Yes.
yes
Yes
You have to specifically give the problem with the dots, but it can form all equilateral triangles.. .. . .. . . .
Rohmbus is a four sided figure (quadrilateral) that is made up of two 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.
yes
Yes
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.
You have to specifically give the problem with the dots, but it can form all equilateral triangles.. .. . .. . . .
A parallelogram.
Join the 6 triangles like pizza slices
Rohmbus is a four sided figure (quadrilateral) that is made up of two equilateral triangles
Equilateral triangles are also equiangular.
Yes it can
No, not normally
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.
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.