Draw a Trapezoid
Loading the math board and drawing, please wait…
In collections
Hands in the Air: Square Translation Tessellation
This example demonstrates how to draw a trapezoid using GeoGebra. Key mathematical concepts include line segments, matrices, symmetry, and properties of trapezoids. Construction highlights the use of the Polygon command to draw polygons, the Segment command to draw line segments, and the Translate command for translation. Suitable for middle school and above students learning geometric construction.
GeoGebra Commands & Parameters
Polygon(A, B, 4) → poly1, a, b, c, d, C, DSegment(B, E) → eSegment(E, F) → fSegment(F, G) → gSegment(G, H) → hSegment(H, I) → iSegment(I, J) → jSegment(J, K) → kSegment(K, L) → lSegment(L, M) → mSegment(M, N) → nSegment(N, O) → pSegment(O, P) → qSegment(P, Q) → rSegment(Q, R) → sSegment(R, S) → tSegment(S, T) → a_1Segment(T, U) → b_1Segment(U, V) → c_1Segment(V, W) → d_1Segment(W, Z) → e_1Segment(Z, A_1) → f_1Segment(A_1, B_1) → g_1Segment(B_1, C_1) → h_1Segment(C_1, C) → i_1Vector(B, A) → uTranslate(B, u) → B'Translate(C, u) → C'Segment(B', C') → b'Translate(B, u) → B'_1Translate(E, u) → E'Segment(B'_1, E') → e'Translate(E, u) → E'_1Translate(F, u) → F'Segment(E'_1, F') → f'Translate(F, u) → F'_1Translate(G, u) → G'Segment(F'_1, G') → g'Translate(G, u) → G'_1Translate(H, u) → H'Segment(G'_1, H') → h'Translate(H, u) → H'_1Translate(I, u) → I'Segment(H'_1, I') → i'Translate(I, u) → I'_1Translate(J, u) → J'Segment(I'_1, J') → j'Translate(J, u) → J'_1Translate(K, u) → K'Segment(J'_1, K') → k'Translate(K, u) → K'_1Translate(L, u) → L'Segment(K'_1, L') → l'Translate(L, u) → L'_1Translate(M, u) → M'Segment(L'_1, M') → m'Translate(M, u) → M'_1Translate(N, u) → N'Segment(M'_1, N') → n'Translate(N, u) → N'_1Translate(O, u) → O'Segment(N'_1, O') → p'Translate(O, u) → O'_1Translate(P, u) → P'Segment(O'_1, P') → q'Translate(P, u) → P'_1Translate(Q, u) → Q'Segment(P'_1, Q') → r'Translate(Q, u) → Q'_1Translate(R, u) → R'Segment(Q'_1, R') → s'Translate(R, u) → R'_1Translate(S, u) → S'Segment(R'_1, S') → t'Translate(S, u) → S'_1Translate(T, u) → T'Segment(S'_1, T') → j_1Translate(T, u) → T'_1Translate(U, u) → U'Segment(T'_1, U') → k_1Translate(U, u) → U'_1Translate(V, u) → V'Segment(U'_1, V') → l_1Translate(V, u) → V'_1Translate(W, u) → W'Segment(V'_1, W') → m_1Translate(W, u) → W'_1Translate(Z, u) → Z'Segment(W'_1, Z') → n_1Translate(Z, u) → Z'_1Translate(A_1, u) → D_1Segment(Z'_1, D_1) → p_1Translate(A_1, u) → E_1Translate(B_1, u) → F_1Segment(E_1, F_1) → q_1Translate(B_1, u) → G_1Translate(C_1, u) → H_1Segment(G_1, H_1) → r_1Translate(C_1, u) → I_1Translate(C, u) → C'_1Segment(I_1, C'_1) → s_1Segment(B, J_1) → t_1Segment(J_1, K_1) → a_2Segment(K_1, L_1) → b_2Segment(L_1, M_1) → c_2Segment(M_1, N_1) → d_2Segment(N_1, O_1) → e_2Segment(O_1, P_1) → f_2Segment(P_1, Q_1) → g_2Segment(Q_1, R_1) → h_2Segment(R_1, A) → i_2