Exterior Angles of Polygon
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Mathematics Form 2
This example demonstrates the properties of the exterior angles of a polygon. Key mathematical concepts include the exterior angles and angles. Using GeoGebra commands such as Sequence, Sum, and Text, the sum of the exterior angles of a polygon is dynamically shown to always equal 360 degrees. Suitable for middle school and above students to learn geometric construction and angle-related knowledge.
GeoGebra Commands & Parameters
SelectedIndex(Bahasa) → nnIf(nn ≟ 1, "Sum of angles", "Hasil tambah sudut") → Tex3If(nn ≟ 1, "Angle ", "Sudut ") → Tex2If(nn ≟ 1, "Angle at A", "Sudut pada A") → Tex1Circle(Y, a) → cPoint(c) → APoint(c) → JPoint(c) → IPoint(c) → HPoint(c) → GPoint(c) → FPoint(c) → EPoint(c) → DPoint(c) → CPoint(c) → BReverse(Sort[Take[ListPP, 1, n]]) → LtSJoin({{A}, Sequence[ListP(IndexOf[LtS(m), ListPP]), m, 2, n]}) → LtJoin({Sequence[Ray[Lt(m), Lt(m + 1)], m, 1, n - 1], {Ray[Lt(n), Lt(1)]}}) → RySequence(Circle[Lt(m), 2], m, 1, n) → AcJoin({{Intersect[Ac(1), Ry(n), 2]}, Sequence[Intersect[Ac(m + 1), Ry(m), 2], m, 1, n]}) → AP2Sequence(Intersect[Ac(m), Ry(m), k], m, 1, n) → AP1Sequence(Angle[AP1(m), Lt(m), AP2(m)], m, 1, n) → SudutSum(Sudut) → αReverse(Sort[ListPP]) → ListPPSText(Sudut(1)) → TextAText(Sudut(2)) → TextBText(Sudut(5)) → TextEText(Sudut(3)) → TextCText(Sudut(4)) → TextDText(Sudut(6)) → TextFText(Sudut(7)) → TextGText(Sudut(8)) → TextHText(Sudut(9)) → TextIText(Sudut(10)) → TextJZip({p, q}, p, Join[{{Tex1}, Sequence[Tex2 + (Text[m]), m, 2, n], {Tex3}}], q, Join[{Sudut, {α}}]) → TValueTableText(TValue, "hr|_") → ExAngle