Difference between revisions of "Hexagon"

Latest revision as of 07:29, 9 October 2024

This article is a stub. Help us out by expanding it.

A hexagon is a polygon with six edges and six vertices.

Main article: Regular hexagon

Each internal angle of a regular hexagon measures 120 degrees, so the sum of the angles is $720^{\circ}$ .

A regular hexagon can be divided into 6 equilateral triangles where the apothem is the height of these triangles.

Area: $\frac{3s^2\sqrt{3}}{2}$ Where $s$ is the side length of the hexagon.

Apothem, or inradius: $\dfrac{s\sqrt{3}}{2}$

@@ Line 1: / Line 1: @@
 {{stub}}
-A '''hexagon''' is a [[polygon]] with six edges and six vertices. The sum of the internal [[angle]]s of a [[Regular polygon | regular]] hexagon is <math>720^{\circ}</math>, and each is <math>120^{\circ}</math>.
+A '''hexagon''' is a [[polygon]] with six [[edge]]s and six [[vertex | vertices]].
-The area of a [[Regular polygon | regular]] hexagon is <math>\frac{3s^2\sqrt{3}}{2}</math>, where <math>s</math> is the side length.
-The maximum [[diameter]] a hexagon can have is twice its side length, and the minimum is <math>s\sqrt{3}</math>.
+==Regular hexagons==
+{{main|Regular hexagon}}
+Each internal [[angle]] of a [[Regular polygon | regular]] hexagon measures 120 [[degree (geometry) | degrees]], so the sum of the angles is <math>720^{\circ}</math>.
+A regular hexagon can be divided into 6 equilateral triangles where the apothem is the height of these triangles.
+[[Area]]: <math>\frac{3s^2\sqrt{3}}{2}</math>  Where <math>s</math> is the side length of the hexagon.
+[[Apothem]], or [[inradius]]: <math>\dfrac{s\sqrt{3}}{2}</math>
+[[Circumradius]]:  <math>s</math>
 ==See Also==
@@ Line 12: / Line 22: @@
 [[Category:Definition]]
+[[Category:Geometry]]