A hollow non-conducting spherical shell has inner radius R1 = 6 cm and outer radius R2 = 12 cm. A charge Q = -35 nC lies at the center of the shell. The shell carries a spherically symmetric charge density p = Ar for R1
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- A nonconducting sphere with uniform charge density has a radius a and a total charge +2q; a nonconducting spherical shell (with uniform charge density) has an inner radius b, outer radius c, and total charge −q. Find expressions for the electric field in the regions (a) r < a, (b) a < r < b, (c) b < r < c, and (d) r > c. For parts (e) through (h), now assume the sphere and shell are conductors, though with their net charges unchanged; find expressions for the electric field in the regions (e) r < a, (f) a < r < b, (g) b < r < c, and (h) r > c.A positively charged particle is held at the center of a spherical shell. The figure gives the magnitude E of the electric field versus radial distance r. The scale of the vertical axis is set by Es=8.5 x 107 N/C. Approximately, what is the net charge on the shell? Assume rs = 4 cm. E (107 N/C) Es 0 Y's 2r, r (cm) 3r, 4rs 5rsA cylinder of length L=5m has a radius R=2 cm and linear charge density 2=300 µC/m. Although the linear charge density is a constant through the cylinder, the charge density within the cylinder changes with r. Within the cylinder, the charge density of the cylinder varies with radius as a function p( r) =p.r/R. Here R is the radius of the cylinder and R=2 cm and p, is just a constant that you need to determine. b. Find the constant po in terms of R and 2. Then plug in values of R and 1. to find the value for the constant p. c. Assuming that L>>R, use Gauss's law to find out the electric field E inside the cylinder (rR) in terms of 1. and R. d. Based on your result from problem c, find the electric field E at r=1cm and r=4cm.
- A point charge q = -5.5x 10 C is placed at the center of a spherical conducting shell of inner radius 2.8 cm and outer radius 3.3 cm. The electric field just above the surface of the conductor is directed radially outward and has magnitude 9.0 N/C. (a) What is the charge density (in C/m2) on the inner surface of the shell? C/m² (b) What is the charge density (in C/m2) on the outer surface of the shell? C/m² (c) What is the net charge (in C) on the conductor?There are two concentric cylinders with R1= 0.0056 m and R2= 8R1 with a length of 6.1m. The internal cylinder charge is q=2.7nC and uniformly distributed, the external one is -3q also uniformly distributed. How much is the electric field at r= 4.4R1. Express your answer in N/A to three significant figures.A solid sphere of radius a is concentric with a hollow sphere of radius b, where b > a. If the solid sphere has a uniform charge distribution totaling +Q and the hollow sphere a charge of –Q, the electric field at radius r, where r < a, is which of the following, in terms of k = (4π∈0)–1? Choose the correct answer. kQ/b2 zero kQ/a2 kQr/a3 kQ/r2