Exterior Angles of Regular Polygons by Tom Walsh
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This example demonstrates the properties of exterior angles in regular polygons. Key mathematical concepts include the relationship between interior and exterior angles, angle calculations, and symmetry of regular polygons. Construction involves using GeoGebra commands such as Polygon, Ray, and Angle. Suitable for middle or high school mathematics education to understand geometric properties and construction techniques.
GeoGebra Commands & Parameters
Polygon(A, B, n) → poly1, f, q, C, D, E, F, G, H, I, J, g, h, i, j, k, l, m, pRay(A, B) → tRay(B, C) → aRay(C, D) → bRay(D, E) → cRay(E, F) → eRay(F, G) → f_1Ray(G, H) → g_1Ray(H, I) → h_1Ray(I, J) → i_1Ray(C, A) → j_1Ray(D, A) → k_1Ray(E, A) → l_1Ray(F, A) → m_1Ray(G, A) → n_1Ray(H, A) → p_1Ray(I, A) → q_1Ray(J, A) → r_1Angle(a, b) → αAngle(b, c) → βAngle(c, e) → γAngle(e, f_1) → δAngle(f_1, g_1) → εAngle(g_1, h_1) → ζAngle(h_1, i_1) → ηAngle(t, a) → θAngle(i_1, r_1) → ιAngle(r_1, t) → κAngle(h_1, q_1) → λAngle(q_1, t) → μAngle(g_1, p_1) → νAngle(p_1, t) → ξAngle(f_1, n_1) → οAngle(n_1, t) → ρAngle(e, m_1) → σAngle(m_1, t) → τAngle(c, l_1) → υAngle(l_1, t) → ϕAngle(b, k_1) → χAngle(k_1, t) → ψAngle(a, j_1) → ωAngle(j_1, t) → α_1