Cuboid Net by Sunny Chan
Loading the math board and drawing, please wait…
This example demonstrates the net of a cuboid. Key mathematical concepts include solid geometry and geometric construction. Using GeoGebra commands such as Intersect, Vector, Rotate, etc., the net of a cuboid can be constructed. Suitable for middle school and above students to learn solid geometry.
GeoGebra Commands & Parameters
Intersect(xAxis, yAxis) → AVector(A, H) → vCircumcircleArc(R, U, E) → fPoint(f) → VRotate(G1, 116.57°, V) → E1LineBisector(E1, G1) → mPoint(m) → I1CircleArc(A, B, M) → dPoint(d) → NCircle(V, N) → qSegment(V, C1) → iIntersect(q, i) → D1,Translate(N, v) → OVector(A, C) → uTranslate(V, u) → WPolygon(H, V, W, G) → poly5, h_2, v_1, w, g_2OrthogonalLine(V, h_2) → bPoint(b) → QDilate(H, -0.8, A) → ICircumcircleArc(B, J, I) → cPoint(c) → KTranslate(K, u) → LPolygon(A, K, L, C) → poly1, a, k, l, c_1Polygon(N, O, H, A) → poly2, n, o, h, a_1Polygon(A, H, G, C) → poly3, a_2, h_1, g, c_2CircleArc(C, P, D) → eTranslate(R, u) → TTranslate(R, u) → R'Translate(E, u) → E'CircumcircleArc(E1, I1, G1) → pPoint(p) → B1Translate(N, u) → N'Translate(Z, u) → Z'Angle(D1, V, N) → αPoint(p) → F1Segment(E1, G1) → jIntersect(j, m) → H1Polygon(V, F1, A1, W) → poly4, v_2, f1, a1, w_1CircumcircleArc(J1, K1, P) → rPoint(r) → L1Polygon(C, L1, M1, G) → poly6, c_3, l1, m1, g_1