Let the consecutive vertices of a square S be A, B, C & D. Let E, F
& G be the mid-points of the sides AB, BC & AD respectively of the
square. Then the ratio of the area of the quadrilateral EFDG to that of the
square S is nearest to
O1) 1/2
O2) 1/3
O3) 1/4
04) 1/8
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i don't know.. sorry
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