Consider (I^{2}=I_{x}^{2}+I_{y}^{2}+I_{z}^{2}). Use Eqs. (8.27), (8.28), and (8.29) to show that (I^{2} u_{j m}=j(j+1) u_{j m}). Equations
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Consider \(I^{2}=I_{x}^{2}+I_{y}^{2}+I_{z}^{2}\). Use Eqs. (8.27), (8.28), and (8.29) to show that \(I^{2} u_{j m}=j(j+1) u_{j m}\).
Equations
Transcribed Image Text:
== I+|jm)=j(j + 1) m(m + 1)|j m + 1) I_ |j m) = j(j + 1) m(m 1) | j m 1) Izjm) mjm). = (8.27) (8.28) (8.29)
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An Introduction To Groups And Their Matrices For Science Students
ISBN: 9781108831086
1st Edition
Authors: Robert Kolenkow
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