A sphere of homogeneous linear dielectric material of 4). dielectric constant e, and radius R is placed in an otherwise uniform electric field Eo=Eo 2 as shown in the figure to the right. Find the electric potential outside the sphere. %3D Iseful information: 1 aT .
A sphere of homogeneous linear dielectric material of 4). dielectric constant e, and radius R is placed in an otherwise uniform electric field Eo=Eo 2 as shown in the figure to the right. Find the electric potential outside the sphere. %3D Iseful information: 1 aT .
Related questions
Question
electricity and magnetism solve question 4
Transcribed Image Text:A uniform charge density o fills half of
1)
the space between two parallel infinite conducting plates
as shown in the figure to the right. The plates are parallel
to the yz-plane, separated by a distance 2d, and are both
grounded. Determine the electric potential everywhere
between the plates.
V =0-
V= 0
x=0
x=d x= 2d
2)
spherical linear dielectric shell of dielectric constant er, and
inner and outer radii a and b, respectively, as shown in the figure
to the right.
A point charge q is situated at the center of a
a) {
electric field E, and the polarization P, in the three regions
r<a, a<r<b, and r> b.
b)
and surface bound charge densities op.
Determine the electric displacement D, the
Er
9.
Determine the volume bound charge density Pb
Two semi-infinite grounded conducting planes
meet at right angles. In the region between them, there is a point
charge q, situated in the xy-plane as shown in the figure to the right.
3)
y 4
b.
Calculate the potential in this region.
- What is the force on q?
a)
- How much work did it take to bring g in from
V = 0
a
c)
infinity?
A sphere of homogeneous linear dielectric material of
4)
dielectric constant e, and radius R is placed in an otherwise uniform
electric field Eo= Eo 2 as shown in the figure to the right. Find the electric
potential outside the sphere.
Useful information:
ат
aT
-f + -
ar
VT =
In spherical coordinates:
r sin e ao
r a0
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
This is a popular solution!
Trending now
This is a popular solution!
Step by step
Solved in 3 steps with 3 images
