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Given – In ΔABC, AB = AC and a circle with AB as diameter is drawn Which intersects the side BC and D.
To prove – D is the mid point of BC
Construction – Join AD.
∴ By the right Angle – Hypotenuse – side criterion of congruence, we have
ΔABD ≅ ΔACD [ RHS criterion of congruence]
The corresponding parts of the congruent triangle are congruent.
∴ BD = DC [c.p.c.t]
Hence D is the mid point of BC.
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