Partial Quotients Division with Arrays Demo
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This example visually demonstrates the partial quotients division method using arrays, illustrating the division process and results. Core math concepts include division, arrays, and partial quotients. It is constructed using GeoGebra commands like Intersect, Point, Segment, Line, OrthogonalLine, Polygon, PointIn, Distance, Textfield, and objects such as A, B, a, C, b, c, d_2, D, E, e, H, j, m, text3, text4, K, j_1, d, i, k, I, g, poly1, c_1, h, e_1, a_1, poly2, h_1, i_1, k_1, e_2, poly3, i_2, d_1, b_1, k_2, Pointpoly1, Pointpoly2_1, Pointpoly3. Suitable for upper elementary and middle school students to understand division algorithms and array applications.
GeoGebra Commands & Parameters
Intersect(xAxis, yAxis) → APoint(xAxis) → BSegment(A, B) → aPoint(yAxis) → CSegment(A, C) → bLine(C, a) → cLine(B, b) → d_2Intersect(c, d_2) → DPoint(a) → ELine(E, b) → eIntersect(c, e) → HSegment(C, D) → jSegment(B, E) → mPoint(a) → KOrthogonalLine(K, a) → j_1Segment(B, D) → iOrthogonalLine(K, a) → kIntersect(k, j) → ISegment(E, H) → gPolygon(C, H, E, A) → poly1, c_1, h, e_1, a_1Polygon(H, I, K, E) → poly2, h_1, i_1, k_1, e_2Polygon(I, D, B, K) → poly3, i_2, d_1, b_1, k_2PointIn(poly1) → Pointpoly1PointIn(poly2) → Pointpoly2_1PointIn(poly3) → Pointpoly3Distance(A, E) → q1Distance(E, K) → q2Distance(K, B) → q3Polygon(F, G, J, L) → poly4, f_1, g_1, j_2, l_1Point(g_1) → MPolygon(N, T, U, V) → poly5, n_1, t, u, vSegment(W, Z) → sSegment(A_1, B_1) → m_1Segment(C_1, D_1) → s_1PointIn(poly2) → Pointpoly2Textfield(Dividend) → InputBox1Textfield(d) → InputBox2Segment(E_1, F_1) → t_1Segment(G_1, H_1) → f_2Segment(I_1, J_1) → g_2Textfield(quotient1) → InputBox3Textfield(remainder1) → InputBox4Textfield(quotient) → InputBox5Textfield(remainder) → InputBox6Textfield(quotient2) → InputBox7Textfield(remainder2) → InputBox8Textfield(quotient3) → InputBox9Textfield(remainder3) → InputBox10