Problem- An infinitely long circular cylinder of radius R, carries a uniform magnetization M = Mk. (a) Determine the bound currents, Jb =? and K, =? (b) Sketch the direction of the bound currents on the figure. (c) Deduce "M" in terms of the surface charge density, o and angular velocity of surface charges, w. (d) Determine the magnetic field inside and outside the cylinder. (Bin =? and Bout =?) Hint: B = Honlk inside a solenoid, coaxial with the z – axis, with density of turns per unit of length "n", and carrying a current I.

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Problem-1: An infinitely long circular cylinder of radius R, carries a uniform magnetization M = Mk.
(a) Determine the bound currents, Jb =? and K, =?
(b) Sketch the direction of the bound currents on the figure.
(c) Deduce "M" in terms of the surface charge density, o and angular velocity of surface
charges, w.
(d) Determine the magnetic field inside and outside the cylinder. (Bin =? and Bout =?)
M
Hint: B = Honlk inside a solenoid, coaxial with the z – axis, with density of turns per unit of length "n",
and carrying a current I.
Transcribed Image Text:Problem-1: An infinitely long circular cylinder of radius R, carries a uniform magnetization M = Mk. (a) Determine the bound currents, Jb =? and K, =? (b) Sketch the direction of the bound currents on the figure. (c) Deduce "M" in terms of the surface charge density, o and angular velocity of surface charges, w. (d) Determine the magnetic field inside and outside the cylinder. (Bin =? and Bout =?) M Hint: B = Honlk inside a solenoid, coaxial with the z – axis, with density of turns per unit of length "n", and carrying a current I.
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