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Is it possible to tile a floor with copies of a regular polygon?

Yes, but only with some polygons.


Which regular polygons will not tile a surface?

An [equilateral] triangle, square and hexagon are the only regular polygons which, by themselves, will tile a surface.


What regular polygons can not tile a surface?

Regular polygons with 5, 7 or more sides.


What are all the regular polygons that tile?

The only ones are equilateral triangles, squares and regular hexagons.


Which regular polygons will fit together to tile a flat surface?

Triangles, squares and hexagons. That is if they all have to be the same. If you use different regular polygons, you can tile a flat surface with triangles and 12-sides or with squares and 8-sides for example.


Will a regular polygon tile?

There are only three regular polygons which with tile. These a re a triangle, quadrilateral (square) and hexagon.This is because if there are n tiles meeting at a point, then the sum of the angles around that point must be 360 degrees - otherwise the polygons will overlap. The only regular polygons with interior angles that are factors of 360 are the ones mentioned above.


Is it possible to tile a floor with regular hexagons?

Yes


Which regular polygons can be used to tile a surface without overlaps or gaps?

Regular polygons that can tile a surface without overlaps or gaps are limited to equilateral triangles, squares, and regular hexagons. This is because these shapes can fit together perfectly at their angles to fill a plane completely. Other regular polygons, such as pentagons or octagons, do not have the necessary angle relationships to achieve this tiling without leaving gaps or creating overlaps.


Can copies of a polygon be used to tile on a flat surface?

Yes, copies of certain polygons can be used to tile a flat surface, a process known as tiling or tessellation. Regular polygons, such as equilateral triangles, squares, and hexagons, can perfectly tile a plane without gaps or overlaps. However, not all polygons can tile a surface; for example, irregular polygons may not fit together neatly. The specific properties of the polygon determine whether it can successfully tile a flat surface.


Can regular octagon tile the plane?

Not by itself.


Can a regular octagon be used to tile a floor?

it can in accompaniment with squares.


Which polygons will tile the plane?

If it's interior angle is a factor of 360 then it will tessellate such as a square, a regular hexagon and an equilateral triangle.