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Can a tessellation be created using equilateral triangle?

yes


Is it possible to create a tessellation using only triangles?

Yes


How do you make a tessellation using a dodecagon square and triangle?

Place the dodecagons so that every third side of a dodecagon is adjacent to another. In the gaps that are formed insert four equilateral triangles so that these touch a pair of dodecagons. Finally, fill the gap between the triangles using a square.


How many possible equilateral triangles can be formed using above dotes?

You have to specifically give the problem with the dots, but it can form all equilateral triangles.. .. . .. . . .


What shape can you make using four equilateral triangles?

A parallelogram.


How do you make a heptagon using 6 equilateral triangles?

Join the 6 triangles like pizza slices


What kind of four sided figure is made using two equilateral triangles?

Rohmbus is a four sided figure (quadrilateral) that is made up of two equilateral triangles


How do you make a sentence using equilateral?

Equilateral triangles are also equiangular.


Can A Tessellation be created using parallelograms?

Yes it can


Could a tessellation be created using circles?

No, not normally


What polygons can be constructed using six equilateral triangles?

Using six equilateral triangles, you can construct various polygons, including a hexagon by arranging the triangles in a way that their edges align to form a continuous shape. Additionally, you can create composite shapes like a larger triangle or complex patterns, depending on how the triangles are oriented and connected. If arranged properly, they can also form a larger equilateral triangle or even more intricate tessellations. The versatility of the triangles allows for numerous creative configurations.


Can a tessellation be created using only regular pentagons?

No, a tessellation cannot be created using only regular pentagons. This is because regular pentagons do not fit together to fill a plane without leaving gaps or overlapping. The internal angles of regular pentagons (108 degrees) do not allow for combinations that sum to 360 degrees around a point, which is necessary for a tessellation. Other shapes, like triangles, squares, or hexagons, can tessellate because their angles allow for such arrangements.