
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Transcribed Image Text:Part A
Suppose a disk with area A is placed in a uniform
electric field of magnitude E. The disk is oriented so that
the vector normal to its surface, îñ, makes an angle 0
with the electric field, as shown in the figure. (Figure 1)
What is the electric flux PE through the surface of
the disk that is facing right (the normal vector to this
surface is shown in the figure)? Assume that the
presence of the disk does not interfere with the
electric field.
Express your answer in terms of E, A, and 0
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- I need help can you label which one is A,B,C and Darrow_forwardA 1.4 cm x 1.4 cm x 1.4 cm box with its edges aligned with the xyz-axes is in the electric field E = (370x + 150) i N/C, where x is in meters. Part A What is the net electric flux through the box? Nm2/Carrow_forwardA cube has sides of length L = 0.370 m. It is placed with one corner at the origin as shown in the figure (Figure 1). The electric field is not uniform but is given by E =( -5.69 N/(C. m) )æi+( 3.20 N/(C · m) )zk. Part A Find the electric flux through each of the six cube faces Sı, S2, S3, S4, S5, and Sg- Enter your answers numerically separated by commas. ν ΑΣφ D1, Þ2 , D3 , Þ4 , Þ5 , Þ6 = (N/C) - m² Submit Request Answer Part B Find the total electric charge inside the cube. q = Figure 1 of 1 Submit Request Answer S2 (top) S6 (back) Provide Feedback S1 (left side) L - S3 (right side) y L L. S4 (bottom) S3 (front)arrow_forward
- need help on part A, C, Darrow_forwardpart d pleasearrow_forward1A 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.arrow_forward
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