Relative Number Addition Pyramid
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This example demonstrates the construction of a pyramid shape using GeoGebra, visually illustrating the addition of relative numbers. Key math concepts include relative number operations, polygon construction, and vector applications. The construction utilizes commands like Polygon, Vector, Translate, and Segment. Suitable for middle school and above, it aids in understanding the application of relative number addition combined with geometric shapes.
GeoGebra Commands & Parameters
Polygon(A, B, C, D) → poly1, a_2, b_3, c_3, d_2Polygon(B, E, F, C) → poly2, b_1, e_3, f, c_1Polygon(E, F, G, H) → poly3, e_1, f_1, g, hPolygon(H, I, J, G) → poly4, h_1, i, j, g_1Polygon(I, K, L, J) → poly5, i_1, k, l, j_1Vector(M, O) → uTranslate(A, u) → A'Translate(B, u) → B'Translate(C, u) → C'Translate(D, u) → D'Polygon(A', B', C', D') → poly1', a', b', c', d'Translate(B, u) → B'_1Translate(E, u) → E'Translate(F, u) → F'Translate(C, u) → C'_1Polygon(B'_1, E', F', C'_1) → poly2', b'_1, e', f', c'_1Translate(E, u) → E'_1Translate(F, u) → F'_1Translate(G, u) → G'Translate(H, u) → H'Polygon(E'_1, F'_1, G', H') → poly3', e'_1, f'_1, g', h'Translate(H, u) → H'_1Translate(I, u) → I'Translate(J, u) → J'Translate(G, u) → G'_1Polygon(H'_1, I', J', G'_1) → poly4', h'_1, i', j', g'_1Translate(J, u) → J'_1Translate(I, u) → I'_1Segment(J'_1, I'_1) → mTranslate(A', u) → A''Translate(B', u) → B''Translate(C', u) → C''Translate(D', u) → D''Polygon(A'', B'', C'', D'') → poly1'', a'', b'', c'', d''Translate(B'_1, u) → NTranslate(E', u) → E''Translate(F', u) → F''Translate(C'_1, u) → PPolygon(N, E'', F'', P) → poly2'', n, e'', f'', pTranslate(E'_1, u) → QTranslate(F'_1, u) → RTranslate(G', u) → G''Translate(H', u) → H''Polygon(Q, R, G'', H'') → poly3'', q, r, g'', h''Translate(F, u) → F'_2Translate(C, u) → C'_2Segment(F'_2, C'_2) → f'_2Translate(F, u) → F'_3Translate(G, u) → G'_2Segment(F'_3, G'_2) → sTranslate(G'_1, u) → STranslate(H'_1, u) → TSegment(S, T) → tTranslate(A'', u) → A'''Translate(B'', u) → B'''Translate(C'', u) → C'''Translate(D'', u) → D'''Polygon(A''', B''', C''', D''') → poly1''', a''', b''', c''', d'''Translate(N, u) → N'Translate(E'', u) → E'''Translate(F'', u) → F'''Translate(P, u) → P'Polygon(N', E''', F''', P') → poly2''', n', e''', f''', p'Translate(F', u) → F''_1Translate(C'_1, u) → USegment(F''_1, U) → f''_1Translate(Q, u) → Q'Translate(R, u) → R'Segment(Q', R') → q'Translate(F'_2, u) → VTranslate(C'_2, u) → WSegment(V, W) → a_1Translate(C', u) → C''_1Translate(F'_1, u) → ZTranslate(F'_3, u) → A_1Translate(A''', u) → B_1Translate(B''', u) → C_1Translate(C''', u) → D_1Translate(D''', u) → E_1Polygon(B_1, C_1, D_1, E_1) → poly6, b_2, c_2, d_1, e_2Translate(P', u) → P''Translate(N', u) → N''Segment(P'', N'') → p''Translate(C'', u) → C'''_1Translate(P, u) → P'_1Translate(U, u) → U'Translate(W, u) → W'Translate(C''_1, u) → F_1