Time of a toy car travelling over a surface

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SUMMARY

The discussion focuses on the timing of toy cars traveling down inclines of 10, 20, 30, and 40 degrees and their stopping times on different surfaces. Participants recommend using a quadratic equation to calculate time differences and emphasize the importance of maintaining consistent height for potential energy. The transition from incline to flat surface is crucial, as a smooth transition minimizes energy loss. Ultimately, the coefficient of friction of the surface is identified as a key factor influencing stopping times.

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  • Understanding of quadratic equations
  • Knowledge of potential energy concepts
  • Familiarity with friction coefficients
  • Basic principles of physics related to motion and energy
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  • Research how to calculate the coefficient of friction for different surfaces
  • Explore the application of quadratic equations in motion analysis
  • Investigate the effects of incline angles on rolling motion
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Physics students, hobbyists conducting experiments with toy cars, and educators looking to demonstrate principles of motion and energy transfer.

COBRA1185
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I have been sending toy cars down inclines of 10, 20, 30 and 40 degrees and I have been trying to work out the times that they should take and am wondering if the times that they take to stop on a surface take should increase or decrease with the distance traveled from the different levels of incline

Thanks for any help
 
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You should probably use a quadratic equation to calculate the time differences. Is there any mathematicians here? I would also like to know. :)
 
Last edited:
are you keeping the top extreme of your inclines at the same height? that way you are starting with the same potential energy in all cases; otherwise...

also, how is the transition from the incline to the flat surface? is it smooth? otherwise, the greater the incline, the more energy you will waste in the impact at the bottom during the transition.
 
Yes the inclines are at the same height and the transition is fairly smooth onto the different surfaces (concrete carpet)

The main thing is that we are trying to find is the coefficient of friction of that surface. But we were just wondering does the time the car takes to stop increase with the incline or decrease. by the way the distance increases as the incline increases??
 
I think, theoretically speaking, they should all yield the same result
 
Do you mean the toy car rolls down an incline and then it suddenly hits a flat surface, or is the transition smooth? is the flat surface the same material as the incline?
 
Dont worry guys, it was a miscalculation of the results, everything works now, thanks for all your input
 

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