The figure below shows two square arrays of charged particles. The squares, which are centered on point P, are misaligned. The particles are seperated by either d or d/2 along the perimeters of the squares. What are the magnitude and direction of the net electric field at P? +hing +3 +2q 9-9 -29 4-9 -9 -3g +2g +3g +69 (a) = 9 Απερά (a) = 9 Απερά ; (b) Positive Direction ; (b) Negative Direction

A thin, square, conducting plate 50.0 cm on a side lies in the xy plane. A total charge of 4.00 108 C is placed on the plate. Find (a) the charge density on each face of the plate, (b) the electric field just above the plate, and (c) the electric field just below the plate. You may assume the charge density is uniform.

A thin, horizontal, 11-cm-diameter copper plate is charged to -2.9 nC. Assume that the electrons are uniformly distributed on the surface   What is the strength of the electric field 0.1 mm above the center of the top surface of the plate? Answer: 1.7*104N/C    What is the direction of the electric field 0.1 mm above the center of the top surface of the plate? Answer: toward the plate   What is the strength of the electric field at the plate's center of mass? Answer:170311.8N/C   What is the strength of the electric field 0.1 mm below the center of the bottom surface of the plate? Answer:1.7*104N/C   What is the direction of the electric field 0.1 mmmm below the center of the bottom surface of the plate? toward the plate with this problem I just want you to show me the steps how to solve

A charge of 14.2 nC is at 8.2 cm on the x axis, and 93.5 nC is located at -5 cm on the y-axis. What is the magnitude of the electric field at the origin, in N/C?

A charged line extends from y = 2.50 cm to y = -2.50cm. The total charge distributed uniformly along the line is -5.50 nC .(Figure 1) Figure G y dy HdQ -a Y Q dE dE dE 1 of 1 > Part A Find the magnitude of the electric field on the x-axis at x = 10.0cm. Give the answer in three significant figures. V| ΑΣΦ Submit X Incorrect; Try Again; 2 attempts remaining Part B Previous Answers Request Answer |E₁|= Submit Find the magnitude of the electric field on the y-axis at x = 10.0cm. [-] ΑΣΦ Request Answer < Return to Assignment ? Provide Feedback N/C ? N/C

Two small insulating spheres with radius 5.00×10−2 mm are separated by a large center-to-center distance of 0.505 mm . One sphere is negatively charged, with net charge -1.35 μCμC , and the other sphere is positively charged, with net charge 3.65 μCμC . The charge is uniformly distributed within the volume of each sphere.   What is the magnitude EEE of the electric field midway between the spheres? Take the permittivity of free space to be ϵ0ϵ0epsilon_0 = 8.85×10−12 C2/(N⋅m2)C2/(N⋅m2) .

Consider a square of side r=4.70 cm with two q = +9.70 μC charges at adjacent corners of the square and two p=-3.00 μC charges at the other corners. I cm d +qC +quC b PμC I cm C -PHC T Find the electric field at the center of the square. Enter a positive value if the electric field is straight down and enter a negative value if the electric field is straight up. N/C

The figure shows a section of a long, thin-walled metal tube of radius R=9.01 cm, with a charge per unit length 2.30 nC/m. What is the magnitude E of the electric field at r=7.50 cm R

A cylindrical metal rod of radius 7.7 cm and length 291 cm is uniformly charged. The mag- nitude of the electric field at a point located at distance 22 cm from its axis is 52400 N/C. What is the net charge on the metal rod? The Coulomb constant is           8.99 x 109 Nm²/C².  1. 1.36737 x 10-6 2. 2.62325 x 10 -6 3. 2.17308 x 10-6 4. 1.86577 x 10-6 5. 1.79526 x 10-6 6. 1.89852 x 10-6 7. 2.80164 x 10-6 8. 2.13835 x 10-6 9. 2.31838 x 107 10. 1.3007 x 10-6                    Answer in units of C.

Consider the symmetrically arranged charges in the figure, in which qa 9b = -2.45 µC and q. = qd = +2.45 µC. Determine the direction of the electric field at the location of charge q. O right up and left down and left up and right dn down left down and right Calculate the magnitude of the electric field E at the location of q given that the square is 6.35 cm on a side.