**Transcription for Educational Website:**---The figure shows a spherical shell with a uniform volume charge density \(\rho = 2.18 \, \text{nC/m}^3\), an inner radius \(a = 8.50 \, \text{cm}\), and an outer radius \(b = 2.7a\). What is the magnitude of the electric field at radial distances:(a) \(r = 0\),(b) \(r = a/2.00\),(c) \(r = a\),(d) \(r = 1.50a\),(e) \(r = b\), and(f) \(r = 3.00b\)?**Explanation of the Diagram:**The diagram represents a cross-section of a spherical shell. It consists of two concentric circles. The inner circle has a radius labeled as \(a\), and the region between the inner and outer circles is shaded, indicating the distribution of charge within this shell. Positive charges are distributed uniformly throughout the shell, as denoted by the plus symbols (+) present in the diagram.The outer circle represents the boundary of the spherical shell with radius \(b\), which is equal to \(2.7a\). A radial line from the center to the edge of the shell is shown, and radial distances such as \(0\), \(a/2.00\), \(a\), \(1.50a\), \(b\), and \(3.00b\) are to be considered for calculating the magnitude of the electric field.

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