3 rhombuses will fit into one Hexagon...so it would be 20x3
3
hexagons
hexagons fit perfectly with one another so the answer is six. Go to the Related Links below this window for alot more detail.
rhombuses can not be a tessellate because they do not fit together like there supposed to. * * * * * The above answer is incorrect! All quadrilaterals, including rhombuses, can tessellate. In fact, rhombic tessellation is illustrated in the accompanying graphic.
Yes, regular pentagons and regular hexagons can fit together to tile a flat surface. This combination can create a tessellation pattern where the pentagons and hexagons alternate, filling the space without any gaps. However, it requires careful arrangement and specific angles to achieve a seamless fit, as the internal angles of these shapes are different. Generally, this type of tiling is more complex than using just one type of polygon.
90
Infinitely many. Any rhombus can be divided into smaller rhombi, thereby increasing the total number.
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3
i think 5
A hexagon has six sides, each of which is a rhombus when divided into two congruent triangles. Therefore, a hexagon can be divided into six rhombuses. If we are looking to fit three rhombuses into a hexagon, we can arrange them in a way that each rhombus shares a side with two other rhombuses, forming a tessellation pattern within the hexagon.
1
3
hexagons
hexagons fit perfectly with one another so the answer is six. Go to the Related Links below this window for alot more detail.
Well, isn't that a happy little question! A hexagon can be divided into six equal triangles, and each triangle can be split into two congruent rhombuses. So, you can fit 12 rhombuses in a hexagon. Just imagine all those beautiful shapes working together harmoniously on your canvas!
rhombuses can not be a tessellate because they do not fit together like there supposed to. * * * * * The above answer is incorrect! All quadrilaterals, including rhombuses, can tessellate. In fact, rhombic tessellation is illustrated in the accompanying graphic.