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							PHY 415: Electromagnetic Theory IProf. S. Teitel: stte@pas.rochester.edu ---- Fall 2021
 
							 Problem Set 5
Discussion Question 5 -- Due Tuesday, Ocotober 5, by 5pm
 
See Discussion Question 3.1 in Notes 3-1.
Post your response on the Discussion Board at this link: DQ5 To post your response, click on the Create Thread link on the top of the Discussion Board page.
 
 Problems -- Due Thursday, October 7, by 5pm
 
Upload your solutions to Blackboard at this link: PS5
 
 
 
	Problem 1 [20 points]
		a) Consider a spherical shell of radius R, with uniform surface charge density σo, centered on the origin.  The shell is spining counterclockwise about the z axis with angular velocity ω.  Find the magnetic vector potential A(r), far from the sphere, using the magnetic dipole approximation.  Find the magnetic field B within this approximation. 
		b) Using the method of separation of variables, as applied to the scalar magnetic potential φM, find an expression for the exact magnetic field B both inside and outside the spining charged shell of part (a).  How does your answer for the field outside compare with that obtained by the magnetic dipole approximation in part (a)?  
	 
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