Two Circles are drawn with sode AB and AC of a triangle ABC as diameters . Circles intersect at point D, then
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Given,
Two circles are drawn on the sides AB and AC of the triangle
ABC as diameters. The circles intersected at D.
Construction: AD is joined.
To prove: D lies on BC. We have to prove that BDC is a straight line.
Proof:
∠ADB=∠ADC=90° ...Angle in the semi circle
Now,
∠ADB+∠ADC=180°
⇒∠BDC is straight line.
Thus, D lies on the BC.
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