A conductive sphere has a total charge Q uniformly distributed over its surface except
at a point A, where there is no charge. Assuming that the point A has a 1/50 of the total area of the sphere.
a) find an expression for the total electric field of the system on the axis between the center
of the sphere and the center of the point A.
b) calculate the electric filed at points r = 0, r = 0.9R, r = 1.2R.
(Data: Q = 4x10^-6 C; R = 0.25 m.)
I will be glad to see your comment if you have any query and thumb up if you are satisfied. Thanks...
A conductive sphere has a total charge Q uniformly distributed over its surface except at a...
A sphere has a total charge Q uniformly distributed over its volume. The field inside the sphere at a radius r is given by Er= k (Q/R^3) r (a) What is the electric field at a radius r from the center of the sphere, where r > R (i.e outside of the sphere)? (b) Write down an expression for the electric potential at a radius r for r > R (i.e. outside of the sphere). (c) What is the electric...
1) (a) A conducting sphere of radius R has total charge Q, which is distributed uniformly on its surface. Using Gauss's law, find the electric field at a point outside the sphere at a distance r from its center, i.e. with r > R, and also at a point inside the sphere, i.e. with r < R. (b) A charged rod with length L lies along the z-axis from x= 0 to x = L and has linear charge density λ(x)...
A total charge Q is uniformly distributed over the surface of two concentric con- ductive spheres of radii Ri R2 with the same density σ. To be clear, qi is on the smaller sphere, g2 on the larger sphere, and Q2. What are the electric field and the potential everywhere? What is the value of Q if one needs 10.J of work to move a positive charge of 1Coulumb from infinity to the center of the くHo spheres? A total...
A disk of radius a has a total charge Q uniformly distributed over its surface. The disk has negligible thickness and lies in the xy plane. If the electric potential isV(z) =2kQ/a^2(√(a^2+z^2))-z what is the ELECTRIC FIELD?
Charge Q = +4.00 μC is distributed uniformly over the volume of an insulating sphere that has radius R = 5.00 cm. What is the potential difference between the center of the sphere, V(0) and the surface of the sphere, V(R)? Solve by finding the E-field inside the insulating sphere using Gauss law, and then find the potential difference.
Charge Q = 2E-6 C is distributed uniformly over the volume of an insulating sphere that has radius R = 3cm What is the potential difference between the center of the sphere and the surface of the sphere if the sphere is metallic and we place the same charge Q on it?
An isolated thin spherical conducting shell of radius R has charge Q uniformly distributed on its surface. Write the results in terms of k, Q and R. (a) Find the electric field at a distance, r = 2R from the center of the sphere. (b) What is the electric field at the center of the conducting sphere? What is the electric field inside the conducting sphere? Please explain the steps and formuals. Mandatory !!!
Charge Q = 7.00 μC is distributed uniformly over the volume of an insulating sphere that has radius R = 13.0 cm . A small sphere with charge q=+ 2.00 μC and mass 6.00×10−5kg is projected toward the center of the large sphere from an initial large distance. The large sphere is held at a fixed position and the small sphere can be treated as a point charge. What minimum speed must the small sphere have in order to come...
Charge Q = 8.00 μC is distributed uniformly over the volume of an insulating sphere that has radius R = 14.0 cm . A small sphere with charge q=+3.00 μC and mass 6.00.×10−5kg is projected toward the center of the large sphere from an initial large distance. The large sphere is held at a fixed position and the small sphere can be treated as a point charge. part a) What minimum speed must the small sphere have in order to...
.1.Positive charge Q is distributed uniformly along the z-axis from x = 0 to x = a. A positive point charge q is located on he positive z-axis at a distance d to the right of the origin.(a) Calculate the electric potential produced by the charge distribution Q at x = d. (b) Develop an expression for the potential energy that would be added to the system by bringing a charge q from infinity to x = d. (c) Assuming the charges...