**Challenge Problem****Due: Thurs, Oct 27**---**Problem:**2) Find the frequency of large oscillations for a charge moving through a small hole in the middle of an insulating sphere of total charge \( Q \) and radius \( R \). Neglect gravity effects.a) **Diagram Explanation:**The diagram shows an insulating sphere with a radius \( R \) and a small hole through its center. The notation inside the sphere represents a uniform charge distribution, and a hole through the center is indicated.- \((-)\) charge- \(R\) is marked near the perimeter.- The hole is shown going through the center.b) How does the frequency change if the hole does not go through the center of the insulating sphere?**Given:**- \( Q = 10^{-3} \, C \)- \( R = 100 \, m \)- \( q = -1.6(10^{-19}) \, C \)c) Be sure to use Gauss’s Law to derive the electric field expression. Include a Gaussian surface and a figure.

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Answered: 2) Find the frequency of large…

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