If you have a regular n-gon (meaning all the sides & angles are congruent to each other) use the first formula.
x=Degrees Of An Angle & n=Number Of Sides On An N-Gon.
360 / (180 - x) = n
Or, you can use this formula.
x=Degrees Of An Angle & n=Number Of Sides On An N-Gon.
(180(n - 2)) / n = x
However, I am sorry to tell you that I am not very sure how to calculate this for irregular n-gons, but I am pretty sure that it uses this formula.
x=Average Of All The Angles & n=Number Of Sides On An N-Gon.
(180(n - 2)) / n = x
17-gon - After the dodecagon (12 sided polygon), there is usually just n-gon, where n is the number of sides the polygon has.
n-gon
1/2*(n2-3n) = number of diagonals where n is the number of sides of the polygon.
Not all polygons have names and it is quite acceptable to call one of an unknown specific name a n-gon. Where n is the number of sides.
The sum of the exterior angles of an n-gon is 360 degrees, however many sides it has.
In general an n-gon has n sides. Therefore, a 123-gon would have 123 sides.
A "n-gon" has n sides.n-gon is a generic term to mean a polygon with 'n' sides where the 'n' is any whole number greater than 3.Examples:a 3-gon is a polygon with 3 sides, normally called a triangle;a 6-gon is a polygon with 6 sides, normally called a hexagon;a n-gon is a polygon with n sides.
The answer is N. An n-gon is shorthand for a polygon with n sides.
An n-sided polygon or n-gon, just like it sounds, has n sides. For example, a 13-sided polygon has 13 sides. A 24-gon has 24 sides.
An n-gon has n sides.Incidentally, it is not called a n-agon.
An n-gon with each interior angle of 150 degrees has twelve sides, and is known as a dodecagon.
When you get up to many sides, I believe the correct terminology is just N-gon, where N is the number of sides. So this would be 123456-gon.
A polygon with an unknown number of sides is called an "indeterminate polygon." This term is used when the exact number of sides of the polygon is either unspecified or cannot be determined based on the information provided. In mathematics, it is important to define the characteristics of a polygon clearly, including the number of sides, angles, and vertices, to accurately analyze and classify geometric shapes.
n+1 : one is the n-gon, the others are the pyramid "sides".* * * * *The above is the number of faces. The number of edges is 2n.
The term n-gon, where n is the number of the polygon's sides, also it could be used to name a polygon. For example, a polygon with 15 sides is a 15- gon.
17-gon - After the dodecagon (12 sided polygon), there is usually just n-gon, where n is the number of sides the polygon has.
17-gon - After the dodecagon (12 sided polygon), there is usually just n-gon, where n is the number of sides the polygon has.