Rectangular Prism Net
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This example demonstrates the net of a rectangular prism. Key mathematical concepts include the geometric properties of a rectangular prism. Using GeoGebra commands such as Point, Segment, and OrthogonalLine, the net of the prism can be constructed. Suitable for students at the junior high school level and above for learning solid geometry.
GeoGebra Commands & Parameters
Point(Circle[A, abs(length)]) → BSegment(A, B) → aPoint(Circle[B, abs(width)]) → CSegment(B, C) → bOrthogonalLine(A, a) → cOrthogonalLine(C, b) → dIntersect(c, d) → DPoint(Circle[B, abs(height)]) → ESegment(B, E) → eOrthogonalLine(E, e) → fPoint(Circle[C, abs(height)]) → FSegment(C, F) → gLine(F, d) → hPoint(Circle[A, abs(height)]) → GSegment(A, G) → iLine(G, a) → jLine(B, c) → kLine(A, d) → lPoint(Circle[D, abs(height)]) → HSegment(D, H) → mLine(H, c) → nPoint(Circle[F, abs(width)]) → ISegment(F, I) → pLine(I, h) → qIntersect(c, q) → JIntersect(c, h) → KIntersect(l, n) → LIntersect(j, k) → MIntersect(d, f) → NSegment(G, M) → rSegment(M, I) → sSegment(I, J) → tSegment(J, G) → c_1Segment(L, E) → d_1Segment(E, N) → f_1Segment(N, H) → h_1Segment(H, L) → j_1Segment(K, F) → k_1Polygon(L, A, D, H) → poly1, l_1, a_2, d_2, h_2Polygon(G, M, B, A) → poly2, g_2, m_1, b_2, a_3Polygon(B, E, N, C) → poly3, b_3, e_2, n_1, c_2Polygon(A, B, C, D) → poly4, a_4, b_4, c_3, d_3Polygon(D, C, F, K) → poly5, d_4, c_4, f_2, k_2Polygon(K, F, I, J) → poly6, k_3, f_3, i_2, j_2Polygon(L, A, D, H, G, M, B, E, N, C, I, J) → poly7, l_2, j_3, d_5, h_3, a_5, g_3, m_2, b_5, e_3, n_2, c_5, i_3