Answer Happy

The coulomb energy of a uniformly charged sphere of radius R and
charge Q can be written as 𝐸𝑐 = 3 5 1 4𝜋𝜖0 𝑄 2 𝑅 . You might want
to look at a chart for this question:
https://people.physics.anu.edu.au/~ecs103/chart/ or
https://www.nndc.bnl.gov/nudat3/ (a) (1 pts). Write (in the form 𝑍𝑋
𝐴 𝑁) the pairs of odd A mirror nuclei in the region A=5 to A=21.
(b) (1 pts) Using either chart above, determine the binding energy
differences between the pairs in MeV. (c) (3 pts) Attributing these
energy differences entirely to the Coulomb interaction, and
assuming a uniform spherical charge distribution, and with 𝑅 = 𝑅0𝐴
1/3 , determine a value for 𝑅0 using a plot. You might find it
useful to use the conversion 𝑒 2 4𝜋𝜖0 = 1.44 MeV fm
= The coulomb energy of a uniformly charged sphere of radius R and charge Q can be written as Ec= 3 1 0². You might want to look at a chart for this question: 5 4€ R https://people.physics.anu.edu.au/~ecs103/chart/ or https://www.nndc.bnl.gov/nudat3/ (a) (1 pts). Write (in the form 4XN) the pairs of odd A mirror nuclei in the region A=5 to A=21. (b) (1 pts) Using either chart above, determine the binding energy differences between the pairs in MeV. (c) (3 pts) Attributing these energy differences entirely to the Coulomb interaction, and assuming a uniform spherical charge distribution, and with R = R₁A¹/3, determine a value for R₁ using a plot. You might find it useful to use the conversion = 1.44 MeV fm 4TTE