Comparing Fractions by Rami Tulp
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This example demonstrates how to compare the sizes of fractions. Key mathematical concepts include fractions, ratios, and percentages. Using GeoGebra commands such as Sequence and LCM, the comparison process is dynamically illustrated. Suitable for high-grade elementary and junior high school students.
GeoGebra Commands & Parameters
Sequence(((sqrt(2) * cos(((i * 360) * ° / den1))) + x(B), (sqrt(2) * sin(((i * 360) * ° / den1))) + y(B)), i, 1, den1) → leftptsSequence(((sqrt(2) * cos(((i * 360) * ° / den2))) + x(A), (sqrt(2) * sin(((i * 360) * ° / den2))) + y(A)), i, 1, den2) → rightptsSequence(Segment[B, Element[leftpts, i]], i, 1, den1) → segleftSequence(Segment[A, Element[rightpts, i]], i, 1, den2) → segrightCircleSector(B, Element[leftpts, den1], Element[leftpts, num1]) → eCircleSector(A, Element[rightpts, den2], Element[rightpts, num2]) → fSegment(D, C) → aVector(F, E) → uVector(G, H) → vSequence((-5 + (i * 10 / den1), 0), i, 0, den1) → list1Sequence((-5 + (i * 10 / den1), 1.3), i, 0, den1) → list2Sequence(Segment[Element[list1, i], Element[list2, i]], i, 1, den1 + 1) → list3Sequence((-5 + (i * 10 / den2), 0), i, 0, den2) → list4Sequence((-5 + (i * 10 / den2), -1.3), i, 0, den2) → list5Sequence(Segment[Element[list4, i], Element[list5, i]], i, 0, den2 + 1) → list6LCM(den1, den2) → bSequence((-5 + (i * 10 / b), 0), i, 0, b) → list7