Two Pyramids
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This example demonstrates the construction of two pyramids. It involves geometric concepts of pyramids, including the construction of points, lines, and planes, as well as orthogonal planes. Using GeoGebra commands such as PointIn, Polygon, and OrthogonalLine, the construction process of the pyramids can be dynamically shown. Suitable for students at the junior high school level and above to learn solid geometry.
GeoGebra Commands & Parameters
PointIn(a) → APointIn(a) → BPointIn(a) → CPointIn(a) → DPointIn(a) → EPointIn(a) → FPointIn(a) → GPolygon(A, B, C, D, E, F, G) → poly1, a_1, b, c, d, e, f, gOrthogonalLine(H, a) → hPoint(h) → IPolygon(J, K, N, M) → poly2, j, k, n, mVector(H, I) → uSegment(I, H) → g_1Point(g_1) → OPlane(O, a) → oOrthogonalPlane(I, h) → iPointIn(i) → PPointIn(i) → QSegment(P, G) → lSegment(P, A) → pSegment(P, B) → qIntersect(q, p) → RSegment(R, C) → rSegment(R, D) → sSegment(R, E) → tSegment(P, F) → b_1Segment(Q, J) → c_1Segment(Q, K) → d_1Segment(Q, N) → e_1Segment(Q, M) → f_1Intersect(e_1, o) → SIntersect(d_1, o) → TIntersect(c_1, o) → UIntersect(f_1, o) → VPolygon(U, T, S, V) → poly3, u_1, t_1, s_1, vIntersect(t, o) → WIntersect(s, o) → ZIntersect(r, o) → A_1Intersect(q, o) → B_1Intersect(p, o) → C_1Intersect(l, o) → D_1Intersect(b_1, o) → E_1Polygon(C_1, B_1, A_1, Z, W, E_1, D_1) → poly4, c_2, b_2, a_2, z_1, w, e_2, d_2Polygon(J, N, Q) → poly5, q_1, j_1, n_1Segment(U, S) → h_1