(c) The o (111.9556 MeV) nucleus in the lp1/2 state is an °0 (127.6193 MeV) nucleus deficit in one neutron (O+, n → ¿®0) and ¿O (131.7627 MeV) in 1f5/2 state is an 160 with a surplus neutron (6"O +, n → 0). Find the energy gap [E(1f;) – E(1p)] between 1p1/2 and 1fs/2 states. Hint: First find B(0) – B(160), and B(®O) – B(10) energies. (7)

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(c) The F0 (111.9556 MeV) nucleus in the 1p1/2 state is an °0 (127.6193 MeV) nucleus deficit in one
neutron (O +, n → °0) and O (131.7627 MeV) in 1f5/2 state is an 160 with a surplus neutron
G*0 +,n +"0). Find the energy gap [E(1f¿) – E(1p4)] between 1p1/2 and 1f5/2 states.
Hint: First find B(50) – B(1®O), and B(1®O) – B("0) energies.
(7)
Transcribed Image Text:(c) The F0 (111.9556 MeV) nucleus in the 1p1/2 state is an °0 (127.6193 MeV) nucleus deficit in one neutron (O +, n → °0) and O (131.7627 MeV) in 1f5/2 state is an 160 with a surplus neutron G*0 +,n +"0). Find the energy gap [E(1f¿) – E(1p4)] between 1p1/2 and 1f5/2 states. Hint: First find B(50) – B(1®O), and B(1®O) – B("0) energies. (7)
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