Surface Area of Rectangular Prisms Demo by Joey Lankelma
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Surface Area and Volume
This example demonstrates how to understand and calculate the surface area of a rectangular prism by viewing its net. Key math concepts include rectangular prisms, surface area, and polygon area calculation. It is constructed using GeoGebra commands like Vector, Translate, Polygon, Line, Intersect, and Midpoint to draw the prism's net and compute face areas. Suitable for middle school students and above learning solid geometry and surface area calculations, or for classroom demonstrations.
GeoGebra Commands & Parameters
Vector(A, B) → uVector(A, C) → vVector(A, D) → wTranslate(E, Vector[height * u]) → E'Vector(E, E') → zTranslate(E, Vector[width * w]) → E'_1Translate(E, Vector[length * v]) → E'_2Translate(E'_2, Vector[height * u]) → FTranslate(E'_1, Vector[height * u]) → GPolygon(F, E'_2, E, E') → poly1, f, e'_2, e, e'Polygon(E, E'_1, G, E') → poly2, e_1, e'_1, g, e'_3Line(F, g) → dLine(G, e') → hIntersect(d, h) → HPolygon(F, E', G, H) → poly3, f_1, e'_4, g_1, h_1Polygon(J, I, K, L) → poly4, j, i, k, lPolygon(N, J, I, M) → poly5, n, j_1, i_1, mPolygon(N, P, O, M) → poly6, n_1, p, o, m_1Polygon(Q, R, N, J) → poly7, q, r, n_2, j_2Polygon(T, S, I, M) → poly8, t, s, i_2, m_2Polygon(V, U, O, P) → poly9, v_1, u_1, o_1, p_1Midpoint(e'_2) → WMidpoint(e_1) → ZMidpoint(e'_1) → A_1Midpoint(v_1) → B_1Midpoint(u_1) → C_1Midpoint(o) → D_1Midpoint(m_2) → E_1Midpoint(t) → F_1