Using the method of integration, what is the electric field of a uniformly charged thin circular plate (with radius R and total charge Q) at x0 distance from its center? (Consider that the surface of the plate lies in the yz plane)

Use the figure below. There is a point charge of 6.20 microCoulombs inside a spherical conducting shell with inner radius a=3.10 m and outer radius b=3.35 m. There is a total charge of  15.50 microCoulombs on the spherical shell.   What is the electric field at r=2.85 m from the point charge (ie inside the shell)? (Treat + as away from the point charge and negative as toward the point charge. Answer in N/C).

(FILL IN THE BLANKS) Problem Using the method of integration, what is the electric field of a uniformly charged thin circular plate (with radius R and total charge Q) at x0 distance from its center? (Consider that the surface of the plate lies in the yz plane)

Good morning could you help me to solve the following problem?Thanks in advanceA ring of radius a carries a uniformly distributed positive total charge. uniformly distributed. Calculate the electric field due to the ring at a point P which is at a distance x from its center, along the central axis perpendicular to the plane of the ring. Use fig. a The fig.b shows the electric field contributionsof two segments on opposite sides of the ring.

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In the figure a small circular hole of radius R = 1.55 cm has been cut in the middle of an infinite, flat, nonconducting surface that has a uniform charge density o = 6.33 pC/m². A z axis, with its origin at the hole's center, is perpendicular to the surface. What is the and use superposition.) O magnitude of the electric field at point Pat z = 2.01 cm? (Hint: See equation E = 280 Number Y X k X i X X X XX X Units < Z √z² + R²

Charge is distributed throughout a spherical volume of radius R with a density p = ar6, where a is a constant and ris the distance from the center of the sphere. Determine the electric field due to the charge at a point a distance r from the center that is inside the sphere, and at a point a distance r from the center that is outside the sphere. (Enter the radial component of the electric field. Use the following as necessary: R, a, r, and ɛn.) inside the sphere E = outside the sphere E =