Hexagon Through Angle Calculator

Enter Internal Angle (°):

Here’s a table that includes everything you need to know about hexagons concerning angles:

Property	Formula / Value	Explanation
Number of Sides (n)	6	A hexagon has six sides.
Sum of Interior Angles	(n−2)×180∘=720∘(n-2) \times 180^\circ = 720^\circ(n−2)×180∘=720∘	Total sum of interior angles in any hexagon.
Each Interior Angle (Regular Hexagon)	720∘6=120∘\frac{720^\circ}{6} = 120^\circ6720∘=120∘	Each angle in a regular hexagon is 120°.
Sum of Exterior Angles	360∘360^\circ360∘	The sum of exterior angles is always 360°.
Each Exterior Angle (Regular Hexagon)	360∘6=60∘\frac{360^\circ}{6} = 60^\circ6360∘=60∘	Each exterior angle in a regular hexagon is 60°.
Interior + Exterior Angle Relationship	120∘+60∘=180∘120^\circ + 60^\circ = 180^\circ120∘+60∘=180∘	Interior and exterior angles form a linear pair (180°).
Central Angle	360∘6=60∘\frac{360^\circ}{6} = 60^\circ6360∘=60∘	The angle at the center between two adjacent vertices.
Diagonals (Total Number)	n(n−3)2=6(6−3)2=9\frac{n(n-3)}{2} = \frac{6(6-3)}{2} = 92n(n−3)=26(6−3)=9	Total number of diagonals in a hexagon.
Number of Triangles Formed by Diagonals from One Vertex	n−2=4n-2 = 4n−2=4	A hexagon can be divided into 4 triangles.
Interior Angles in an Inscribed Hexagon	Varies	Depends on the type of hexagon (irregular/regular).
Angle Between Two Adjacent Sides in a Regular Hexagon	120°	Each interior angle in a regular hexagon.

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