Math, asked by ingkumillickpi, 9 months ago

ABCD is a parallelogram. Prove
that ar(OAB) = 1/4 ar(ABCD)

Answers

Answered by gourroshan7
1

Answer:

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Answered by Vishalk
0

as in the parallelogram we have

O is the midpoint.

OAB = OBC = OCD = ODA

it gives us ar(ABCD) = 4ar(OAB)

ar(OAB) = 1/4 ar(ABCD)

hence proved

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