A line of charge extends from x--a to z- 0. The rod has a uniform linear charge density A. Our goal is to determine the electric field at point P on the y axis, at an arbitrary height y above the right end of the rod. In this problem, DO NOT EVALUATE any integrals. Instead, your answers will be the integrand - i.e., the function to be ingrated. What integral should you evaluate to determine the T-component of the electric field at point P? |E - dr What should the limits on the integral be? From to What integral should you evaluate to determine the y-component of the electric field at point P? dr What should the limits on the integral be? From to

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A line of charge extends from x- -a to z - 0. The rod has a uniform linear charge density A. Our goal is to
determine the electric field at point P on the y axis, at an arbitrary height y above the right end of the
rod.
In this problem, DO NOT EVALUATE any integrals. Instead, your answers will be the integrand - i.e., the
function to be ingrated.
What integral should you evaluate to determine the z-component of the electric field at point P?
|El -|
dr
What should the limits on the integral be? From
to
What integral should you evaluate to determine the y-component of the electric field at point P?
|E -
dr
What should the limits on the integral be? From
to
Transcribed Image Text:A line of charge extends from x- -a to z - 0. The rod has a uniform linear charge density A. Our goal is to determine the electric field at point P on the y axis, at an arbitrary height y above the right end of the rod. In this problem, DO NOT EVALUATE any integrals. Instead, your answers will be the integrand - i.e., the function to be ingrated. What integral should you evaluate to determine the z-component of the electric field at point P? |El -| dr What should the limits on the integral be? From to What integral should you evaluate to determine the y-component of the electric field at point P? |E - dr What should the limits on the integral be? From to
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