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Chapter 7- Electric Field Integrals 41. A very thin uniformly charged ring lies in the xy plane, centered about the origin as illustrated below. The radius of the ring is denoted by the symbol a and the positively charged ring has total charge Q. Derive an equation for the electric field at the point (0,0, p) in terms of k, Q, a, p, and appropriate unit vectors. (0,0, p) y

Chapter 7- Electric Field Integrals 41. A very thin uniformly charged ring lies in the xy plane, centered about the origin as illustrated below. The radius of the ring is denoted by the symbol a and the positively charged ring has total charge Q. Derive an equation for the electric field at the point (0,0, p) in terms of k, Q, a, p, and appropriate unit vectors. (0,0, p) y

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Electric Field Integrals

Chapter 7- Electric Field Integrals 41. A very thin uniformly charged ring lies in the xy plane, centered about the origin as illustrated below. The radius of the ring is denoted by the symbol a and the positively charged ring has total charge Q. Derive an equation for the electric field at the point (0,0, p) in terms of k, Q, a, p, and appropriate unit vectors. (0,0, p) y
Transcribed Image Text:Chapter 7- Electric Field Integrals 41. A very thin uniformly charged ring lies in the xy plane, centered about the origin as illustrated below. The radius of the ring is denoted by the symbol a and the positively charged ring has total charge Q. Derive an equation for the electric field at the point (0,0, p) in terms of k, Q, a, p, and appropriate unit vectors. (0,0, p) y
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