how to find the electric field at a point x above the axis of a uniformly charged semi circular ring?
what ever charge you can find at any finite distance using coulombs law
i know that too but the problem in 3D becomes a bit confusing
|dw:1349153728789:dw|
dq = Q/2piR
kdq/r^2 = kQ/2piR *{ cos(theta) = z/(sqrt(z^2+R^2)) } * 1/(z^2+R^2) integrate all around the loop: kQ/(2piR) * (z/ (z^2 +R^2)^(3/2)) ds =kQ/(2piR) * (z/ (z^2 +R^2)^(3/2)) * 2piR
there are 3 components of EF in space ,for a full ring two gets cancelled but for a half ring i think only one gets cancelled is it true?
ah half ring? I didn't see that part..
can you still help?
you'll notice that one of the coordinate components of the field still cancels...so for instance.. |dw:1349155152055:dw|
Join our real-time social learning platform and learn together with your friends!