Multiplying Fractions by Colm Duffin
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This example demonstrates how to multiply fractions using GeoGebra. The core mathematical concept involved is the multiplication of fractions. Using commands such as Vector, Point, Textfield, Polygon, Segment, and Sequence, the process of fraction multiplication is constructed. Suitable for high-grade elementary or junior high school students to learn fraction operations.
GeoGebra Commands & Parameters
Vector(G, I) → vPoint(G, Vector[If[q > 1, Vector[((q - 1) * v)], Vector[(0 * v)]]]) → KVector(F, I) → uPoint(F, Vector[If[q < 1, Vector[(q * u)], u]]) → JTextfield(N) → InputBox1Textfield(D) → InputBox2Polygon((x(J), y(J)), (x(J) + Z, y(J)), (x(J) + Z, y(J) + Z), (x(J), y(J) + Z)) → poly2, f, g, h, iSegment(A, B) → ePolygon((0, 0), (0, Z), (Z, Z), (Z, 0)) → poly1, a, b, c, dSequence(Polygon[(i, 0), (i + S, 0), (i + S, Z), (i, Z)], i, 0, Z - S, S) → UnitCutSequence(Polygon[(i, 0), (i + S, 0), (i + S, Z), (i, Z)], i, 0, (S * (N - 1)), S) → TheFracPolygon((7, 0), (7, Z), (Z + 7, Z), (Z + 7, 0)) → poly3, j, k, l, mTextfield(E) → InputBox3Segment(C, H) → nTextfield(M) → InputBox4Polygon((x(K), y(K)), (x(K) + Z, y(K)), (x(K) + Z, y(K) + Z), (x(K), y(K) + Z)) → poly4, p, r, s, tSequence(Polygon[(7, j), (7, j + T), (Z + 7, j + T), (Z + 7, j)], j, 0, Z - T, T) → UnitCut2Sequence(Polygon[(7, j), (7, j + T), (Z + 7, j + T), (Z + 7, j)], j, 0, (T * (M - 1)), T) → TheFrac2Sequence(Polygon[(i, y(J)), (i + S, y(J)), (i + S, y(J) + Z), (i, y(J) + Z)], i, x(J), x(J) + (S * (N - 1)), S) → MovingFracSequence(Polygon[(x(K), j), (x(K), j + T), (Z + x(K), j + T), (Z + x(K), j)], j, y(K), y(K) + (T * (M - 1)), T) → MovingFrac2Sequence(Polygon[(i, y(J)), (i + S, y(J)), (i + S, y(J) + Z), (i, y(J) + Z)], i, x(J), x(J) + Z - S, S) → MovingCutSequence(Polygon[(x(K), j), (x(K), j + T), (Z + x(K), j + T), (Z + x(K), j)], j, y(K), y(K) + Z - T, T) → MovingCut2Segment(L, O) → a_1Segment(P, Q) → b_1Segment(R, U) → c_1Textfield(d_1) → InputBox5Textfield(e_1) → InputBox6Polygon(V, W, A_1, B_1, C_1, D_1) → poly5, v_1, w_1, a_2, b_2, c_2, d_2