in a triangle ABC bisector of angle BAC meets opposite side BC at a point D if BD =CD prove triangle ABC is isosceless
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In Triangle ABD and ACD
AD = AD (common)
_/BAD = _/CAD (AD bisects A)
BD = CD (given)
By ASA rule,
TRI. ABD IS CONGRUENT TO TRI.ACD
THEN ANGLE ABD = ANGLE ACD
HENCE PROVED
AD = AD (common)
_/BAD = _/CAD (AD bisects A)
BD = CD (given)
By ASA rule,
TRI. ABD IS CONGRUENT TO TRI.ACD
THEN ANGLE ABD = ANGLE ACD
HENCE PROVED
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