
Useful Standard Integral
jordy = √, jeyeydy= (#)' ²
√T
Transcribed Image Text:stion 6 What does it mean to say that certain operators commute? Give examples that commute and of operators that do not commute. Find the matrix of L₂ for /= 2. Mention, why is the matrix not diagonal? 0 0 Evaluate <Y (0,0) Y (0, p) > and comment on the result. Given, (0.9)/ 1 2 Y," (0,0) (21 +1) (1 − m)! 4л (!+m)! k constant h= 6.63 x 10³Js ed of light c = 3 x 10³ m/s em P(x) Useful Standard Integral jordy = √, jeyeydy= (#)' ² √T
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