Creating Distances in 3 Space: Quick Formative Assessment by Tim Brzezinski
Loading the math board and drawing, please wait…
In collections
Creating Distances in 3 Space
This example demonstrates constructing distances in 3D space, involving geometric concepts and basic feedback mechanisms. Commands used include Segment, Angle, Polygon, Prism, Length, Mode, RandomElement, CountIf, If, etc. Suitable for high school mathematics education, particularly for coordinate geometry and solid geometry.
GeoGebra Commands & Parameters
Segment(A, B) → fSegment(A, C) → gSegment(C, D) → hSegment(D, B) → iSegment(D, A) → jAngle(D, C, A) → αAngle(B, D, A) → βPolygon(A, C, D, E) → q1, a, c, d, ePrism(D, C, A, E, B) → b, F, edgeCD, edgeAC, edgeAE, edgeDE, edgeBD, edgeCF, edgeAG, edgeEH, edgeBF, edgeFG, G, edgeGH, edgeBH, H, faceACDE, faceBDCF, faceACFG, faceAEHG, faceBDEH, faceBFGHPolygon(D, C, A) → t1, a_1, d_1, c_1Polygon(D, B, A) → t2, l, m, nLength(l1) → oMode(l1) → l2RandomElement(l1) → pCountIf(x ≟ p, l1) → qIf(q ≟ 1, "1 unique", q ≟ 2, "2 unique", q ≟ 3, "3 unique") → text3If(q ≟ 1, "possibility exists.", "possibilities exist.") → text4
AI Drawing Prompt Reference
Create a 3D geometric figure with quadrilateral ABCD and point E, connecting A, B, C, D, and E to form a prism. Measure angles DCA and DBA, construct triangles ACD and ABD, calculate edge lengths, and randomly select one length to check if it is unique.
The prompt above was compiled from the original drawing commands and is for reference only.