Sesnonagintagonal

Sesnonagintagonal refers to a polygon with 96 sides. The term is derived from Latin roots: "ses" meaning six, "nonaginta" meaning ninety, and "agonal" meaning angled or sided. Therefore, sesnonagintagonal literally translates to a sixty-nine-sided shape, which is incorrect; the correct term for a 96-sided polygon is sesquinonagintagonal. However, sesnonagintagonal is sometimes used, albeit incorrectly, to refer to a polygon with 96 sides.

A sesnonagintagonal polygon has 96 vertices and 96 interior angles. The sum of the interior angles of any sesnonagintagonal polygon can be calculated using the formula (n-2) * 180 degrees, where n is the number of sides. For a sesnonagintagonal polygon, this would be (96-2) * 180 = 94 * 180 = 16,920 degrees.

In a regular sesnonagintagonal polygon, all sides are of equal length, and all interior angles are equal. Each interior angle of a regular sesnonagintagonal polygon measures 16,920 / 96 = 176.25 degrees. The exterior angles of a regular sesnonagintagonal polygon each measure 360 / 96 = 3.75 degrees.

While theoretically possible, constructing or visualizing a sesnonagintagonal polygon is impractical due to the high number of sides. Such polygons are primarily of mathematical interest in geometry and polygon classification. The naming convention, though sometimes misused, follows established patterns for polygons with large numbers of sides.