3) A point charge +Q is placed at the center of a conducting spherical shell of inner radius a and outer radius b. The total charge of the conducting shell is +2Q. a) Find the electric field in regions I, II and III. b) Find the inner and outer surface charge densities o, and o, of the conducting shell. b a III II +Q 9shell = +2Q
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- 3: please help answer this ASAP1. A total charge +Q is distributed over a plastic line in square shape with sides are equal to 2a. The line is so thin that thickness is negligible. The square is positioned to the center. Find the electric field (E =?) at point P which is positioned away from the center (F, = xpi + yei .xp > avz, yp > avz and xp, yp are constant). y p=xpi+ Yp) 2a 0,0 2a1. A total charge +Q is distributed over a plastic line in square shape with sides are equal to 2a. The line is so thin that thickness is negligible. The square is positioned to the center. Find the electric field (E =?) at point P which is positioned away from the center (Tp = xpî + ypj ,Xp > av2, yp > av2 and xp, Yp are constant). d, ip = xpi + yPj 2a 0,0 2a
- 9) An electric charge is distributed across a triangular plate whose vertices lie at (0,1), (1,0) and (1,1) on the xy plane. The function f(x,y) = xy gives the charge density of each point on the plate. Find the total charge on the plate.5A neutral conducting sphere has a cavity. A small charge q = +9μC is suspended inside the cavity with an insulating thread. What is the charge on the outer surface of the sphere at steady state (i.e. after a long time)? Conducting sphere a) The charge on the outer surface is zero. b) The charge on the outer surface is +9 μC. c) The charge on the outer surface is -9 μC. d) The charge on the outer surface is -18 μC. e) None of the answer choices is correct. Write your own answer. Write your answer the following way: Choice:______; Explanation:.........
- 2R The center of the charged eircle of radius R = 30cm in the x-z plane is coincident with the origin of the coordinate system in the figure. The total charge Qon the circle is not uniform, but is distributed according to the relation A=v50 Where 0 is the angle between the radius R of the cirele and the +x-axisin radian. Find the magnitude of the Electric field due to these charges in they-axis direction only, at the point P at a distance of 2R. k, 9x 10 () and n 3 () b» - C) ) () () () 10 10 a) 10 1013 105 ) e 75 ini nören4. A point charge q=+15.0µC is located at the origin. A hollow spherical conductor of inner radius a=0.0500 m and outer radius b=0.0950 m is concentric with the point charge, and has a net charge Q= -20.0µC. Using Gauss's law, derive the equation for the magnitude of the electric field as a function of r. aProblem 3 Consider a ring and a disk parallel to each other with their central axes along a common line. The disk, located at the origin (point O), has a uniform charge density σ =-5 nC/m² and radius Rdisk 11 m. The ring, located at x=d, has a uniform charge Gring -1 nc and radius Ring -9 m. The magnitude of the total electric field at the center of the ring (point A) is E-157 N/C Disk Ring d Ө Find the charge of the disk disk B Find the linear charge density of the ring Aring" Find the distance between the ring and the disk d= The total electric field vector Etat at x = d is in the direction. The total electric field vector Etotal at x=d+2 is in the direction. Find the electric field magnitude at point B located 9 m from point A, due to the ring only Ering 7. Find the electric field magnitude at x = 15 m from the origin, due to the disk only Edisk
- A thin spherical metal shell has inner radius a and outer radius b. The hen has a net charge of +0. Located at the center of the spherical shell is a point charge q of the opposite sign and half the magnitude: q = -Q/2. a) Find the electric field in the region 0b. c) How much total charge resides on the inner surface of the spherical shell? d) How much total charge resides on the outer surface of the spherical shell?1. A total charge +Q is distributed over a plastic line in square shape with sides are equal to 2a. The line is so thin that thickness is negligible. The square is positioned to the center. Find the electric field (E =?) at point P which is positioned away from the center (Tp = Xpi + Yp} ,Xp> av2, yp > av2 and xp, yp are constant). ip = Xpl + ypj 2a -> X 0,0 2a