Problem 2An electric field is given by E-260 N/C throughout the right end surface (surface 1 on thefigure) of a cylinder geometry, as shown in the figure below. Consider E = -264 iN/C throughout the left end surface (surface 2 on the figure). Assume = 134}N/C throughout the central curved surface (surface 3 on the figure). Consider the length of thecylinder L 39 cm and its radius R-4 cm. The center of the cylinder is at the origin and itsaxis along the x-axis, so that one end is at x 19.5 cm and the other is at x = -19.5 cm.1643153ضاL. Calculate the electrical flux o, through the right end surface (surface 1 on thefigure) of the cylinder.16432.Calculate the electrical flux o₂ through the left end surface (surface 2 on thefigure) of the cylinder.Φι3..Calculate the electrical fluxos through the central curved surface (surface 3 onthe figure) of the cylinder.ΦιIf the net charge inside the closed surface of the cylinder is 3.93 × 10-9 C, whatwould be the net outward flux r through the cylinder's surface?Pnet

Given data: -Electric field through,Surface 1 =260 i^ N/CSurface 2 =−264 i^ N/CSurface 3 =134 i^…

Answered: An electric field is given by E=260 N/C…

Similar questions

In the figure shown, the inner sphere carries a charge of Qa=5.42nC and the outer spherical shell carries a charge of Qc=4nC. Both shells are concentric and conducting. The radii of the the shells are: a=1.94cm, b= 24.49cm and c-32.91cm. Determine the magnitude of the electric field a distance r=14.18cm from the center of the sphere (in N/C). G + + a
Needs Complete typed solution with 100 % accuracy.
Imagine 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 uniform
For the configuration shown in the figure below, suppose a-5.00 cm, 620.0 cm, and c25.0 om, furthermore, suppose the electric field at a point 16.5 cm from the center is measured to be 3.05 x 10³ N/C radialty inward and the electric field at a point 50.0 cm from the center is of magnitude 161 N/C and points radially outward. From this information, find the following. (Include the sign of the charge in your answer.) (a) the charge on the insulating sphere Do the charges on the conducting shell affect the electric held at this point? C (b) the net charge on the hollow conducting sphere What is the total charge inside a sphere of radius 50 cm? C (6) the charge on the inner surface of the hollow conducting sphere (d) the charge on the outer surface of the hollow conducting sphere Need Help? Ref W
The figure below shows a non-conducting spherical shell with a charge density of ρ = + 2 x 10-6 C/m^3. If the inner and outer radii of the sphere a = 10 cm and b = 20 cm, respectively, find the electric field strength E as a function of the distance from the center of the sphere's shell r, with r from zero to 30 cm.
A point charge of -3.00 micro Coulomb is located in the center of a spherical cavity of radius 6.50 cm that, in turn, is at the center of an insulating charged solid sphere. The charge density in the solid is 7.35 x 10-4 C/m3. Calculate the electric field (in N/C) inside the solid at a distance of 9.50 cm from the center of the cavity. (Don't express your answers in scientific notation)