Each sequence in Table 3 evolves geometrically. Regular polygons add sides; stacked squares or triangles increase rows; complete graphs add lines; Koch snowflakes subdivide edges infinitely. The next shape depends on these specific rules.
Class 6 Mathematics Ganita Prakash Patterns in Mathematics
Class 6 Mathematics Chapter 1 Patterns in Mathematics question answer
Redrawing Table 3 sequences shows distinct rules. Regular polygons add sides, growing from triangles to decagons. Stacked squares and triangles expand by adding rows of small shapes. Complete graphs connect more vertices, increasing edges exponentially. Koch snowflakes subdivide each line segment into smaller iterations, forming intricate fractal patterns. Predicting the next shape requires understanding these rules, as each sequence progresses uniquely. This exercise deepens appreciation for geometric and mathematical patterns’ visual elegance.
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