Triangular Prism Volume Practice
Loading the math board and drawing, please wait…
In collections
Area and Volume
This example demonstrates interactive volume calculation of a triangular prism through dynamic manipulation. Key math concepts include volume formulas, definite integrals, vector operations, and geometric transformations. GeoGebra commands like Random, Dilate, Vector, Circle, Line, Intersect, Translate, Midpoint, Polygon, Segment, If, AngularBisector, and Text are used in construction. Suitable for high school solid geometry education to enhance understanding of volume computation and spatial visualization.
GeoGebra Commands & Parameters
Random(2, 10) → heightDilate(F, height, E) → GVector(E, G) → uRandom(2, 5) → height_1Random(2, 10) → baseDilate(I, base, H) → LVector(H, L) → vCircle(J, height_1) → gLine(J, K) → hIntersect(g, h, 1) → MVector(J, M) → wTranslate(A, v) → BCircle(J, 1) → dMidpoint(A, B) → CMidpoint(C, A) → DTranslate(D, Vector[w / 2]) → NPolygon(A, N, B) → P, b, a, nTranslate(A, u) → A'Translate(N, u) → N'Translate(B, u) → B'Polygon(A', N', B') → P', b', a', n'Polygon(A', N', N, A) → Q, a'_1, n'_1, n_1, a_1Polygon(N', N, B, B') → R, n'_2, n_2, b_1, b'_1Polygon(B', B, A, A') → S, b'_2, b_2, a_2, a'_2Segment(N, D) → cMidpoint(A, A') → OMidpoint(N, D) → TIf(VolumeFormula ≟ 1, U) → ZIf(VolumeSolution ≟ 1, V) → A_1AngularBisector(A, N, B) → eAngularBisector(B, A, N) → fIntersect(f, e) → WTranslate(W, u) → YIf(Guess ≟ ans, 1, 0) → addptText(score) → text2Text(height_1) → text5Text(base) → text6Text(height) → text7Text(try) → text1Text(pans) → text13