R1 d Figure P23.9 A disk of radius R has a uniform surface charge density o. Calculate the electric field at a point P that lies along the central perpendicular axis of the disk and a distance x from the center of the disk (Fig. 23.4). Figure 23.4 (Example 23.3) A uniformly charged disk of dq radius R. The electric field at an axial point Pis directed along the central axis, perpendicular to the plane of the disk. R dr

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Chapter1: Units, Trigonometry. And Vectors
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(a) Consider a uniformly charged, thin-walled, right circular cylindrical shell having total charge Q, radius R, and length . Determine the electric field at a point a distance d from the right side of the cylinder as shown. Suggestion: Use the result of Example 23.2 and treat the cylinder as a collection of ring charges. (b) What If? Consider now a solid cylinder with the same dimensions and carrying the same charge, uniformly distributed through its volume. Use the result of Example 23.3 to find the field it creates at the same point.

R1
d
Figure P23.9
Transcribed Image Text:R1 d Figure P23.9
A disk of radius R has a uniform surface charge density o. Calculate the electric field
at a point P that lies along the central perpendicular axis of the disk and a distance x
from the center of the disk (Fig. 23.4).
Figure 23.4 (Example 23.3)
A uniformly charged disk of
dq
radius R. The electric field at an
axial point Pis directed along
the central axis, perpendicular
to the plane of the disk.
R
dr
Transcribed Image Text:A disk of radius R has a uniform surface charge density o. Calculate the electric field at a point P that lies along the central perpendicular axis of the disk and a distance x from the center of the disk (Fig. 23.4). Figure 23.4 (Example 23.3) A uniformly charged disk of dq radius R. The electric field at an axial point Pis directed along the central axis, perpendicular to the plane of the disk. R dr
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