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Exterior Angle of a Polygon

This tool helps you quickly find the measure of a single exterior angle for any regular polygon. Just enter the number of sides, and we'll do the math for you. Remember, the sum of all exterior angles for any convex polygon is always 360 degrees!

Enter an integer greater than 2 for a polygon.

How it works

This tool helps you quickly find the measure of a single exterior angle for any regular polygon. Just enter the number of sides, and we'll do the math for you. Remember, the sum of all exterior angles for any convex polygon is always 360 degrees!


The Formula
For a Regular Polygon:
Each Exterior Angle = 360° / n Where 'n' is the number of sides.

Worked Example
  1. Example: Hexagon's Exterior Angle

    To find the exterior angle of a regular hexagon, which has 6 sides: Exterior Angle = 360° / 6 = 60° So, each exterior angle of a regular hexagon measures 60 degrees.


Tips, Assumptions & Limitations
  • This calculator works for regular polygons only, where all sides and angles are equal.
  • The sum of the exterior angles of ANY convex polygon (regular or irregular) is always 360 degrees.
  • An exterior angle and its adjacent interior angle always add up to 180 degrees.
FAQ

An exterior angle of a polygon is formed by extending one of its sides and the adjacent side. It's the angle between the extended side and the next side of the polygon.

Imagine walking around the perimeter of any convex polygon. At each vertex, you turn by the measure of the exterior angle. By the time you complete one full circuit and return to your starting point, you will have made one full 360-degree turn. This holds true for any convex polygon, regular or irregular.

This calculator is specifically designed for regular polygons, where all exterior angles are equal. For irregular polygons, the individual exterior angles will vary, but their sum will still be 360 degrees.

Companion article

Exterior Angle of a Polygon Calculator: Understand the Formula and Examples

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