Problem 2 length and radius a Determine the on-axis electric field for the uniformly polarized cylinder of P= P₁2 (0 < p
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- A solid ball of radius r has a uniform charge density p. Correct Part C Let E (r) represent the electric field due to the charged ball throughout all of space. Which of the following statements about the electric field are true? Check all that apply. ► View Available Hint(s) E(0) = 0. E(rb) = 0. lim,→∞ E(r) = 0. The maximum electric field occurs when r = 0. The maximum electric field occurs when r = b. The maximum electric field occurs as r →→∞. SubmitPart A The electric flux is 300 Nm? /C through two opposing faces of a 2.0 cm x 2.0 cm x 2.0 cm box. The flux through each of the other faces is 200 Nm? /C. How much charge is inside the box? Express your answer to two significant figures and include the appropriate units. HA ? q = Value Units Submit Request Answer Provide FeedbackProblem 1 (25%) An infinite plane slab of thickness 2d (the slab is located between z=-d and z=d) carries a uniform volume charge density p. Using the Gauss's law, find the electric field as a function of z inside and outside the slab. Plot schematically the dependence of the electric field as a function of z. 2d $000
- Item 10 The electric flux through each of the six sides of a rectangular box are as follows: 1 = 163.7 N·m²/C, Þ₂ = 249.2 N·m²/C, Þ3 = -360.1 Nm²/C, 4 = 172.8 Nm²/C, Þ5 = -118.4 N·m²/C, Þ6 = 439.6 Nm²/C. Part A How much charge is in this box? Submit 15| ΑΣΦ Request Answer ? PCPart 2 after is what is the magnitude of the electric field a distance a from the center of the charged electrostatic conducting cylinderI need help can you label which one is A,B,C and D
- need help on part A, C, DProblem #1 A hollow metal sphere of radius 4 cm has a charge of 20 nC distributed evenly on the entirety of the surface. Find the surface charge density (o).1A On the diagram below, draw the normal vectors for all six faces of the cube (have the tail of the vector placed at the dots, 1 mark). What is the surface area vector for the top (3) and the bottom (6) faces of the cube in terms of î, ĵ, k.I B)| Write expressions of the electric field Ē along each of the faces of the cube. E, (a, y,z) = Ē2(x, a, z) = Ē3(x, y, a) = E, (0, y, z) = Es(x, 0, z) = Ē,(x, y,0) = C) Calculate the value of ¤g = S Ē -dà o on face 3 of the cube. Show all your steps.