有向数减法演示
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①本范例演示了有向数减法的计算过程与几何意义;②涉及核心数学概念包括有向数、数轴运算、绝对值、几何表示;③构造要点:使用Point, Sequence, If, Corner命令创建点、数列、条件判断;对象包括num0, A, B, dis, button1等;④适合初中及以上数学教学,用于理解有向数运算与可视化。
GeoGebra 命令及参数
Point(xAxis) → BSequence(Semicircle[(((k - 1 + x(A)) * dis), 0.1), (((k + x(A)) * dis), 0.1)], k, 1, Div[x(B) - x(A), dis]) → l1Sequence(Semicircle[(((x(A) - k) * dis), 0.1), (((x(A) + 1 - k) * dis), 0.1)], k, 1, Div[x(A) - x(B), dis]) → l3If(x(B) - x(A) > 0, "+", "") → sign2If(x(B) - x(A) < 0, "+", "") → sign3If(x(A) > 0, "+", "") → signaIf(x(B) - x(A) > 0, "+", "") → signbaIf(x(B) > x(A), "+", "-") → op2If(x(B) > 0, "+", "") → signbSequence(Vector[(((k + x(A) - 0.05) * dis), 0.3), (((k + x(A)) * dis), 0.1)], k, 1, Div[x(B) - x(A), dis]) → l2Sequence(Vector[(((x(A) - k + 0.05) * dis), 0.3), (((x(A) - k) * dis), 0.1)], k, 1, Div[x(A) - x(B), dis]) → l4Corner(1) → CIf(num0 > 0, "+", "") → sign0If(num1 > 0, "+", "") → sign1