A polygon that all sides and angles are the same measurement is a regular polygon.
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.
The formula for determining the measurement of the interior angle of a general polygon with n sides is: 180°(n - 2)/n Given the 6-sided polygon, let n = 6. Then, by using the form above, we obtain: 180°(6 - 2)/6 = 30° * 4 = 120° Therefore, 120° is the measurement of the interior angle of a 6-sided regular polygon.
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.
A polygon that all sides and angles are the same measurement is a regular polygon.
The formula is: (n-2)*180 = sum of interior angles whereas 'n' is the number of sides of the polygon.
An n polygon refers to a polygon with an unknown amount of 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.
A polygon with an unknown number of sides is called a n-gon. The letter "N" in n-gon stands for unknown.
n*(n-3)/2 where n- no. of sides
The formula for determining the measurement of the interior angle of a general polygon with n sides is: 180°(n - 2)/n Given the 6-sided polygon, let n = 6. Then, by using the form above, we obtain: 180°(6 - 2)/6 = 30° * 4 = 120° Therefore, 120° is the measurement of the interior angle of a 6-sided regular polygon.
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 number of diagnol formed by a convex polygon having N sides is {N*(N-1)/2} - N .
The answer is N. An n-gon is shorthand for a polygon with n sides.
CHARACTERISTICS OF REGULAR POLYGON WHICH CAN TESSELLATE:1. Polygon must be regular convex polygon which means that every angle and sides are equal in measurement.2. Measurement of every corner angle must be divisible by 360, thus, (n-2) | 2n.3. Polygon must have the number of sides of either 3, 4, or 6.
17-gon - After the dodecagon (12 sided polygon), there is usually just n-gon, where n is the number of sides the polygon has.