Simplifying Fractions by The Central Maths Hub
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Concrete-Pictorial-Abstract and the Teaching for Mastery
This example demonstrates how to simplify fractions. It involves basic concepts of fractions, such as the greatest common divisor of the numerator and denominator. Using GeoGebra commands like GCD and Segment, the process of fraction simplification is dynamically shown. Suitable for students at junior high school level and above to learn basic fraction operations.
GeoGebra Commands & Parameters
GCD(n_1, d_1) → hSegment(A, B) → aRandomNormal(2, 4) → cRandomBinomial(2, 3) → bBinomial(4, 2) → dSequence((x(D) + (i * a / d_1), y(D)), i, 0, d_1) → PointbasSequence((x(A) + (i * a / d_1), y(A)), i, 0, d_1) → PointhautSequence(Segment[Element[Pointhaut, i], Element[Pointbas, i]], i, 1, d_1 + 1) → liste1Polygon(A, B, C, D) → Total, a_2, b_1, c_1, d_4Polygon(A, D, Element[Pointbas, n_1 + 1], Element[Pointhaut, n_1 + 1]) → Morceau, a_1, d_3, i, jPolygon(E, F, H, G) → poly1, e, f_1, h_1, g_1Sequence((x(G) + (i * e / (d_1 / h)), y(G)), i, 0, d_1 / h) → L2Sequence((x(E) + (i * e / (d_1 / h)), y(E)), i, 0, d_1 / h) → L3Sequence(Segment[Element[L3, i], Element[L2, i]], i, 1, d_1 / h + 1) → liste2Polygon(E, G, Element[L2, n_1 / h + 1], Element[L3, n_1 / h + 1]) → poly2, e_1, g, f, kLine(A, yAxis) → lIf((h * h) ≟ 1, 0, 5) → Vitesse