Question

Consider a uniformly magnetized infinite circular cylinder, of radius S0, with its axis coinciding with the...

Consider a uniformly magnetized infinite circular cylinder, of radius S0, with its axis coinciding with the z-axis. The magnetization inside the cylinder is M = M0z ?. i) Find H, B, JB, and KB everywhere. ii) What type of magnetic material is this and why?

Engineering   Electrical-Engineering   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A spherical shell, with inside radius R1 and outside radius R2, is uniformly magnetized in the...
A spherical shell, with inside radius R1 and outside radius R2, is uniformly magnetized in the direction of the z- axis. The magnetization in the shell is Mo = Mok. Find the scalar potential ɸ* for points on the z-axis, both inside and outside the shell
A long cylindrical wire of radius R, made from a linear material with a magnetic susceptibility...
A long cylindrical wire of radius R, made from a linear material with a magnetic susceptibility of Xm , carries a volume current density J = ks ẑ along the z-axis. For all below please include magnitude and direction: (a) Find the auxiliary field H, the magnetic field B, and the magnetization M inside the wire (b) Find the auxiliary field H, the magnetic field B, and the magnetization M outside the wire (c) Find the bound current densities Jb...
Consider a long cylinder of magnetic material with radius R. The magnetization of the material is...
Consider a long cylinder of magnetic material with radius R. The magnetization of the material is given by mos2 where s is the radial distance and is aligned with the cylinders long axis (i.e. z hat direction), where mo is a constant.  Determine the bound currents used to describe this magnetization. Show the total bound current is zero. Use the currents to find the magnetic field inside and outside the magnetic material. Plot |B| as a function of s.
An infinitely long cylinder of radius a oriented along the z-axis has uniform magnetization M =...
An infinitely long cylinder of radius a oriented along the z-axis has uniform magnetization M = M?. Determine a) the volume magnetization current Jm, b) the surface magnetization current Jms, c) the B-field inside and outside the cylinder, and d) the H-field inside and outside the cylinder.
A spherical shell with inner radius r1 and outer radius r2 is uniformly magnetized. Use Poisson’s...
A spherical shell with inner radius r1 and outer radius r2 is uniformly magnetized. Use Poisson’s relation to find the magnetic field B inside the inner surface of the shell, outside the outer surface of the shell and within the magnetized material of the shell. Use SI units.
A spherical shell with inner radius r1 and outer radius r2 is uniformly magnetized. Use Poisson’s...
A spherical shell with inner radius r1 and outer radius r2 is uniformly magnetized. Use Poisson’s relation to find the magnetic field B inside the inner surface of the shell, outside the outer surface of the shell and within the magnetized material of the shell. Use SI units.
A short circular cylinder of radius R and length L carries a "frozen-in" uniform magnetization M...
A short circular cylinder of radius R and length L carries a "frozen-in" uniform magnetization M parallel to its axis. Sketch the magnetization M and the magnetic field B of the cylinder for L>>R, L<<R, L=R, and L=2R. for the last case, include H in the sketch.
A free current I flows uniformly in the z-direction down a long, straight wire of radius...
A free current I flows uniformly in the z-direction down a long, straight wire of radius a. Assume that the current is distributed uniformly, such that J = I πa2ˆz, and that the wire is made of a linear isotropic magnetic material with µr = (1+χm), we wish to find the magnetic field everywhere (inside and outside the wire). (a) Generally, B(x,y,z) = Bs(s,φ,z)ˆs + Bφ(s,φ,z)ˆ φ + Bz(s,φ,z)ˆz. Which direction does B point, and which coordinates can it depend...
A circular cylinder with a radius R of 1 cm and a height H of 2...
A circular cylinder with a radius R of 1 cm and a height H of 2 cm carries a charge density of pv = h R^2 uC/cm^3 (h is a point on the z-axis). The cylinder is then placed on the xy plane with its axis the same as the z-axis. Find the electric field intensity E and and the electric potential V on point A on z-axis 2 cm from the top of the cylinder.
There is an infinite, uniformly charged circular sheet with a circular hole in its center. The...
There is an infinite, uniformly charged circular sheet with a circular hole in its center. The charge per unit area is σ. The radius of the hole is R. (If you need to, you can describe the radius R∞, which you then take to infinity.) Point charge q moves from above the hole, at height Z, downwards to the center of the hole, at z = 0. Find the change in electrostatic potential energy of the point charge. Give your...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT