Volume of Pyramid & Rectangular Prism
Loading the math board and drawing, please wait…
In collections
Mathematics Form 2
This example demonstrates the volume calculation of a pyramid and a rectangular prism. Key mathematical concepts include solid geometry volume calculations. Using GeoGebra commands such as If, Line, Intersect, etc., a geometric model of a pyramid and a rectangular prism can be constructed. Suitable for high school math education or students learning solid geometry.
GeoGebra Commands & Parameters
If(a > 1, 1, a) → a_1Line(A, xAxis) → fLine(B, yAxis) → gLine(A, g) → iLine(C, f) → hIntersect(h, i) → DIf(a ≤ 2, 0, a - 2) → a_3Midpoint(B, C) → C_4Midpoint(B, B_1) → B_2Midpoint(C, C_1) → C_2If(b > 1, 1, b) → b_1If(b ≤ 2, 0, b - 2) → b_3Line(V_2, xAxis) → pMidpoint(D, D_1) → D_2Midpoint(C, C_3) → C_5Midpoint(C, D) → D_3Line(V_2, yAxis) → mIf(b ≤ 1, 0, b - 1) → b_2If(a ≤ 1, 0, a - 1) → a_2Rotate(Pyramid[Polygon[B, C, C_2, B_2], V_1], 90°, g) → Pir2aRotate(Pyramid[Polygon[A, D, C, B], s_3], 0°, xAxis) → Pir1Rotate(Prism[Polygon[A, D, C, B], s_3], 0°, xAxis) → PrsRotate(Pyramid[Polygon[C, D, D_1, C_3], V_3], ((b_2 * 90))°, h) → Pir3cRotate(Rotate[Pyramid[Polygon[B_2, C_2, C_1, B_1], V_1], 90°, g], ((a_3 * 180))°, m) → Pir2bRotate(Rotate[Pyramid[Polygon[D_2, D_1, C_3, C_5], V_3], 90°, h], ((b_3 * 180))°, p) → Pir3bRotate(Pyramid[Polygon[B, C, C_1, B_1], V_1], ((a_2 * 90))°, g) → Pir2cRotate(Pyramid[Polygon[C, D, D_2, C_5], V_3], 90°, h) → Pir3aSelectedIndex(Bahasa) → nnIf(nn ≟ 1, "Volume of ", "Isi padu ") → Tex1If(nn ≟ 1, "green pyramid = ", "piramid hijau = ") → Tex2aIf(nn ≟ 1, "yellow pyramid = ", "piramid kuning = ") → Tex2bIf(nn ≟ 1, "red pyramid = ", "piramid merah = ") → Tex2c