(Redirected from
Interior angles)
Internal and External angles
In geometry, an interior angle (or internal angle) is an angle formed by two sides of a simple polygon that share an endpoint, namely, the angle on the inner side of the polygon. A simple polygon has exactly one internal angle per vertex.
If every internal angle of a polygon is at most 180 degrees, the polygon is called convex.
In contrast, an exterior angle (or external angle) is an angle formed by one side of a simple polygon and a line extended from an adjacent side.
[ Calculation
The sum of the internal angles of a simple polygon can be calculated using the formula

where the variable n represents the number of sides the polygon has. Following on from this, dividing the result by n gives the angle measure of each side.
Similarly, the measures of a given polygon's exterior angles can be calculated by dividing
by the number of sides of thee polygon n.
[ External links