All sides of the larger quadrilateral are eight-fifths the length of the sides of the smaller quadrilateral.
so what do we have to solve??
if the similarity is true
Two quadrilaterals are placed side by side. The quadrilateral to the left has vertices labeled as X, Y, D, and A. Angle X is marked with one arc. Angle Y is marked with two arcs. Angle D is marked with three arcs. Angle A is marked with four arcs. The quadrilateral to the right has vertices labeled as W, F, P, and M. Angle W is marked with one arc. Angle F is marked with two arcs. Angle P is marked with three arcs. Angle M is marked with four arcs. All side lengths of the quadrilateral to the left appear to be eight-fifths the lengths of the quadrilateral to the right. The ratio of line segment X A to line segment F P is eight to five. The ratio of line segment D A to line segment F W is eight to five. The ratio of line segment Y A to line segment W P is eight to five. The ratio of line segment Y D to line segment F P is eight to five.
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