Tessellations

  • Cover the Camel
    problem
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    Cover the Camel

    Age
    5 to 7
    Challenge level
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    Can you cover the camel with these pieces?

  • Repeating Patterns
    problem
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    Repeating Patterns

    Age
    5 to 7
    Challenge level
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    Try continuing these patterns made from triangles. Can you create your own repeating pattern?

  • Tessellation interactivity
    interactivity
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    Tessellation Interactivity

    Age
    7 to 16
    Challenge level
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    An environment that enables you to investigate tessellations of regular polygons
  • Polygon Rings
    problem
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    Polygon Rings

    Age
    11 to 14
    Challenge level
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    Join pentagons together edge to edge. Will they form a ring?

  • Semi-regular Tessellations
    problem
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    Semi-Regular Tessellations

    Age
    11 to 16
    Challenge level
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    Semi-regular tessellations combine two or more different regular polygons to fill the plane. Can you find all the semi-regular tessellations?

  • Schlafli Tessellations
    problem

    Schlafli Tessellations

    Age
    11 to 18
    Challenge level
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    are somewhat mundane they do pose a demanding challenge in terms of 'elegant' LOGO procedures. This problem considers the eight semi-regular tessellations which pose a demanding challenge in terms of 'elegant' LOGO procedures.

  • Triominoes
    problem

    Triominoes

    Age
    11 to 14
    Challenge level
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    A triomino is a flat L shape made from 3 square tiles. A chess board is marked into squares the same size as the tiles and just one square, anywhere on the board, is coloured red. Can you cover the board with trionimoes so that only the square is exposed?
  • Tessellating Capitals
    problem

    Tessellating Capitals

    Age
    5 to 7
    Challenge level
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    Have you ever tried tessellating capital letters? Have a look at these examples and then try some for yourself.
  • Tessellating Triangles
    problem

    Tessellating Triangles

    Age
    7 to 11
    Challenge level
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    Can you make these equilateral triangles fit together to cover the paper without any gaps between them? Can you tessellate isosceles triangles?