Subtracting Fractions by venkuchimal
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This example demonstrates the process of subtracting fractions. It involves key mathematical concepts such as fractions and rational numbers. Using GeoGebra commands like Point, Circle, Segment, etc., it visually illustrates the steps of fraction subtraction. Suitable for high-grade elementary and junior high school students to learn fraction operations.
GeoGebra Commands & Parameters
Point(c) → ACircle(A, squaresize) → dOrthogonalLine(A, c) → eIntersect(d, e, 2) → B_1Intersect(d, c, 2) → CSegment(B_1, C) → fMirror(A, f) → A'Sequence((x(A) + (i * squareside / denominator2), y(A)), i, 1, denominator2) → DotsBottomSequence((x(B_1) + (i * squareside / denominator2), y(B_1)), i, 1, denominator2) → DotsTopPolygon(A, (x(A) + (numerator2 * squaresize / denominator2), y(A)), (x(B_1) + (numerator2 * squaresize / denominator2), y(B_1)), B_1) → poly1, a, h, i, jSequence(Segment[(x(A) + (i * squaresize / denominator2), y(A)), (x(B_1) + (i * squaresize / denominator2), y(B_1))], i, 1, denominator2) → DashedLines1Polygon(A, C, A', B_1) → poly2, a_1, c_1, a', b_1Point(c) → BCircle(B, squaresize) → gOrthogonalLine(B, c) → bIntersect(g, b, 2) → EIntersect(g, c, 2) → FOrthogonalLine(E, b) → kOrthogonalLine(F, c) → lIntersect(k, l) → GSequence((x(B), y(B) + (i * squaresize / denominator1)), i, 1, denominator1) → DotsLeftSequence((x(F), y(F) + (i * squaresize / denominator1)), i, 1, denominator1) → DotsRightSequence(Segment[(x(B), y(B) + (i * squaresize / denominator1)), (x(F), y(F) + (i * squaresize / denominator1))], i, 1, denominator1) → DashedLines2Polygon(B, F, (x(F), y(F) + (numerator1 * squaresize / denominator1)), (x(B), y(B) + (numerator1 * squaresize / denominator1))) → poly3, d_1, f_1, m, nPolygon(B, F, G, E) → poly4, d_2, f_2, g_1, e_1GCD(MixedNum, commondenom) → ReduceByRandom(2, 10) → seeddenominator1Random(2, 10) → seeddenominator2