Colin 2 Geometric Construction
Loading the math board and drawing, please wait…
In collections
Polygons: first steps (GER)
This example demonstrates how to use GeoGebra to draw multiple function graphs, including linear functions, power functions, and normal distribution. It constructs polygons, midpoints, centroids, and other objects to show the relationships between functions. Commands used include Polygon, Midpoint, Centroid, Distance, and others. Suitable for high school math education and learning.
GeoGebra Commands & Parameters
Polygon(A, B, 5) → Vieleck1, f, g, h, i, j, C, D, EMidpoint(i) → FCentroid(Vieleck1) → GCentroid(Vieleck1) → HCentroid(Vieleck1) → ICentroid(Vieleck1) → JCentroid(Vieleck1) → KCentroid(Vieleck1) → LCentroid(Vieleck1) → MCentroid(Vieleck1) → NCentroid(Vieleck1) → OMidpoint(g) → PMidpoint(j) → QMidpoint(f) → RCentroid(Vieleck1) → SCentroid(Vieleck1) → TCentroid(Vieleck1) → UCentroid(Vieleck1) → VCentroid(Vieleck1) → WCentroid(Vieleck1) → ZCentroid(Vieleck1) → A_1Centroid(Vieleck1) → B_1Centroid(Vieleck1) → C_1Centroid(Vieleck1) → D_1Centroid(Vieleck1) → E_1Centroid(Vieleck1) → F_1Centroid(Vieleck1) → G_1Centroid(Vieleck1) → H_1Distance(C, D) → CDCentroid(Vieleck1) → I_1Centroid(Vieleck1) → J_1Centroid(Vieleck1) → K_1Centroid(Vieleck1) → L_1Centroid(Vieleck1) → M_1Centroid(Vieleck1) → N_1Centroid(Vieleck1) → O_1Centroid(Vieleck1) → P_1Centroid(Vieleck1) → Q_1Centroid(Vieleck1) → R_1Centroid(Vieleck1) → S_1Centroid(Vieleck1) → T_1Centroid(Vieleck1) → U_1Centroid(Vieleck1) → V_1Centroid(Vieleck1) → W_1Centroid(Vieleck1) → Z_1Centroid(Vieleck1) → A_2Centroid(Vieleck1) → B_2Centroid(Vieleck1) → C_2Centroid(Vieleck1) → D_2Centroid(Vieleck1) → E_2Centroid(Vieleck1) → F_2Centroid(Vieleck1) → G_2Centroid(Vieleck1) → H_2Centroid(Vieleck1) → I_2Centroid(Vieleck1) → J_2Centroid(Vieleck1) → K_2Midpoint(D, C) → L_2Polygon(E, B, L_2) → d1, l_2, e, bPolygon(Q, D, P, R) → v1, q, d, p, rPolygon(F, P, Q) → d2, q_1, f_1, p_1Polygon(A, L_2, R, C, E) → Vieleck2, a, k, r_1, c, e_1Polygon(F, B, D, A, C) → Vieleck3, f_2, b_1, d_1, a_1, c_1Polygon(D, R, E, P, A) → Vieleck4, d_2, r_2, e_2, p_2, a_2Polygon(A, F, L_2, P) → v2, a_3, f_3, l, p_3Polygon(R, F, E) → d3, e_3, r_3, f_4Polygon(L_2, Q, B) → d4, b_2, m, q_2Polygon(C, Q, E) → d5, e_4, c_2, q_3