**Diagram Explanation:**The diagram illustrates a cross-sectional view of a spherical system. It consists of:1. **Insulating Sphere**: - Radius: 2 cm. - Charge: 0 μC.2. **Metallic Shell**: - Inner Radius: 5 cm. - Outer Radius: 8 cm. - Net Charge: 2 μC.The insulating sphere is placed concentrically within the metallic shell. The labeling indicates the insulating material in the center and the surrounding metallic shell.**Problem Statement:**An insulating sphere with a radius of 2 cm and a charge of 0 μC is enclosed by a spherical metallic shell with an inner radius of 5 cm and an outer radius of 8 cm. The outer shell carries a net charge of 2 μC. The goal is to determine the electric field (E field) at a distance of 8.7 cm from the center of the insulating sphere.**Solution Approach:**- Apply Gauss's Law to find the electric field at a given distance outside the metallic shell.- Consider the total enclosed charge and the symmetry of the system to solve for the electric field magnitude.

The net electric flux through a closed surface is given by Where S = Gaussian sphere area, =…

Answered: Insulator Metallic Shell An insulating…

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