By adding two angular momentum the quantum number of angular momentum magnitude total j satisfies that: |j1 j2| ≤ j≤ j1

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By adding two angular momentum the quantum number of angular momentum magnitude total j satisfies that: |j1 j2| ≤ j≤ j1

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By Adding Two Angular Momentum The Quantum Number Of Angular Momentum Magnitude Total J Satisfies That J1 J2 J J1 1
By Adding Two Angular Momentum The Quantum Number Of Angular Momentum Magnitude Total J Satisfies That J1 J2 J J1 1 (25.58 KiB) Viewed 16 times
By adding two angular momentum the quantum number of angular momentum magnitude total j satisfies that: |j1 j2| ≤ j≤ j1 + j2. In class we prove the upper bound by arguing that jmax = mmax = m1max + m2max = j1 + j2. Show that j1j2| ≤j so that the number of elements in the bases {j1 j2 jm)} and {[j1 m1 j2 m2)} is the same. Note: you can use that j≤j1 +j2.
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