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The internal angles of a regular hexagon are 120 degrees. This number goes into 360 degrees three times. So three hexagons can meet at a point without gaps.

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Q: Why does hexagons fit together without any gaps?
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Continue Learning about Other Math

Can circles tessellate?

No circles can't tessellate because tessellate means fits together without any gaps and overlaping. I hope this helps =]


Will a triangle tessellate?

No, a triangle will not tessellate by itself. In order for a shape to tessellate, it must be able to fit together with copies of itself without any gaps or overlaps. Triangles have angles that add up to 180 degrees, which does not allow them to fit together seamlessly to create a tessellation. Shapes like squares, hexagons, and equilateral triangles can tessellate because their angles allow them to fit together perfectly.


Will a regular isosceles triangle tessellate?

No, a regular isosceles triangle will not tessellate. In order for a shape to tessellate, it must be able to fit together with copies of itself without any gaps or overlaps. Regular isosceles triangles have angles of 90, 45, and 45 degrees, which do not allow for a repeating pattern that covers a plane without any spaces. Regular polygons that tessellate include equilateral triangles, squares, and hexagons.


Can a regular octagon and a square tessellate?

You cannot use a regular octagon on it's own to make a tiling pattern without any gaps. However a regular Octagon and a square can be used together to make a tessellation. Many people think that regular octagons tesselate on their own because they do not appreciate the need for no gaps.


What is a tessellation in math?

A tessellation is when a shape is repeated over and over creating an image without any spacing.... like triangles put together next to one another in an endless plane.The tessellation is a repeating pattern of figures that covers a plane without any gaps or overlaps.Honeycomb is a tessellation of hexagonal cells. You can see tessellation on some pavements.Source: http://www.icoachmath.com/SiteMap/Tessellation.html