Chapter 7- Electric Field Integrals 39. A rod has non-uniform charge density A = B|x| (note the absolute values, which make a nonnegative), where B is a constant, and endpoints at (-,0) and (,0), where L is a constant, as illustrated below. The positively charged rod has total charge Q. Derive an equation for the electric field at the point (0, p), where p is a constant, in terms of k, Q, L, p, and appropriate unit vectors.

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Electric Field Integrals

Chapter 7- Electric Field Integrals
39. A rod has non-uniform charge density A = B|x| (note the absolute values, which make
a nonnegative), where ß is a constant, and endpoints at (-,0) and (÷,0), where L is a
constant, as illustrated below. The positively charged rod has total charge Q. Derive an
equation for the electric field at the point (0, p), where p is a constant, in terms of k, Q, L, p,
and appropriate unit vectors.
y
(0, p) *
G.0)
Transcribed Image Text:Chapter 7- Electric Field Integrals 39. A rod has non-uniform charge density A = B|x| (note the absolute values, which make a nonnegative), where ß is a constant, and endpoints at (-,0) and (÷,0), where L is a constant, as illustrated below. The positively charged rod has total charge Q. Derive an equation for the electric field at the point (0, p), where p is a constant, in terms of k, Q, L, p, and appropriate unit vectors. y (0, p) * G.0)
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