Volume of Rectangular Prisms by Duane Habecker
Loading the math board and drawing, please wait…
In collections
Area and Volume
Volume of Prisms
Surface Area and Volume of basic figures
Surface Area and Volume of basic figures
Surface Area and Volume of basic figures
This example demonstrates how to construct a rectangular prism using sliders and calculate its volume. Key math concepts include volume formulas, spatial geometry, and 3D shapes. GeoGebra commands like Vector, Line, Intersect, Segment, Polygon, and Midpoint are used to create the prism structure, with length, height, and width multiplied to find the volume. Suitable for middle school and above students learning solid geometry and volume calculations, or for physics demonstrations.
GeoGebra Commands & Parameters
Vector((0.75 * width, 0.5 * width)) → wVector((0, height)) → zVector((-1 * 0.75 * length, 0.4 * length)) → uLine(C, z) → dLine(B, w) → eLine(B, u) → fLine(A, z) → gIntersect(f, g) → DIntersect(d, e) → ESegment(A, D) → hSegment(D, B) → iSegment(B, E) → jSegment(E, C) → kLine(D, j) → lLine(E, i) → mIntersect(l, m) → FSegment(D, F) → nSegment(F, E) → pPolygon(D, A, O, B) → poly1, d_1, a_1, o, b_1Polygon(D, F, E, B) → poly2, d_2, f_1, e_1, b_2Polygon(O, C, E, B) → poly3, o_1, c_1, e_2, b_3Midpoint(o_1) → GMidpoint(c_1) → HMidpoint(a_1) → I