-1/2 6) For a particle on a ring with the wavefunction: () = π cos() calculate the average z-component of the angular momentum of the particle using the operator L = - th 2 Loshould be o -1/2 (0) = π cos (4) L₂= - iħ d dø 2 t =√x² L₂ O L₂ Ydo L.

Physical Chemistry
2nd Edition
ISBN:9781133958437
Author:Ball, David W. (david Warren), BAER, Tomas
Publisher:Ball, David W. (david Warren), BAER, Tomas
Chapter10: Introduction To Quantum Mechanics
Section: Chapter Questions
Problem 10.26E: For a particle in a state having the wavefunction =2asinxa in the range x=0toa, what is the...
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-1/2
6) For a particle on a ring with the wavefunction: () = π cos() calculate the average
z-component of the angular momentum of the particle using the operator L = - ih
Loshould be o
V(0) = TT
-1/2
T
cos ( )
L₂=-ih d
d$
2 tr
<h₂> [p* L₂ da
0
HO
H
+
→
Transcribed Image Text:< -1/2 6) For a particle on a ring with the wavefunction: () = π cos() calculate the average z-component of the angular momentum of the particle using the operator L = - ih Loshould be o V(0) = TT -1/2 T cos ( ) L₂=-ih d d$ 2 tr <h₂> [p* L₂ da 0 HO H + →
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