Baseball Related Rates: Milt Famey's Line Drive to Third Base Equation

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SUMMARY

The discussion centers on the conceptual understanding of Milt Famey's line drive to third base while running at 20 feet per second. Participants explore the geometric representation of this scenario, questioning whether it forms a right triangle. A reference to a baseball diamond diagram is provided to aid visualization. The conversation highlights the importance of visualizing motion in sports-related physics problems.

PREREQUISITES
  • Basic understanding of kinematics and motion
  • Familiarity with geometric shapes, particularly triangles
  • Knowledge of baseball field layout and dimensions
  • Conceptual grasp of related rates in calculus
NEXT STEPS
  • Research the application of related rates in sports physics
  • Study the geometric properties of triangles in motion scenarios
  • Explore kinematic equations relevant to baseball running dynamics
  • Examine diagrams of baseball fields for better spatial understanding
USEFUL FOR

Students of physics, sports analysts, coaches, and anyone interested in the mathematical modeling of athletic movements.

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Eh, this is sort of a simple question.

Milt Famey hits a line drive to center field. As he rounds second base, he heads directly for third base, running at 20 ft per second. Write an equation expressing.. blah blah blah.

I'm not asking to do the mathematical part. I just don't know conceptually how this would look on paper. What kind of shape would he make, because I can't picture it in my mind. Would he make a right triangle?
 
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Are you asking what the shape of a baseball field is? If so, you can find a diagram at this link:

http://en.wikipedia.org/wiki/Baseball_diamond

PS: I miss those names that you find littered throughout high school Calc and physics texts. Milt Famey :smile:
 
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