Sean Jackson Constructions Example by scjackson (3)
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This example demonstrates precise geometric constructions and calculations using GeoGebra, involving core math concepts like geometric construction, angle measurement, distance calculation, and symmetry transformations. Key GeoGebra commands and objects used include Segment, Line, Point, Intersect, Angle, Distance, Circle, OrthogonalLine, Midpoint, and Mirror, as listed in the construction summary. Suitable for high school and above learners to understand geometric construction steps and principles, enhancing spatial reasoning skills.
GeoGebra Commands & Parameters
Segment(A, B) → aLine(C, a) → bPoint(b) → DSegment(B, D) → cLine(A, c) → dIntersect(b, d) → ESegment(D, E) → eSegment(A, E) → fAngle(B, A, E) → αAngle(A, E, D) → βAngle(E, D, B) → γAngle(D, B, A) → δSegment(E, B) → hSegment(A, D) → gIntersect(h, g) → FDistance(A, F) → distanceAFDistance(F, E) → distanceFEDistance(D, F) → distanceDFDistance(F, B) → distanceFBSegment(G, H) → iCircle(G, H) → kPoint(k) → JSegment(G, J) → jCircle(G, H) → qLine(J, i) → lLine(H, j) → mIntersect(l, m) → KSegment(J, K) → nSegment(K, H) → pSegment(H, J) → rSegment(G, K) → sIntersect(r, s) → LAngle(G, L, J) → εAngle(K, J, L) → ζAngle(L, J, G) → ηAngle(J, G, L) → θAngle(L, G, H) → ιAngle(G, H, L) → κAngle(L, H, K) → λAngle(H, K, L) → μAngle(L, K, J) → νSegment(M, N) → tLine(O, t) → a_1OrthogonalLine(N, t) → b_1OrthogonalLine(M, t) → c_1Intersect(a_1, c_1) → PIntersect(a_1, b_1) → QSegment(N, Q) → d_1Segment(Q, P) → e_1Segment(P, M) → f_1Angle(M, N, Q) → ξAngle(N, Q, P) → οAngle(Q, P, M) → ρAngle(P, M, N) → σSegment(N, P) → g_1Segment(Q, M) → h_1Segment(R, S) → i_1Circle(R, S) → k_1OrthogonalLine(R, i_1) → j_1Circle(R, S) → p_1Intersect(p_1, j_1, 1) → TLine(T, i_1) → l_1OrthogonalLine(S, i_1) → m_1Intersect(l_1, m_1) → UIntersect(j_1, l_1) → VSegment(V, R) → n_1Segment(U, S) → q_1Segment(V, U) → r_1Segment(R, U) → s_1Segment(S, V) → t_1Intersect(s_1, t_1) → WAngle(U, W, S) → τAngle(S, W, R) → υAngle(R, W, V) → ϕSegment(Z, A_1) → a_2Line(B_1, a_2) → b_2Point(b_2) → C_1Segment(Z, C_1) → c_2Segment(A_1, B_1) → d_2Segment(C_1, B_1) → e_2Midpoint(c_2) → D_1Midpoint(d_2) → E_1Segment(D_1, E_1) → f_2Segment(F_1, G_1) → g_2Line(H_1, g_2) → h_2Point(h_2) → I_1Segment(F_1, I_1) → i_2Midpoint(g_2) → J_1OrthogonalLine(J_1, g_2) → j_2Mirror(F_1, j_2) → K_1Mirror(I_1, j_2) → L_1Segment(K_1, L_1) → k_2Segment(I_1, L_1) → l_2Segment(P_1, Q_1) → p_2Midpoint(p_2) → R_1OrthogonalLine(R_1, p_2) → q_2Point(q_2) → O_1Segment(P_1, O_1) → n_2Mirror(P_1, q_2) → S_1Mirror(O_1, q_2) → T_1Segment(S_1, T_1) → r_2Point(q_2) → U_1Segment(Q_1, U_1) → s_2Mirror(Q_1, q_2) → V_1Mirror(U_1, q_2) → W_1Segment(V_1, W_1) → t_2Segment(O_1, U_1) → a_3Intersect(p_2, a_3) → Z_1Angle(Q_1, Z_1, O_1) → ψAngle(U_1, P_1, O_1) → χAngle(O_1, Q_1, U_1) → α_1Angle(V, R, S) → ωAngle(S, U, V) → β_1Angle(W, V, R) → γ_1Angle(W, S, U) → δ_1