Shell Models
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In collections
surface 3D /3D-Oberflächen 1
This example demonstrates the mathematical modeling of shells and the construction of 3D surfaces. It involves core math concepts like surfaces, conic sections, triangles, stochastic processes, set theory, and square roots. Key GeoGebra commands and objects used in the construction include Surface, triangles, sliders, and loci, as summarized. Suitable for high school students and math enthusiasts to understand the generation of complex geometric shapes and mathematical principles.
GeoGebra Commands & Parameters
Surface(((((r * ℯ^((f * u))) * (d + (a * cos(v)))) * cos((c * u))), (((r * ℯ^((f * u))) * (d + (a * cos(v)))) * sin((c * u))), h + ((r * ℯ^((f * u))) * ((-1.4 * e) + (b * sin(v))))), u, u1, u2, v, v1, v2) → g
AI Drawing Prompt Reference
Create a 3D surface demonstrating the mathematical modeling of shells, incorporating core math concepts like surfaces, conic sections, triangles, stochastic processes, set theory, and square roots, constructed using sliders and loci to generate complex geometric shapes for high school students and math enthusiasts to understand the principles behind complex forms.
The prompt above was compiled from the original drawing commands and is for reference only.