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In the figure, AD is tangent to the circle. AB=a, BC=b, AC=c. b=?
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|dw:1419830221450:dw|
@perl
@ParthKohli
Ever heard of the tangent secant theorem?
AD*AD = AB*AC
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AC = (a + b)
yes but ive done that and it doesn't help
maybe its just my mistake @ParthKohli
@ganeshie8 do u have a method?
i would use tangent secant theorem http://www.mathwarehouse.com/geometry/circle/images/secant-tangent-sides/secant-tangent-side-picture.gif
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Why is AC=c given , but AD=c marked in the diagram?
assuming the diagram is the right one. c^2 = a*(a+b) c^2 = a^2 + a*b b = (c^2 - a^2) / a
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