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Angry Bird Parabola (Part 1)

Angry Bird Parabola (Part 1)
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2014-03-25 03:35
FunctionCoordinate GeometryGraphing
This example demonstrates the parabolic trajectory of an Angry Bird in flight. Core math concepts include parabolic functions, coordinate geometry, and graphing. Constructed using GeoGebra commands like Point and Function. Suitable for high school students to understand parabolas in real-world applications.

GeoGebra Commands & Parameters

  1. Point(d) → D
  2. Point(d) → E
  3. Point(d) → F
  4. Function((15 * x) + 19, 0, 2.4) → q
  5. Function((13 * x) + 19, 0, 2.4) → r
  6. Function((-2 * x^(2)) + (12 * x) + 20, 0, 2.4) → t
  7. Function((-2 * x^(2)) + (17 * x) + 19, -0.1, 2.4) → e
  8. Function((2 * x^(2)) + (17 * x) + 19, -0.1, 2.4) → g
  9. Function((-2 * x^(2)) + (17 * x) + 10, -0.1, 2.4) → h
  10. Function((-x^(2)) + (16 * x) + 17, -0.1, 2.4) → p
  11. Function((-2 * x^(2)) + (15 * x) + 20, -0.1, 2.4) → s

AI Drawing Prompt Reference

Draw the parabolic trajectory of an Angry Bird. First, create three points. Then, plot five parabolic functions: one is y = -2x^2 + 12x + 20, one is y = -2x^2 + 17x + 19, one is y = 2x^2 + 17x + 19, one is y = -2x^2 + 17x + 10, and the last one is y = -x^2 + 16x + 17.
The prompt above was compiled from the original drawing commands and is for reference only.