Prove that a parallelogram
divides it
into two
Congruent triangles
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Answer:
consider ABC and ACD
since, the line segments AB and CD are parallel to each other and AC is transversal.
Angle ACB = angle CAD
AC = AC (common side)
Angle CAB= Angle ACD
Thus, by ASA criteria
ΔABC is similar to ΔACD
The corresponding part of the congruent triangles are congruent
AB = CD and AD = BC
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