Prove that,
rectangle has the greatest area.
If O is an interior point of a parallelogram ABCD, prov
(i) area of AOAB + area of AOCD
}(area of parallelogram ABCD)
area of AOBC + area of AOAD
= area of AOAB + area of AOCD.
(Hint: Through O, draw a line parallel to AB.)
ABCD is a parallelogram and P is any point on the
AAD 1
of ABCD
of AADD
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