Yes
Regular tessellations can be made using triangles, squares, and hexagons.
Whatshapes/pictures can create tessellations?Triangles,hexagons & squares.
Tessellations of regular polygons can occur only when the external angle of a polygon is equal to a factor of 360. As such, the only tessellations of regular polygons can occur when the internal angles of a polygon are equal to a factor of 360. As such, the only regular polygons which tessellate are triangles, squares, and hexagons.
Actually, tessellations that use more than one type of regular polygon are called semi-regular or Archimedean tessellations, not regular tessellations. Regular tessellations consist of only one type of regular polygon repeating in a pattern. Examples of regular tessellations include those formed by equilateral triangles, squares, or hexagons. Semi-regular tessellations combine two or more different types of regular polygons while still covering a plane without gaps or overlaps.
Tessellations can be found in art, architecture, nature, and mathematics. You can see tessellations in tiles, quilts, pavement designs, honeycomb patterns, and even in the arrangement of fish scales. Mathematically, regular polygons like squares, triangles, and hexagons can tessellate a plane.
Tessellations are named based on the number of polygons located at a vertex. For example: A regular tessellation, made from only triangles is named 3.3.3
Its trigonometry. Tessellations are shapes.
3-sided4-sided6-sided3 sided, 4 sided, and 6 sided or in other words, triangles, squares, and hexagons.
Infinitely many. Every triangle can tessellate and each will result in a different tessellation. Since there are infinitely many possible triangles, there are infinitely many tessellations.
Johannes Kepler discovered and studied tessellations.
Shapes that fit perfectly together are called a tessellation.
Artists, designers, architects, and mathematicians are some occupations that use tessellations in their work. For artists and designers, tessellations can be used in creating patterns and designs. In architecture, tessellations can be utilized in developing tiling and paving designs. Mathematicians study the properties and characteristics of tessellations as part of geometry.