For a regular square, there are two ways to triangulate it: by connecting the NW and SE corners, or by connecting the SW and NE corners.
For a regular pentagon, there are five ways to triangulate it by choosing a vertex and connecting it to both non-adjacent vertices.
For a regular hexagon, there are 14 ways to triangulate it, including connecting every other vertex, creating an equilateral triangle, or creating a zig-zag pattern.
The number of ways to triangulate a regular (n + 2)-gon is given by the nth Catalan number, which has various applications in mathematics.