Limits Cards (Multiple Dragging & Color Labels) by joseanfplaza
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This example visually demonstrates the concept of limits by allowing users to drag cards and observe changes in the limit values. Core math concepts include limits, isosceles triangles, kites, arithmetic operations, trigonometric functions, and division. It is constructed using GeoGebra commands like Line, Vector, Translate, and Length, along with objects such as texto1, C, D, b, and others. Ideal for high school mathematics education to aid students in understanding limit definitions and calculations.
GeoGebra Commands & Parameters
Line(C, D) → bVector(B, E) → uVector(B_1, E_1) → u_1Vector(B_2, E_2) → u_2Vector(B_3, E_3) → u_3Vector(B_4, E_4) → u_4Vector(B_5, E_5) → u_5Vector(B_6, E_6) → u_6Vector(B_7, E_7) → u_7Vector(B_8, E_8) → u_8Vector(B_9, E_9) → u_9Vector(B_{10}, E_{10}) → u_{10}Vector(B_{11}, E_{11}) → u_{11}Vector(B_{12}, E_{12}) → u_{12}Vector(B_{13}, E_{13}) → u_{13}Vector(B_{14}, E_{14}) → u_{14}Vector(B_{15}, E_{15}) → u_{15}Vector(B_{16}, E_{16}) → u_{16}Vector(B_{17}, E_{17}) → u_{17}Vector(B_{18}, E_{18}) → u_{18}Translate(A, u_{14}) → A'Translate(A_5, u_{15}) → FTranslate(A_2, u_{16}) → GTranslate(A_1, u_{13}) → HTranslate(A_3, u_3) → ITranslate(A_4, u) → JTranslate(A_8, u_{12}) → NTranslate(A_9, u_{18}) → OTranslate(A_{10}, u_{11}) → PTranslate(A_{11}, u_{17}) → QTranslate(A_{12}, u_2) → RTranslate(A_7, u_9) → STranslate(A_{13}, u_{10}) → TTranslate(A_{17}, u_4) → UTranslate(A_{15}, u_5) → VTranslate(A_{16}, u_6) → ZTranslate(A_{14}, u_7) → C_1Vector(B_{19}, E_{19}) → u_{19}Translate(A_{18}, u_{19}) → F_1Translate(A_{19}, u_8) → D_1Translate(A_6, u_1) → KLength(Lista_1) → n
AI Drawing Prompt Reference
Create a visual representation of limit concepts with draggable cards and color labels, allowing users to observe changes in limit values by dragging. Include several line segments, vectors, isosceles triangles, and kites, involving arithmetic operations and trigonometric functions. Start by drawing basic line segments, then create multiple vectors, use vector translation to generate several points, and finally connect these points to form complex geometric structures, demonstrating the calculation process of limits.
The prompt above was compiled from the original drawing commands and is for reference only.