The perimeter of an heptagon = 6
Calculate side, area
Calculate side:
| s = | P |
| 7 |
| s = | 6 |
| 7 |
s = 0.85714285714286
Calculate Area:
A = 7/4s2cot(180°/7)
A = 7/4(0.85714285714286)2cot(25.714285714286)
A = 7/4(0.73469387755102)cot(25.714285714286)
A = 1.2857142857143 x 2.0765213992964
A = 2.6698132276669
Calculate Sum of the Interior Angles:
Interior Angle Sum = (sides - 2) x 180°
Interior Angle Sum = (7 - 2) x 180°
Interior Angle Sum = 5 x 180°
Interior Angle sum = 900°
Calculate polygon diagonals
| Diagonals = | n(n - 3) |
| 2 |
| Diagonals = | 7(7 - 3) |
| 2 |
| Diagonals = | 7(4) |
| 2 |
| Diagonals = | 28 |
| 2 |
Diagonals = 14
Calculate 1 vertex diagonals:
1 vertex Diagonals = n - 3
1 vertex Diagonals = 7 - 3
1 vertex Diagonals = 4
Calculate triangles from one vertex:
Triangles = N - 2
Triangles = 7 - 2
Triangles = 5
Other Properties:
Sides (Edges) = 7
Faces = 1
Vertices = 7
Final Answers
P = 6
s = 0.85714285714286
A = 2.6698132276669
Interior Angle sum = 900°
Diagonals = 14
1 vertex Diagonals = 4
Triangles = 5
Sides (Edges) = 7
Faces = 1
Vertices = 7
s = 0.85714285714286
A = 2.6698132276669
Interior Angle sum = 900°
Diagonals = 14
1 vertex Diagonals = 4
Triangles = 5
Sides (Edges) = 7
Faces = 1
Vertices = 7
What is the Answer?
P = 6
s = 0.85714285714286
A = 2.6698132276669
Interior Angle sum = 900°
Diagonals = 14
1 vertex Diagonals = 4
Triangles = 5
Sides (Edges) = 7
Faces = 1
Vertices = 7
s = 0.85714285714286
A = 2.6698132276669
Interior Angle sum = 900°
Diagonals = 14
1 vertex Diagonals = 4
Triangles = 5
Sides (Edges) = 7
Faces = 1
Vertices = 7
How does the Heptagon Calculator work?
Free Heptagon Calculator - Solves for side length, perimeter, and area of a heptagon.
This calculator has 1 input.
This calculator has 1 input.
What 1 formula is used for the Heptagon Calculator?
P = 7s
What 5 concepts are covered in the Heptagon Calculator?
- area
- Number of square units covering the shape
- heptagon
- seven sided figure
- perimeter
- The distance around a shape or object
- polygon
- A plane figure bounded by a set of straight lines
- side
- line segment joining two vertices in a polygon also known as an edge
