Comparing the value which comes from charge radius and that one which comes from shell model, find the $hbar omega$ value.
Added by John B.
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2 fm) $A$ = mass number of the nucleus Show more…
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Consider a spherical shell with inner radius R1 = 0.40 m and outer radius R2 = 1.1 m. The hollow inside the shell contains no charge, and charge is distributed on the inside surface of the shell and within the shell itself, such that the electric field inside the shell itself is everywhere outward pointing and of uniform constant magnitude 40 N/C. What is the charge per unit volume at radius r = 0.55 m (within the material of the shell)? Thanks.
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Charge is distributed throughout a spherical shell of inner radius $r_{1}$ and outer radius $r_{2}$ with a volume density given by $\rho=\rho_{0} r_{1} / r, \quad$ where $\rho_{0}$ is a constant. Determine the electric field due to this charge as a function of $r,$ the distance from the center of the shell.
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