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The sum of the interior angles of a convex POLYGON, having n sides is 180° (n - 2). The sum of the exterior angles of a convex polygon, taken one at each vertex, is 360°. The measure of an exterior angle of a regular n- sided polygon is ; The measure of the interior angle of a regular n-sided polygon is 2.2.1. Convex Quadrilateralization That a polygon can be partitioned with diagonals into triangles is almost obvious, perhaps because connecting any two vertices that can see one another is a valid first step in forming a triangulation: no care is required. Such is not the case with convex quadrilateralization: considerable care is required.

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