Additional Fractions per Unit (Part 1)
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This example demonstrates the distribution and variation of additional fractions per unit in geometric figures. It involves core mathematical concepts such as arithmetic operations, fractions, conic sections, equations, statistical characteristics, dilation, and trapezoids. The construction utilizes commands and objects like Random, Point, Rotate, Midpoint, Circle, Segment, Sequence, CircleSector, GCD, and Polygon in GeoGebra. It is suitable for high school mathematics education, focusing on the integration of geometric transformations and fraction operations.
GeoGebra Commands & Parameters
Random(1, 360) → AnglePoint(Ray[A, A + (1, 0)]) → BRotate(B, 90°, A) → B'Midpoint(B', B) → CCircle(C, r) → cRotate(T, α, C) → PartageRandom(1, 10) → nRandom(1, n) → numSegment(D, E) → bSequence(Segment[C, Rotate[Partage, ((i * 360) * ° / n), C]], i, 1, n) → lignesRandom(0, 360) → coupeCircleSector(C, Partage, Rotate[Partage, (((n - num) * 360) * ° / n), C]) → sectSegment(F, G) → fGCD(num, n) → PgdSegment(H, I) → hSegment(J, K) → iPolygon(L, M, N, O) → poly1, l_1, m_1, n_1, o_1Segment(R, S) → a_1Segment(U, V) → b_1