代数中的带状图解(含实例) by artipal81
几何画板及绘图内容加载中,请稍等……
①本范例演示如何使用带状图解在代数中表示和解决问题;②涉及的核心数学概念包括代数表达式、比例关系、几何直观;③作图要点——使用了Textfield, Polygon, Point, Segment, Midpoint, Sequence等GeoGebra命令和对象来构建图形和交互式演示;④适合初中及以上学生学习代数和几何的交叉应用,也可用于教师教学演示。
GeoGebra 命令及参数
Textfield(m) → InputBox1Textfield(text5) → InputBox2Textfield(n) → InputBox3Textfield(text6) → InputBox4Textfield(text7) → InputBox5Polygon(A, B, C, D) → poly1, a_1, b, c, dPoint(poly1) → ESegment(E, F) → fMidpoint(D, F) → GMidpoint(F, C) → HSequence(Segment[A + ((i_1 * (k - 1)), 0), A + ((i_1 * (k - 1)), h)], k, 1, m) → list1Sequence(Segment[E + ((i_2 * (p - 1)), 0), E + ((i_2 * (p - 1)), h)], p, 1, n) → list2Sequence(Segment[A + ((i_3 * (k - 1)), 0), A + ((i_3 * (k - 1)), h)], k, 1, m) → list3Sequence(Text[text6, (x(E) + (r * i_2) + i_2 / (n + 1), 0.7)], r, 0, n - 1) → list2tSequence(Text[text5, (x(A) + (q * i_3) + i_3 / (m + 1), 0.7)], q, 0, m - 1) → list3tSequence(Text[text5, (x(A) + (q * i_1) + i_1 / (m + 1), 0.7)], q, 0, m - 1) → list1t