Two chords AB and BC are perpendicular to each other of a circle of radius 5 then what is the length of AC
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We know that, if AB and AC are two equal chords of a circle, then the centre of the circle lies on the bisector of
∠BAC.
Here, AB=AC=6cm. So, the bisecor of ∠BAC passes through the centre O i.e. OA is the bisector of ∠BAC.
Since, the internal bisector of an angle divides the opposite sides in the ratio of the sides containing the
angle. Therefore, M divides BC in the ratio 1:1, i.e. M is the mid-point of BC.
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