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An infinitesimal length dx of rod has dq=dx of charge, where =Q/L.

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Presentation on theme: "An infinitesimal length dx of rod has dq=dx of charge, where =Q/L."— Presentation transcript:

1 An infinitesimal length dx of rod has dq=dx of charge, where =Q/L.
A thin rod of length L with total charge Q lies along the x-axis as shown. Find the magnitude and direction of the electric field at P, a distance y from the rod and along the perpendicular bisector of the rod. An infinitesimal length dx of rod has dq=dx of charge, where =Q/L. y Ex from a dq of charge with x=|x1|>0 will be equal and magnitude and opposite in direction to Ex from a dq of charge with x=-|x1|<0. P y x dq dq L Thus, by symmetry, Ex,net=0.

2 dE y P r y x dq L

3 Limits of integration are from 0 to 1, where
dE y P r y x dq L

4 You can substitute for sin(1) if you want:
because sin=-sin(-) dE y You can substitute for sin(1) if you want: P r y x dq L


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