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London Eye Model

London Eye Model
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2017-11-07 07:09
CircleTransformationGeometric Construction
In collections Sine and Cosine Functions
This example demonstrates a model of the London Eye. Key mathematical concepts include the geometric properties of circles and rotation. Using GeoGebra commands, the model of the London Eye, including the drawing of circles and rotation animation, can be constructed. Suitable for high school mathematics education and learning.

GeoGebra Commands & Parameters

  1. (x - 60)^(2) + (y - 75)^(2) = 60^(2)
  2. Numeric a(0)
  3. (60 + (60 * cos((a - 90)°)), 75 + (60 * sin((a - 90)°)))
  4. (a / 12, (60 * sin((a - 90)°)) + 75)
  5. Point C(-17.22969638386855, -0.42468835395162685)
  6. Point D(140, 0)
  7. Point E(-59.00376204756478, -8.127707554349515)
  8. Point F(180.97491304175384, -8.72024749284166)

AI Drawing Prompt Reference

Draw a model of the London Eye, including two concentric circles with one having a radius of 60 centered at (60,75) and another larger one, showing a point moving along the inner circle and its projection on the outer circle through rotation animation, and label several key points like (-17.23, -0.42), (140, 0), (-59.00, -8.13), and (180.97, -8.72).
The prompt above was compiled from the original drawing commands and is for reference only.