The plastic rod at right extends from y = -2a to y = a and has charge Q uniformly distributed along its length. Find the electric field at the point (x, y) = (2a, 0). 20 (,0
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- In the space between two parallel planes separated by a distance 2d some charge is uniformly distributed with density po. Calculate the electric field in all space as a function of x 2dThe figure shows a closed Gaussian surface in the shape of a cube of edge length 2.50 m. It lies in a region where the electric field is given by E = (1.60x +3.08)i +7.77 +5.70 kN/C, with x in meters. What is the net charge contained by the cube? Number i 1.2e-10 Units C xIn Figure (a) below, a particle of charge +Q produces an electric field of magnitude Epart at point P, at distance R from the particle. In Figure (b), that same amount of charge is spread uniformly along a circular arc that has radius R and subtends an angle 8. The charge on the arc produces an electric field of magnitude Earc at its center of curvature P. For what value of 0 (in º) does Earc = 0.75Epart? (Hint: You will probably resort to a graphical solution.) +Q |▬▬▬R—-|| Number i P (a) AR +Q}/0/2/ (b) Units ° (degree:
- Please AsapImagine that in a region in space you detect a spherical symmetric electric field that increases quadratically with the distance from the center, E (r) = a · r2 . er, where a is a constant. How is the the charge distributed in that region, i.e. find p (r). increases linearly radially outward decreases linearly radially outward uniformE =5N ocet 50N In the above sketch the box is a cube of side 2.0 cm. An electric field of magnitude 50 N/C enters the box and a field of 5.0 N/C exits the box, as shown. Using Gauss's Law find the charge sitting inside the box. You can choose your own i,j,k co- ordinate system.
- Find the magnitude of the electric field for r>bA 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