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6.2 0 By applying L² operator to the harmonic state Y (0, p), determine the eigenvalue of the state. Given, (21+1) (1-m)! 4л (1+m)!_] Y" (0,0): »)=[(21) emp (x)

6.2 0 By applying L² operator to the harmonic state Y (0, p), determine the eigenvalue of the state. Given, (21+1) (1-m)! 4л (1+m)!_] Y" (0,0): »)=[(21) emp (x)

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6.3 By applying L² operator to the harmonic state Y (0, 0), determine the eigenvalue 2 of the state. Given, [(21- (21+1) (1-m)! 4π (1+m)! eimp, (x) A hydrogen atom is in a superposition state given by Y = 3100 -4210-24321]. Y," (0,0) =
Transcribed Image Text:6.3 By applying L² operator to the harmonic state Y (0, 0), determine the eigenvalue 2 of the state. Given, [(21- (21+1) (1-m)! 4π (1+m)! eimp, (x) A hydrogen atom is in a superposition state given by Y = 3100 -4210-24321]. Y," (0,0) =
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