wo, each with spin angular momentum S1=1/2 , S2=1/2 and orbital angular momentum l1=1, l2=1 Think electron. (a) What are the possible values of the quantum number L for total orbital angular momentum L=L1 + L2? (b) What are the possible values of the quantum number S for the total spin angular momentum S=S1 + S2 (c) Using the results from (a) and (b), we calculate the possible quantum number J for the total angular momentum. Find J=L + S.
wo, each with spin angular momentum S1=1/2 , S2=1/2 and orbital angular momentum l1=1, l2=1 Think electron. (a) What are the possible values of the quantum number L for total orbital angular momentum L=L1 + L2? (b) What are the possible values of the quantum number S for the total spin angular momentum S=S1 + S2 (c) Using the results from (a) and (b), we calculate the possible quantum number J for the total angular momentum. Find J=L + S.
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Two, each with spin
Think electron.
(a) What are the possible values of the quantum number L for total orbital angular momentum L=L1 + L2?
(b) What are the possible values of the quantum number S for the total spin angular momentum S=S1 + S2
(c) Using the results from (a) and (b), we calculate the possible quantum number J for the total angular momentum.
Find J=L + S.
(d) Write the spectral term ^{2S＋1}L_{J＝L＋S} using its spectroscopic notation
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