Cube Nets by Gabrielle Rothwell
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This example demonstrates the nets of a cube and their folding into 3D shapes. Core math concepts include solid geometry, polygon construction, and spatial transformations. It uses GeoGebra commands like Vector, Translate, OrthogonalLine, Polygon, Midpoint, Segment, and Mirror. Suitable for high school geometry instruction or construction practice.
GeoGebra Commands & Parameters
Vector(B_1, Z) → wVector(B_1, Y) → vVector(B_1, X) → uTranslate(A, Vector[(2 * v)]) → A'Translate(P, Vector[(2 * v)]) → P'OrthogonalLine(View3D, yAxis) → a_1OrthogonalLine(View3D, xAxis) → b_1Polygon(L, K, N, M) → poly1, l, k_1, n, mPolygon(K, P, Q, N) → poly2, k_2, p, q, n_1Polygon(L, M, S, R) → poly3, l_1, m_1, s, rPolygon(N, V, W, M) → poly4, n_2, v_1, w_1, m_2Polygon(K, T, U, L) → poly5, k_3, t, u_1, l_2Polygon(B, Q, P, A) → poly6, b_2, q_1, p_1, a_2Midpoint(R, M) → DTranslate(S, Vector[(-((2 * v)))]) → S'Segment(S, C) → eTranslate(M, Vector[(-2 * v)]) → M'Segment(M, E) → fSegment(E, C) → hTranslate(N, Vector[(-2 * v)]) → N'Translate(Q, Vector[(-2 * v)]) → Q'_1Segment(Q, F) → iSegment(N, G) → jSegment(G, F) → d_1Translate(Q, Vector[(-2 * v)]) → Q'_2Translate(B, Vector[(-2 * v)]) → B'_1Segment(B, I) → e_1Segment(I, H) → f_1Segment(H, Q) → g_1Translate(K, Vector[(2 * v)]) → K'Translate(P, Vector[(2 * v)]) → P'_1Segment(P, J) → h_1Segment(J, A_1) → i_1Segment(A_1, K) → j_1Segment(B, H_1) → s_1Segment(H_1, C_1) → cSegment(C_1, A) → r_1Midpoint(N, P) → D_1Midpoint(k_1) → F_1Segment(A, G_1) → t_1Segment(G_1, I_1) → c_2Segment(I_1, P) → d_2Segment(J, K_1) → f_2Segment(P, L_1) → e_2Segment(L_1, K_1) → g_2Segment(M, W) → h_2Mirror(L_1, F_1) → O_1Mirror(K_1, F_1) → P_1Segment(M, M_1) → i_2Segment(N_1, J_1) → j_2Segment(J_1, M_1) → p_2Polygon(M, E, C, S) → poly7, q_2, r_2, s_2, t_2Polygon(Q, N, G, F) → poly8, q_3, n_3, g_3, f_3Polygon(B, Q, H, I) → poly9, b_3, q_4, h_3, i_3Polygon(J, A_1, K, P) → poly10, j_3, a_3, k_4, p_3Polygon(C_1, A, B, H_1) → poly11, c_3, a_4, b_4, h_4Polygon(G_1, I_1, P, A) → poly12, g_4, i_4, p_4, a_5Polygon(K_1, J, P, L_1) → poly13, k_5, j_4, p_5, l_3Polygon(M, M_1, J_1, N_1) → poly14, m_3, m_4, j_5, n_4