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Triangulations of n-gon - Mathematics Stack Exchange How many ways are there to triangulate a regular convex n-gon, if two triangulations are regarded as being the same if they can be made to coincide by a rotation of the polygon? I found that for a hexagon that there are 14 triangulations but there are triangulations that are just rotations of the others Thus the number of unique triangulations
How many lattices does it take to cover a regular $n$-gon? Given some positive integer $n\ge 3$, we can ask how many 2-dimensional lattices $L_1,\ldots,L_k$ are required such that their disjoint union contains all vertices of a regular $n$ -gon
Solved Investigation 8. 2m developed the formula for the sum - Chegg Question: Investigation 8 2m developed the formula for the sum of the measures of the angles of an n-gon which is (n − 2)180 degrees If a polygon is regular, how can we use this formula to find the measure of each angle?