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You could also use newton's law (F=ma) and kinematics (x = x0 + v0*t + .5*a*t^2) to get the extra ET.
Seem reasonable?
You could also use newton's law (F=ma) and kinematics (x = x0 + v0*t + .5*a*t^2) to get the extra ET.
Seem reasonable?
This would have to be done using differential equations. It wouldn't be too hard but it would involve a ton of things as torque to the track varies the entire time, force done by drag goes up exponentially etc.
If the 60-330 times didn't agree, shift the windy curve to match at the 60 ft times and see what you get. Unless you had wind tunnel data for your car, and very accurate wind vector, calculation would probably be less accurate.
Of course you could have run the strip with the wind as well as against it and average...but getting stopped might be a problem.
This won't give you a 100% perfect number, but I assume you're looking for ballpark, right?
Assuming final trap speed is 100mph and headwind 30mph, then at the beginning, we have wind's contribution as a constant times 30^2 = 27000 and at the end, its contribution is 130^2 - 100^2 = 6900. This means that wind resistance has a REDUCTION in effect by about 4x at the end as compared with the beginning.
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Assuming final trap speed is 100mph and headwind 30mph, then at the beginning, we have wind's contribution as a constant times 30^2 = 27000 and at the end, its contribution is 130^2 - 100^2 = 6900. This means that wind resistance has a REDUCTION in effect by about 4x at the end as compared with the beginning.
Id take an old timeslip do a quadratic interpolation and do the same for the new one with the headwind. Graph the curves as has been suggested. The difference will be get you pretty damn close to the force of the headwind.






