Abcd is a rectangle and o is the midpoint of ad pq r point on ab and cd so thet aq=1/4ab and dq=1/4dc prove area of rectangle abcd
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Answer:
Let the length of rectangle be x and width be y
Then area of ABCD = l×b
= xy
Since AP = 1/4AB
Height of triangle OPQ = 1/4AB = y/4
Base of triangle = Width of rectangle
= x
Area of triangle = 1/2bh
= 1/2 × x × y/4
= x/2 × y/4
= xy /8
Ratio of areas = xy/ xy /8
= 8/1
= 8:1
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Step-by-step explanation:
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