Symmetry Pattern 02
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This example demonstrates the creation of complex patterns using symmetry. It involves core mathematical concepts like symmetry, sequences, and geometric transformations. Construction highlights include using commands like Line, Mirror, and Segment to create points and their symmetric counterparts A' to J'. Suitable for high school mathematics education to understand symmetry and geometric constructions.
GeoGebra Commands & Parameters
Line(P, Q) → aMirror(A, a) → A'Mirror(B, a) → B'Mirror(C, a) → C'Mirror(D, a) → D'Mirror(E, a) → E'Mirror(F, a) → F'Mirror(G, a) → G'Mirror(H, a) → H'Mirror(I, a) → I'Mirror(J, a) → J'Segment(A, B) → bSegment(B, C) → cSegment(C, D) → dSegment(D, E) → eSegment(E, F) → fSegment(F, G) → gSegment(G, H) → hSegment(H, I) → iSegment(I, J) → jSegment(A', B') → kSegment(B', C') → lSegment(C', D') → mSegment(D', E') → nSegment(E', F') → pSegment(F', G') → qSegment(G', H') → rSegment(H', I') → sSegment(I', J') → tLine(D, i) → a_1Line(F, a) → b_1Line(B, i) → c_1Line(G, i) → d_1Line(D, a) → e_1