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Statement 1: A figure is a polygon if and only if all of its sides are line segments.
Statement 2: A figure is not a polygon if and only if not all of its sides are line segments.
Statement 2 is
V The inverse of a biconditional statement is
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  1. Statement 1 is true and Statement 2 is the “inverse of a biconditional statement“.
    In figure, a polygon is a close-knit figure that’s described by a finite number of straight line parts connected to form a unrestricted polygonal chain( or polygonal circuit). The bounded close-knit region, the bounding circuit, or the two together, may be called a polygon. A circle isn’t a polygon as it doesn’t have straight sides. Pentagons are a 5 sided shape.
    Other polygons have different quantities of sides and angles. We can conclude that however all diamonds are polygons, not all polygons are diamonds. A forecourt is a quadrilateral. likewise, a forecourt has all of its sides of equal length, and since all of its angles have the same measure, contrary angles have the same measure, and contrary sides are resemblant.
    Statement 1 is true  and statement 2 is “inverse of a biconditional statement”.
    Learn more about polygon here:
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