Given: line AB is congruent to line AC, Angle BAD is congruent to angle CAD.

Prove: line AD bisects BC

Picture: An upside down triangle divided inhalf to form two triangles Angle BAD and angle CAD. They share a common side of AD. and point D bisects line BC. and Angle c and Angle B are corresponding and congruent.

what i have so far
given info
Line DA is congruent to Line DA by Reflexive Prop or EQuality
angle C is congruent to angle B by the Corresponding parts of congruent triangles are congruen. CPCTC.
but i do not know where to go from that..

3 answers

As far as I can tell, it doesn't matter which lines are congruent.

<BAD and <CAD are adjacent angles which are equal.
Therefore they bisect <CAB

Gussy it up, but that's the crux of the argument.
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You know it's almost 2017 already.
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