in an equilateral triangle ABC,AD is the bisector of the side BC . prove that AD bisects angle A
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In equilateral triangle ABC, AB = BC = CA
Since, AD is perpendicular drawn on side BC,
BD = DC = (1/2) × BC
Now, in ∆ADC, angle ADC = 90°, so
CA^2 = AD^2 + DC^2
4 (DC^2) = AD^2 + DC^2 [Since, CA = BC]
AD^2 = 3DC^2
Hence, proved.
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