有向数加法演示 by Henry Ha
几何画板及绘图内容加载中,请稍等……
①本范例通过动态图形演示有向数的加法运算过程;②涉及核心数学概念包括有向数、数轴、向量加法;③作图要点:使用了Point(点)、Semicircle(半圆)等GeoGebra命令,构建了数轴、向量等对象;④适合初中及以上学生学习向量与数轴运算,也可用于数学教学演示。
GeoGebra 命令及参数
Point(xAxis) → CPoint(xAxis) → P3Point(xAxis) → P4Point(xAxis) → P5Point(xAxis) → P6Point(xAxis) → JPoint(xAxis) → P0Point(xAxis) → P1Point(xAxis) → P7Semicircle(P0, P1) → cSemicircle(P1, P2) → dSemicircle(P2, P3) → eSemicircle(P3, P4) → fSemicircle(P4, P5) → gSemicircle(P5, P6) → hSemicircle(P6, P7) → kSemicircle(Translate[P0, (a, 0)], Translate[P1, (a, 0)]) → pSemicircle(Translate[P1, (a, 0)], Translate[P2, (a, 0)]) → qSemicircle(Translate[P2, (a, 0)], Translate[P3, (a, 0)]) → rSemicircle(Translate[P3, (a, 0)], Translate[P4, (a, 0)]) → sSemicircle(Translate[P4, (a, 0)], Translate[P5, (a, 0)]) → tSemicircle(Translate[P5, (a, 0)], Translate[P6, (a, 0)]) → c_1Point(xAxis) → N1Point(xAxis) → N2Point(xAxis) → N3Point(xAxis) → N4Point(xAxis) → N5Point(xAxis) → N6Point(xAxis) → N7Semicircle(P0, N1) → d_1Semicircle(N1, N2) → e_1Semicircle(N2, N3) → f_1Semicircle(N4, N5) → g_1Semicircle(N3, N4) → h_1Semicircle(N5, N6) → k_1Semicircle(Translate[P0, (a, 0)], Translate[N1, (a, 0)]) → p_1Semicircle(Translate[N1, (a, 0)], Translate[N2, (a, 0)]) → q_1Semicircle(Translate[N2, (a, 0)], Translate[N3, (a, 0)]) → r_1Semicircle(Translate[N3, (a, 0)], Translate[N4, (a, 0)]) → s_1Semicircle(Translate[N4, (a, 0)], Translate[N5, (a, 0)]) → t_1Semicircle(Translate[N5, (a, 0)], Translate[N6, (a, 0)]) → c_2
AI 绘图提示语参考
画一个数轴,上面有7个点C、P3、P4、P5、P6、J和P0,然后画出以这些点为圆心的半圆c、d、e、f、g、h和k。接着,将P0和P1、P1和P2、P2和P3、P3和P4、P4和P5、P5和P6、P6和P7分别向右平移a个单位,再以这些新的点为圆心画出半圆p、q、r、s、t、c_1和k。最后,在数轴上再画7个点N1、N2、N3、N4、N5、N6和N7,以这些点为圆心画出半圆d_1、e_1、f_1、g_1、h_1、k_1和c_2,再将P0和N1、N1和N2、N2和N3、N3和N4、N4和N5、N5和N6、N6和N7分别向右平移a个单位,以这些新的点为圆心画出半圆p_1、q_1、r_1、s_1、t_1和c_2。
以上提示语为根据原始绘图命令整理而来,仅供参考。