prove that a diagonal of a parallelogram divide it into two congruent triangle
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Answered by
17
first, draw a parallelogram ABCD
join A and C (diagonal)
sol:
in triADC and triACB,
•angleD=angleB (opp. sides of parallelogram are eq.)
•AC=AC (common)
•angleDCA= angleCAB (alternate interior angles)
so, ASA rule, triADC is congruent to triCAB
join A and C (diagonal)
sol:
in triADC and triACB,
•angleD=angleB (opp. sides of parallelogram are eq.)
•AC=AC (common)
•angleDCA= angleCAB (alternate interior angles)
so, ASA rule, triADC is congruent to triCAB
Answered by
8
I'd attached the proof in the pic.. See the pic..
Attachments:
Anonymous:
I hope it may helpful for u.. :)
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