There are there charged concentric conducting spherical shellsand one point change Q in the center of them. Charges of sphericalshells are Q1, Q2 and their radiuses are a, b respectively. CalculateQ2Q1the electric potential and electric field everywhere. Write theboundary conditions for electric field, displacement field and electricpotential.

Electric field- A electric field is a vector field that associates to each point in space the…

There are there charged concentric conducting spherical shells Q2 Q1 and one point change Q in the center of them. Charges of spherical shells are Q1, Q2 and their radiuses are a, b respectively. Calculate the electric potential and electric field everywhere. Write the boundary conditions for electric field, displacement field and electric potential.

There are there charged concentric conducting spherical shells Q2 Q1 and one point change Q in the center of them. Charges of spherical shells are Q1, Q2 and their radiuses are a, b respectively. Calculate the electric potential and electric field everywhere. Write the boundary conditions for electric field, displacement field and electric potential.

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

Use Gauss’s law to derive the expression for the electric field between two uniformly charged large parallel sheets with surface charge densities a and -a respectively.
Using Gauss’ law deduce the expression for the electric field due to a uniformly charged spherical conducting shell of radius R at a point (i) outside and (ii) inside the shell. Plot a graph showing variation of electric field as a function of r > R and r < R (r being the distance from the centre of the shell)
A solid conducting sphere carrying charge q has radius a. It is inside a concentric hollow conducting sphere with inner radius b and outer radius c. The hollow sphere has no net charge. (a) What is the charge on the inner surface of the hollow sphere? On the outer surface? (b) Sketch the electric field lines of the system. (c) Derive expressions for the electric field magnitude and for the electric potential interms of the distance r from the center for the regions r < a, a < r < b, b < r < c, and r > c. (Take the electric potential to vanish at r = ∞.)(d) Graph the magnitude of the electric field and the electric potential as a function of r from r = 0 to r = 2c.
A sphere of + 11Q charge density of radius a is located in the center of a conductive sphere shell with an inner radius b and an outer radius c, as shown in the figure. a) Find the electric field in each region. b) Find the charge potential in the conductive shell. c) What is the electrical potential outside the sphere?
If a system of charge is formed by a vertical stack of infinite parallel planes each with a uniformsurface charge density, what is the relation of the electric field above the top plane to the electric field below thebottom plane? (a) This cannot be determined without knowing the charges of the individual planes.(b) equal in magnitude, opposite in direction(c) equal in magnitude and in direction(d) The field above the top plane is larger than the field below the bottom plane; the fields point in oppositedirections.
Compute for the work done, in millijoules, in moving a 2-nC charge from A(3, 0, -1) m to B(2, 4, -3) m against the electric field due to a disk charge of radius 4 m on the plane x = 0. The disk has a total charge of 9 mC.
A thin circular ring of radius a=5 mm lies in the x-y plane and is centered at the origin as shown in Figure . Assume that the ring is in air and carries a uniform line charge density The electric potential at point P(0,0,4) cm is equal to
Determine the work done, in µJ, in moving a 8-nC charge from A(3, 4, 3) m to B(-3, 3, -1) m against the electric field due to an infinite sheet charge of density 6 nC/m^2 at y = -1 m.
very thin spherical shells are given as in the figure below. Let the loads with the inner shell load -Q and outer shell load + Q be uniformly distributed to these shells. What should be the electric field strength for the distance R outside the two shells?
The cylindrical surfaces ρ = 1, 2, and 4 cm carry uniform surface charge densities of 20, −8, and 5 nC/m2, respectively. How much electric flux passes through the closed surface ρ = 5 cm, 0 < z < 2 m? Find D at P(-1 cm, 2 cm, 4 cm).
Since the potential of a perfect conducting sphere with a radius of 2.5 cm in empty space is 9 V, calculate the value of the potentials at a distance of 19.4 cm from the center of the sphere in terms of volts.
a long straight cylindrical wire of radius r meter, in a medium of permittivity e is parallel to a horizontal plane conducting sheet. The axis of the wire is it expr metres above the sheet (a) Derive an expression of the capacitance per unit length between the wire and the sheet (b) If r = 0.3 x 10-2 m, h.= 0.12 m find the capacitance per metre length (c) If the potential difference betweenthe wire and sheet is 5 kV, find the magnitude and direction of electric stress in the medium at theupper surface of the sheet at a distance 20 cm from the axis of the wire. Take e = 1/36π x 10-9 F/m [(a) C = 2πe/ln 2h - r/r F/m (b) 0.0127 x 10-9 F/rn (c) 6.85 kV/m acting vertically downward]