Geometric patterns are sequences of shapes or objects that are arranged in a specific order or sequence. These patterns can be found in various forms such as tessellations, tiling, and other repeating visual arrangements.
Tessellations: Tessellations are patterns made up of repeating shapes that completely cover a plane without any gaps or overlaps.
Fractal Patterns: Fractal patterns are complex geometric patterns that exhibit self-similarity, meaning they have the same appearance at different scales.
Symmetrical Patterns: These patterns have symmetry, meaning that one part of the pattern mirrors the other part.
Geometric patterns have various practical applications in art, design, architecture, and mathematics. They are used in creating visually appealing designs, decorative motifs, and in the study of symmetry, tessellations, and spatial relationships. Understanding geometric patterns also helps in developing spatial reasoning skills and problem-solving abilities.
Overall, geometric patterns are a fascinating aspect of mathematics and art, offering a wide range of creative and intellectual opportunities for exploration and discovery.
Recognize, describe, and extend patterns such as sequences of sounds and shapes or simple numeric patterns and translate from one representation to another.
Analyze how both repeating and growing patterns are generated.