数轴加法演示 by Mathimation
几何画板及绘图内容加载中,请稍等……
①本范例通过动态演示在数轴上完成加法运算的过程;②涉及的核心数学概念为数轴、整数加法、几何直观;③作图要点——从下方『构造摘要』提炼用到了Point(点)、Segment(线段)、Semicircle(半圆)、Intersect(交点)、OrthogonalLine(垂线)、Line(直线)、Polygon(多边形)、Midpoint(中点)等GeoGebra命令/对象;④适合初中数学教学,用于帮助学生理解加法的几何意义和数轴的应用。
GeoGebra 命令及参数
Point(xAxis) → ASegment(A, Ans) → aPoint(xAxis) → CPoint(xAxis) → DPoint(xAxis) → EPoint(xAxis) → FPoint(xAxis) → GPoint(xAxis) → HPoint(xAxis) → IPoint(xAxis) → JPoint(xAxis) → KPoint(xAxis) → LPoint(xAxis) → MPoint(xAxis) → NPoint(xAxis) → OPoint(xAxis) → QPoint(xAxis) → RPoint(xAxis) → SPoint(xAxis) → TPoint(xAxis) → UPoint(xAxis) → VPoint(xAxis) → WPoint(xAxis) → ZPoint(xAxis) → A_1Semicircle(C, D) → cSemicircle(D, E) → dSemicircle(E, F) → eSemicircle(F, G) → fSemicircle(G, H) → gSemicircle(H, I) → hSemicircle(I, J) → kSemicircle(J, K) → pSemicircle(K, L) → qSemicircle(L, M) → rSemicircle(M, N) → sSemicircle(N, O) → tSemicircle(O, Q) → c_1Semicircle(Q, R) → d_1Semicircle(R, S) → e_1Semicircle(S, T) → f_1Semicircle(T, U) → g_1Semicircle(U, V) → h_1Semicircle(V, W) → k_1Semicircle(W, Z) → p_1Semicircle(Z, A_1) → q_1Intersect(c, xAxis, 1) → B_1OrthogonalLine(Ans, a) → bOrthogonalLine(B_1, xAxis) → iLine(D_1, a) → jIntersect(b, j) → E_1Point(i) → F_1Polygon(F_1, C_1, E_1, Ans) → poly1, f_2, c_2, e_2, ansPoint(xAxis) → G_1OrthogonalLine(G_1, j) → lIntersect(l, j) → H_1Polygon(H_1, G_1, Ans, E_1) → poly2, h_2, g_2, ans_1, e_3OrthogonalLine(A, j) → mIntersect(m, j) → I_1Polygon(I_1, A, G_1, H_1) → poly3, i_1, a_1, g_3, h_3Polygon(D_1, I_1, A, F_1) → poly4, d_2, i_2, a_2, f_3Point(a_2) → J_1Intersect(g_3, a_1) → K_1Point(xAxis) → L_1Semicircle(M_1, L_1) → r_1Point(xAxis) → N_1Point(xAxis) → O_1Line(N_1, O_1) → nMidpoint(a) → P_1
AI 绘图提示语参考
在数轴上绘制一系列点,从起点开始,用半圆依次连接相邻的点,形成一条波浪状的路径。每个半圆都位于数轴上方或下方,交替排列。在第一个半圆与数轴的交点处,作一条垂直于数轴的直线,同时从起点作一条垂直于连接起点与终点的线段的直线。整个图形展示数轴上点的加法过程,通过半圆和垂线直观呈现几何关系。
以上提示语为根据原始绘图命令整理而来,仅供参考。