Two concentric spherical shells of radii a and b carries charges q and -q uniformly distributed over their respective surfaces. Calculate the electric field over all space (i.e., inside (rb) the spheres). -q b +q 1 Z
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- The figure shows a hollow sphere carrying a total charge of +Q which is distributed uniformly throughout the volume. a is the sphere's inner radius, while b is its outer radius. Find the electric field's magnitude in the region where b>r>a or aA long silver rod of radius 5 cm has a charge of -4 µC/cm on its surface. (a) Find the electric field (in N/C in the f direction) at a point 15 cm from the center of the rod (an outside point). X N/C îA thin, circular disk of radius R = 45 cm is oriented in the yz-plane with its center as the origin. The disk carries a total charge Q = 6.0 μC distributed uniformly over its surface. Calculate the magnitude of the electric field due to the disk at the point x = 12 cm along the x-axis.In the figure particle 1 (of charge +7.58 mC), particle 2 (of charge +7.58 mC), and particle 3 (of charge Q) form an equilateral triangle o edge length a. For what value of Q (both sign and magnitude) does the net electric field produced by the particles at the center of the triangle vanish? Number i Units C-mIn the figure two large, thin metal plates are parallel and close to each other. On their inner faces, the plates have excess surface charge densities of opposite signs and magnitude 6.51 x 10-22 C/m². What is the magnitude of the electric field at points (a) to the left of the plates, (b) to the right of them, and (c) between them? DE SAN M + + + -X