How to Calculate Distance Traveled by a Discus Using Wind Tunnel Data?

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SUMMARY

The discussion centers on calculating the total distance traveled by a discus using wind tunnel data, specifically focusing on the effects of lift and drag at varying angles from 0 to 50 degrees. The participants emphasize the necessity of incorporating lift and drag coefficients into the calculations, as the discus's trajectory cannot be accurately determined through simple projectile motion formulas alone. Jay, a grade 11 student, seeks guidance on how to utilize the experimental data to compute the discus's total distance, suggesting vector addition as a potential method.

PREREQUISITES
  • Understanding of lift and drag coefficients in aerodynamics
  • Knowledge of projectile motion equations
  • Familiarity with vector addition and subtraction
  • Experience with conducting wind tunnel experiments
NEXT STEPS
  • Research the equations for lift and drag coefficients specific to discus throws
  • Learn how to apply vector addition in the context of projectile motion
  • Explore the effects of angle on lift and drag in aerodynamic contexts
  • Investigate simulation tools for modeling discus flight paths
USEFUL FOR

This discussion is beneficial for high school physics students, sports scientists, and anyone interested in the aerodynamics of projectile motion, particularly in the context of sports like discus throwing.

JayFM
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Hello :)

I am currently in grade 11, in Australia. I have an assignment to be completed in the wind tunnel, where we could choose any topic we liked. We also needed to write a full report on it.

My lab partner and I decided to construct a rig for a discus (Sporting implement), and measure the drag and lift generated at angles incrementing by five degrees (0 - 50 degrees).

We have tabulated our results, but we are having trouble finding a formula that we could use in relation to this. Some other people in the class are looking up the formulas for lift and drag, and their respective coefficients, but I honestly do not feel those formula are necessary, as we do not need to find lift and drag, we need to find the total distance the discus has traveled.

My initial thought was to just use the formula for projection (Help here would be appreciated), and then, going by the fact that vectors can be added/subtracted, simply do that.

Does anyone have any ideas, or know of formulas that we could use? as it would be a great help!

Thanks,
Jay.
 
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You really do need to start with lift and drag coefficients - otherwise, a discus through is just projectile motion.
 
Thanks for the reply!

I understand that without lift and drag, a discus throw is basically a projectile motion, though I'm saying that we have already conducted the wind tunnel experiment in order to find out the lift and drag at certain angles.
From those results, is it not possible to just add/subtract vectors to find out how far in total the disc has traveled?

Jay.
 

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