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

In summary, the conversation discusses a question about the shape of a baseball field and provides a link to a diagram of a baseball diamond. The conversation also mentions the name Milt Famey, which is a humorous reference to common names found in high school calculus and physics textbooks.
  • #1
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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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  • #2
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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FAQ: Baseball Related Rates: Milt Famey's Line Drive to Third Base Equation

1. What is the "Milt Famey's Line Drive to Third Base Equation"?

The "Milt Famey's Line Drive to Third Base Equation" is a mathematical equation that calculates the rate at which a baseball travels from the home plate to the third base, taking into account factors such as the initial velocity of the ball, the distance between the home plate and third base, and the angle at which the ball is hit.

2. Why is this equation important in baseball?

This equation is important in baseball because it helps players and coaches understand the mechanics of how a baseball travels from one point to another. It can also be used to analyze and improve a player's batting skills, as well as for predicting the trajectory of a ball during a game.

3. How is this equation derived?

This equation is derived using the principles of physics, specifically the equations of motion and projectile motion. It takes into account the initial velocity and angle of the ball, as well as the forces acting on it, to determine its rate of travel.

4. Is this equation applicable to all baseball scenarios?

While this equation can be used for most baseball scenarios, it may not accurately represent the actual rate of a ball in real-life situations. Factors such as air resistance, humidity, and temperature can affect the ball's rate of travel and may not be accounted for in the equation.

5. How can this equation be used in practical applications?

This equation can be used in practical applications such as analyzing a player's batting performance, predicting the distance and speed of a ball during a game, and comparing the performance of different players. It can also be used to simulate game scenarios and make strategic decisions based on the calculated rates.

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