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A regular tessellation is a tessellation which uses regular polygons to cover a surface completely?

one


A tessellation is a tessellation which uses only one regular polygon to cover a surface completely?

regular


A regular tessellation is a tessellation which uses only one regular to cover a surface completely?

true.. and polygon


Which type of tessellation uses one type of regular polygon to cover a surface completely?

It is a regular tessellation.


What type of tessellation uses one type of regular polygon to cover a surface completely?

If it also covers a surface without overlap, then it is a regular tessellation.


Which type of tessellation uses one type of regular polygon to cover a surfaces completely?

A regular tessellation.


Does a regular tessellation use four different regular polygons to cover a surface?

No, a regular tessellation uses multiple copies of only one regular polygon.


Can a regular tessellation use four different regular polygons to cover a surface?

No. Four regular polygons cannot be combined for this purpose.


What are three rules for tessellation?

Three rules for tessellation are: first, the shapes must fit together without any gaps or overlaps; second, the tiles can be regular or irregular, but they should cover a surface completely; and third, the arrangement of shapes can be repeated in a pattern, creating a continuous design. These rules ensure that the tessellation maintains a coherent structure across the entire surface.


A regular tessellation can use four different regular polygons to cover a surface true or false?

I think it's only 3: triangle, square and hexagon.


What qualifications are needed to be a tessellation?

A tessellation is a method for using copies of a single shape to cover a plane surface without gaps or overlaps. Semi-regular tessellations use two (or more) shapes.


What triangle can form a regular tessellation?

An equilateral triangle can form a regular tessellation. This is because the angles of an equilateral triangle (60 degrees each) perfectly fit together without any gaps when repeated in a plane. When placed edge to edge, these triangles can cover a surface completely, creating a uniform pattern. Other types of triangles do not have angles that can uniformly tessellate a plane.