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Time Proportional to Length (Constant Speed)

Time Proportional to Length (Constant Speed)
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2024-10-08 21:01
AngleVectorGeometric Construction
In collections El dominio del Tiempo (cinemática intuitiva)
This example demonstrates the proportional relationship between length and time at a constant speed, using radians to define angles. It involves drawing a circle, segment, point, angle, and sector using GeoGebra commands, suitable for middle school and above students.

GeoGebra Commands & Parameters

  1. Circle(O, r) → c
  2. Segment(O, P) → a
  3. Point(c) → B
  4. Point(a) → A
  5. Angle(Q, O, B) → α
  6. CircleSector(O, Q, B) → e
  7. Segment(O, B) → d
  8. Segment(O, Q) → b

AI Drawing Prompt Reference

Draw a circle, connect the center to a point on the circle to form a line segment, then connect the center to the other endpoint of the segment. Create an angle at the center using the segment and the radius to the point on the circle. Finally, draw a sector using the center, the angle's other side, and the point on the circle to illustrate the proportional relationship between length and time at a constant speed.
The prompt above was compiled from the original drawing commands and is for reference only.