Please Upvote if you like the answer.
Gauss law can be applied to solve this problem.

Here we have a uniform spherical distribution of the electric field.
Hence,
For R<r<2R
Hence,
For R<r<2R only
13 of 13 Find the thin insulating shell of radius 2R that also carries 0 s...
2c. A insulating cylindrical shell with length L and inner radius a, outer radius b, has uniform charge density p. Find the E, not near the ends, for three regions, ra, arb, r>b. * Note, a linear density A could also be given cross section 3c. An insulating shell has inner radius a and outer radius b and a uniform charge density p. Find E at all r (ra; arb; r> b)
A thick insulating spherical shell has inner radius a and outer radius b. The shell carries a uniform volume charge density ρ0. (a) Consider a spherical Gaussian surface of radius r concentric with the shell. How much charge is enclosed in the Gaussian surface for r < a, a < r < b, and r > b? (b) What does symmetry dictate about the magnitude and direction of the electric field? (c) Determine the electric field everywhere (i.e., what is...
2. (40p)A conductive spherical shell of inner radius 2R and outer radius 3R is caries a net charge -3Q. The total charge of an insulating sphere with a radius R of the same center as the spherical shell is + 20. Using Gauss' law find the electrical field in the regions; a. r<R b. R<r <2R c. 2R<r <3R d. r > 3R >
10.4) Thick insulating shell A thick insulating spherical shell has inner radius a and outer radius b. The shell carries a uniform volume charge density po. [A cross-sectional view of the shell is shown to the right.] (a) Consider a spherical Gaussian surface of radius r concentric with the shell. How much charge is enclosed in the Gaussian surface for p <a, a <r <b, and r > b? (b) What does symmetry dictate about the magnitude and direction of...
Consider a solid insulating sphere of radius a that carries a total charge of +3Q but is distributed in a non-uniform fashion given by ρ(r) = αr2 . It is surrounded by a hollow conducting shell of inner radius b and outer radius c. A charge of −4Q has been placed on the outer surface of the shell. (Note: This problem will be worth 10 points instead of 5 points.) a) Determine E~ at all points in space. b) Determine...
cross section 3c. An insulating shell has inner radius a and outer radius b and a uniform charge density p. Find E at all r (ra, arb,r>b)
A
smooth spherical shell of electricity insulating material with
outer radius a and inner radius a/2. Inside of this sphere, also
with a radius of a/2, is a conducting solid sphere. The conducting
sphere has an excess amount of charge q. The density of the
insulating sphere is p.
A)
What must be the value of p so that the total charge of this setup
is 0?
B)
Using the value of p from part (A), what are the magnitude...
A thin nonconducting spherical shell of radius 6 cm carries a uniform surface charge density σ = 9 nC/m2. (a) What is the total charge on the shell? Find the electric field at the following radii (b) r = 2.1 cm N/C (c) r = 5.9 cm N/C (d) r = 6.1 cm N/C (e) r = 18 cm N/C
A thin-walled metal spherical shell of radius a = 4 m has a charge qa = 13 C. Concentric with it is a thin-walled metal spherical shell of radius b = 4a and charge qb = 30 C. Find the electric field at points a distance r from the common center, where (a) r = 1.2 m, (b) r = 8 m, and (c) r = 24.0 m
A very long insulating cylindrical shell of radius 6.10 cm carries charge of linear density 9.00 μC/m spread uniformly over its outer surface. What would a voltmeter read if it were connected between the surface of the cylinder and a point 4.20 cm above the surface?