2 ho 1 ho 0 ho [8] [2] Harmonic Oscillator 11 (14) 2s (2) 1d (10). 1p (6) 1s (2) Square Well with Rounded Edges With Spin-Orbit Coupling 115/2 (6) 117/12 (8) 251/2 (2) 103/2 (4) 105/2 (6) 1P1/2 (2) 1P3/2 (4) 151/2 (2) [28] [20] [8] [2] According to the chart what is the spin-orbit-coupled nuclear structure of 35S (indicate neutron shells with a v and proton shells with a ). Using the semi-empirical mass equation, calculate the binding energy for 35S in MeV, using the equation and constants below. EB [MeV]=a₂A - açA²/³ - ac + 8(N,Z) Z(Z - 1) (N-Z)² -aA A1/3 A a=15.56 MeV, as-17.23 MeV, ac=0.7 MeV, aa-23.285 MeV, and (+11 MeV when N and Z are both even 0 MeV when A is odd +11 MeV when N and Z are both odd 8(N,Z) = Find a source for total binding energy (or calculate it using mass tables, and cite the source/show your math) and compare it to the binding energy calculated in b. Are the results similar/comparable? What are the lowest excited states for the protons and neutrons? You can just indicate the original and final states for the changed nucleons Which of these two excitations is likely the lower in energy, and why?

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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2 ho
1 ho
0 ho
[8]
[2]
Harmonic
Oscillator
11 (14)
2s (2)
1d (10)
1p (6)
1s (2)
Square
Well with
Rounded
Edges
With
Spin-Orbit
Coupling
115/2 (6)
117/2 (8)
2S1/2 (2)
1d3/2 (4)
1d5/2 (6)
1P1/2 (2)
1P3/2 (4)
151/2 (2)
[28]
[20]
[8]
[2]
According to the chart
what is the spin-orbit-coupled nuclear structure of 35S (indicate neutron shells with a v
and proton shells with a ).
Using the semi-empirical mass equation, calculate the binding energy for ³5S in MeV, using
the equation and constants below.
EB [MeV] =a₂A — açò/³ — ac²
+ 8(N,Z)
Z(Z - 1) (N - Z)²
aд
A1/3
A
av=15.56 MeV, as-17.23 MeV, ac-0.7 MeV, aa-23.285 MeV, and
(+11 MeV when N and Z are both even
0 MeV when A is odd
+11 MeV when N and Z are both odd
8(N, Z) =
Find a source for total binding energy (or calculate it using mass tables, and cite the
source/show your math) and compare it to the binding energy calculated in b. Are the
results similar/comparable?
What are the lowest excited states for the protons and neutrons? You can just
indicate the original and final states for the changed nucleons
Which of these two excitations is likely the lower in energy, and why?
Transcribed Image Text:2 ho 1 ho 0 ho [8] [2] Harmonic Oscillator 11 (14) 2s (2) 1d (10) 1p (6) 1s (2) Square Well with Rounded Edges With Spin-Orbit Coupling 115/2 (6) 117/2 (8) 2S1/2 (2) 1d3/2 (4) 1d5/2 (6) 1P1/2 (2) 1P3/2 (4) 151/2 (2) [28] [20] [8] [2] According to the chart what is the spin-orbit-coupled nuclear structure of 35S (indicate neutron shells with a v and proton shells with a ). Using the semi-empirical mass equation, calculate the binding energy for ³5S in MeV, using the equation and constants below. EB [MeV] =a₂A — açò/³ — ac² + 8(N,Z) Z(Z - 1) (N - Z)² aд A1/3 A av=15.56 MeV, as-17.23 MeV, ac-0.7 MeV, aa-23.285 MeV, and (+11 MeV when N and Z are both even 0 MeV when A is odd +11 MeV when N and Z are both odd 8(N, Z) = Find a source for total binding energy (or calculate it using mass tables, and cite the source/show your math) and compare it to the binding energy calculated in b. Are the results similar/comparable? What are the lowest excited states for the protons and neutrons? You can just indicate the original and final states for the changed nucleons Which of these two excitations is likely the lower in energy, and why?
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