GeoGebra Example: Multiplying Fractions
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This example demonstrates the geometric representation and calculation process of multiplying fractions. It involves core math concepts like fraction operations, geometric transformations, vectors, and polygons. Construction highlights include commands such as Point, Polygon, Textfield, IndexOf, Take, Sequence, RemoveUndefined, and Intersection for creating interactive elements. Suitable for middle school and above, helping students grasp the intuitive meaning and application of fraction multiplication.
GeoGebra Commands & Parameters
Point({1 - mover, 0}) → f2PointPoint({-1 + mover, 0}) → f1PointPolygon(f1Point, f1Point + (f1, 0), f1Point + (f1, 1), f1Point + (0, 1)) → f1poly, f1point, n, p, qPolygon(f2Point, E, G, H) → poly3, f2point, e, g_1, h_1Textfield(f1Text) → InputBox1Textfield(f2Text) → InputBox2IndexOf(47, TextToUnicode[f1Text]) → slash1IndexOf(47, TextToUnicode[f2Text]) → slash2Take(f1Text, slash1 + 1) → D1TextPolygon(f1Point, f1Point + (1, 0), 4) → poly1, f, g, h, i, A, BPolygon(f2Point, f2Point + (1, 0), 4) → poly2, j, k, l, m, C, DTake(f2Text, slash2 + 1) → D2TextSequence(Segment[f1Point + (i / D1, 0), f1Point + (i / D1, 1)], i, 1, D1 - 1) → f1BarsSequence(Segment[f2Point + (0, i / D2), f2Point + (1, i / D2)], i, 1, D2 - 1) → f2BarsPolygon(f2Point, f2Point + (0, f2), f2Point + (1, f2), f2Point + (1, 0)) → f2poly, r, s, t, aRemoveUndefined(Sequence[If[pN / i ≟ floor(pN / i), i], i, 1, pN]) → NfactorsRemoveUndefined(Sequence[If[pD / i ≟ floor(pD / i), i], i, 1, pD]) → DfactorsIntersection(Nfactors, Dfactors) → factors