Tangent FC and secant EB intersect at point D the point of tangecy. what is the measure of
Depends on where B and E are. Also, are these lines tangent and secant of a circle?
they are secant
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if we take a specific look at it: say when ab is perp to the tangent; then the angle is half the intercepted arc i believe
|dw:1348946974352:dw| works with this one as well
Is this what it looks like? |dw:1348947402295:dw|
Will need clarification on the arc measures.
if thats an ellipse, i got no idea how to relate it ;)
I'm assuming it's a circle and can use the following theorem: The angle between the secant and the tangent is half the arc subtended by the secant on that side.
lets assume it an ellipse. that would be so much funner
Yeah, we can do that, would have to adjust the central angle - inscribed angle theorem and the intersecting chords theorem (of which this is a special case), but it's doable.
i think kepler beat us to it :(
I don't have his notes handy unfortunately. (It looks like arc BGD is 270º but it's hard to tell . . .)
.... good eye. I was reading it as 2>0
|dw:1348948149645:dw| As long as I'm recalling that theorem correctly, the angle should be one-half of 270º
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