What Shapes Have Six Sides – Welcome to this complete guide to hexagons, where you’ll learn everything you need to know about this beautiful hexagon polygon!
In mathematics and geometry, a hexagon is defined as a 6-sided polygon (a closed two-dimensional shape with straight sides).
What Shapes Have Six Sides
A regular hexagon is defined as a 6-sided polygon that is equilateral and equiangular – meaning all sides have the same length and all angles have the same measure.
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An irregular hexagon is defined as a 6-sided polygon that is not regular—that is, all sides and angles do not have the same measure.
In geometry you will mostly deal with regular hexagons. It is important to know their three main characteristics:
For example, a regular hexagon is a convex polygon because all interior angles are equal to 120°, which is less than 180°.
As mentioned earlier, the measure of each interior angle in a hexagon is 120° and the sum of all interior angles is 720°.
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But why? Since a regular hexagon has 6 angles and each angle is equal to 120°, the total sum is:
Also, you can use the Polygon Interior Sum Formula to find the sum of the interior angles for any regular polygon.
Applying the polygon interior formula to a hexagon, replace n by 6 (since a hexagon has 6 sides) as follows:
The hexagon is a simple yet striking shape that can be found anywhere and everywhere – from art to architecture to nature. Here are some notable examples of hexagons in real life:
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Did you know that all snowflakes are hexagons? When ice crystals form, the molecules combine into a hexagonal structure. Mother Nature has determined that this type of formation is the most efficient way to create snowflakes.
Regular hexagons are one of three polygons that tessellate a plane. When bees make honeycombs, they use hexagons. Always!
Bees aren’t the only ones who understand the power and efficiency of hexagons. Ancient and modern architecture continues to use this form for decorative roof designs, from floor tiles to windows. Hexagons are everywhere!
Because of their beautiful shape and ability to tessellate, hexagons are constantly used in art and graphic design to create patterns, mosaics, logos, and more!
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Because regular hexagons often appear in nature (such as snowflakes and honeycombs), they are often incorporated into sacred geometry, giving certain shapes and relationships greater meaning and spirituality. In fact, some consider the hexagon to be the most fascinating shape associated with the universe. QUESTION OPTIONS Select a button and click. Regular forms. B shapes with some pairs of sides parallel. C shapes with four or more lines of symmetry. D shapes with two or fewer lines of symmetry. E shapes that have rotational symmetry order 2. F shapes that have rotational symmetry order 1. G shapes that are pentagons or hexagons. H shapes with at least two right angles. Click the button to select your question
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5 A Regular Forms. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
6 A Regular Forms. 3 1 4 2 5 6 8 7 9 12 11 10 16 18 17 13 14 15 Back to questions
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7b Shapes with some pairs of sides parallel. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
8B Shapes with some pairs of sides parallel. 3 1 4 2 5 6 8 7 9 12 11 10 16 18 17 13 14 15 Back to questions
9C shapes with four or more lines of symmetry. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
10 C shapes with four or more lines of symmetry. 3 1 4 2 5 6 8 7 9 12 11 10 16 18 17 13 14 15 Back to questions
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11 D shapes with two or fewer lines of symmetry. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
12 D shapes with two or fewer lines of symmetry. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions
13 E Shapes with rotationally symmetric order 2. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
14 E Shapes with rotationally symmetric order 2. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions
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15 F Shapes Cyclic Symmetry Sequence 1. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
16 F Shapes Rotationally Symmetric Sequence 1. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions
17 G shapes are pentagons or hexagons. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
18 G shapes are pentagons or hexagons. 3 1 4 2 5 6 8 7 9 12 11 10 16 18 17 13 14 15 Back to questions
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19 H shapes have at least two right angles. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions Press any key for answers
20 H shapes have at least two right angles. 3 1 4 2 5 6 8 7 12 9 11 10 16 18 17 13 14 15 Back to questions
In order for this website to function, we collect and share user data with processors. To use this website, you must accept our Privacy Policy, including our Cookie Policy. A two-dimensional shape has length and width. A three-dimensional solid form also has depth. Three-dimensional shapes by their very nature have an interior and exterior separated by a surface. All physical objects, the things you can touch, are three-dimensional.
This page includes both straight-sided solids based on polygons called polyhedra and curved solids such as spheres, cylinders, and cones.
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Polyhedra (or polyhedra) are straight-sided solid shapes. Polyplanes are based on polygons, two-dimensional plane shapes with straight lines.
Polyhedra are often defined by the number of their edges, faces, and vertices, and that their faces are all the same shape and size. Like polygons, polyhedra can be regular (based on regular polygons) or irregular (based on irregular polygons). Polyhedra can be concave or convex.
One of the most basic and well-known polyhedra is the cube. A cube is a regular polyhedron with six square faces, 12 edges and eight vertices.
The five regular solids are a special class of polyhedra, all in the same plane, with each face a regular polygon. Platonic solids:
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A prism is any polyhedron with two congruent vertices and flat sides. If you cut a prism anywhere along its length, parallel to a point, its diameter is the same – you end up with two prisms. The sides of a prism are parallelograms – four-sided shapes with two pairs of sides of equal length.
Antiprisms are similar to regular prisms except that their points coincide. However, the sides of anti-prisms are triangles, not parallelograms. Antiprism becomes more complex.
Although we tend to think of pyramids with a square base like those built by the ancient Egyptians, they can actually have a regular or irregular polygonal base. Also, a pyramid can have an apex in the direct center of its base, a right pyramid, or its apex off-center when it is an oblique pyramid.
A truncated cube (illustrated) is an Archimedean solid with 14 faces. Six of the faces are regular octagons and the other eight are regular (equilateral) triangles. The shape has 36 edges and 24 vertices (corners).
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Solid shapes that include curved or rounded edges are not polyhedra. Polyhedra can only have straight sides. Also see our page on two-dimensional curved shapes.
Many objects around you have at least some curves. In geometry, the most common curved solids are cylinders, cones, spheres, and tori (plural of torus).
A cylinder has the same diameter from one end
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