a) Construct the matrices that in the case l=1 associated with the operatore
in the representation of Lˆz, that is, in the given baseby the states |1, 1 >, |1, 0 >, and |1, −1 > . You can use the result
to shorten the calculations.
b) Verify that the matrices you found for Lˆy in the previous paragraph comply with the algebra of angular momentum, and that the sum of their squares is equal to the matrix you determined in the same part for Lˆ^2.
PLEASE WRITE THE STEP BY STEP WITH ALL THE ALGEBRA AND ANSWER ALL THE PARAGRAPHS OR I AM GOING TO DOWNVOTE
L2, L2, Lz, y Ly L₂, €
Ll, m >= h√(1 + 1) − m(m ± 1)|l, m±1>, (3)
a) Construct the matrices that in the case l=1 associated with the operatore in the representation of Lˆz, that is, in
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a) Construct the matrices that in the case l=1 associated with the operatore in the representation of Lˆz, that is, in
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