Right Triangular Prism Construction
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This example demonstrates the construction of a right triangular prism. It involves core math concepts like solid geometry, polygon area calculation, and vector operations. Construction highlights include using commands like Circle, Point, Ray, Intersect, Segment, OrthogonalLine, Polygon, Vector, Translate, Angle, and Textfield. Ideal for high school geometry teaching or construction practice.
GeoGebra Commands & Parameters
Circle(A, a, xOyPlane) → dPoint(e) → BRay(A, B) → fIntersect(e, f) → CIntersect(e, f) → DIntersect(f, d) → E, FSegment(A, E) → gCircle(A, b, xOyPlane) → kCircle(E, c, xOyPlane) → pIntersectIntersect(k, p) → G, H, ,OrthogonalLine(G, g, xOyPlane) → iIntersect(i, g) → ISegment(A, G) → jSegment(G, E) → lSegment(G, I) → mPolygon(A, G, E) → poly1, e_1, a_1, g_1Vector(A, (0, 0, (-h))) → uTranslate(poly1, u) → poly1'Translate(G, u) → G'Translate(E, u) → E'Segment(G', E') → l'Translate(A, u) → A'Translate(G, u) → G'_1Segment(A', G'_1) → j'Translate(A, u) → A'_1Translate(E, u) → E'_1Segment(A'_1, E'_1) → g'Translate(G, u) → G'_2Translate(I, u) → I'Segment(G'_2, I') → m'Angle(E, I, G, xOyPlane) → αPolygon(E, E', G', G) → poly2, e_2, e', g'_1, g_2Polygon(A, A', G', G) → poly3, a_2, a', g'_2, g_3Polygon(A, A', E', E) → poly4, a_3, a'_1, e'_1, e_3Segment(G, G') → nSegment(E, E') → qSegment(A', A) → rAngle(E', I', G'_1) → βTextfield(a) → InputBox1Textfield(b) → InputBox2Textfield(c) → InputBox3Textfield(h) → InputBox4