What is the formula in polygon 3-20?
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Polygon Formulas
(N = # of sides and S = length from center to a corner)
Area of a regular polygon = (1/2) N sin(360°/N) S2
Sum of the interior angles of a polygon = (N - 2) x 180°
The number of diagonals in a polygon = 1/2 N(N-3)
The number of triangles (when you draw all the diagonals from one vertex) in a polygon = (N - 2)
(N = # of sides and S = length from center to a corner)
Area of a regular polygon = (1/2) N sin(360°/N) S2
Sum of the interior angles of a polygon = (N - 2) x 180°
The number of diagonals in a polygon = 1/2 N(N-3)
The number of triangles (when you draw all the diagonals from one vertex) in a polygon = (N - 2)
Answered by
2
Polygon Formulas
(N = # of sides and S = length from center to a corner)
Area of a regular polygon = (1/2) N sin(360°/N) S2
Sum of the interior angles of a polygon = (N - 2) x 180°
The number of diagonals in a polygon = 1/2 N(N-3)
The number of triangles (when you draw all the diagonals from one vertex) in a polygon = (N - 2)
Sides ------- Name
n ------- N-gon
3 ------- Triangle
4 ------- Quadrilateral
5 -------- Pentagon
6 -------- Hexagon
7 --------- Heptagon
8 ---------- Octagon
9 -----------. Nonagon
10 ----------- Decagon
11. -----------. Undecagon
12 ----------- Dodecagon
13 ----------- Tridecagon
14 ----------- Tetradecagonecagon
15. -----------. Pentakaidecagon
16 ------------ Hexadecagondecagon,
17 ------------- Heptakaidecagon
18 ----------- Octadecagondecagon,
19 ---------- Enneakaidecagon
20 ----------- Icosagon
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