A Braking System with Spikes for Cars

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The discussion centers on a proposed braking system that uses spikes to deflate tires, activated by a center-pull clamping mechanism. The only successful calculation performed relates to kinetic energy, while other calculations are hindered by unclear starting points. Participants express confusion over the rationale behind the design, particularly regarding the spikes' role after tire deflation and the vehicle's stopping mechanism. Acknowledgment of previous errors in unit conversion and assumptions about tire behavior is noted. The thread concludes with a request for further guidance and clarification on the calculations involved.
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Homework Statement
After creating an emergency braking system that would deflate a set of tires to halt a car (Toyota Vios), an attempt to calculate for the following was made:

kinetic energy of the moving car,
time until deceleration,
distance traveled until rest,
force required to be applied on the brake pedal to trigger mechanism for deceleration,
normal and frictional force exerted on the tire by brake pads and vv,
and the inelastic collision of the spikes with the tires and the momentum conserved.
Relevant Equations
KE=1/2mv^2
a=(vf-vi)/t
d=((vf+vi)/2)t
sumF=0
Attached to the post is a file with an attempt at a solution.

The braking system is said to be a center-pull clamping system, which when activated by a brake lever (which equates to 355kN of force applied), triggers a tension force in the cables then clamps together two brake pads with spikes attached to deflate the tires. The only successful calculation made was that of kinetic energy; the rest are a lost cause due to a lack of a starting point.

Any guidance in the right direction to finding the correct calculations is greatly appreciated.
 

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How much of this paper were you given as the problem and how much have you written yourself?

The reason I ask is because much of the paper doesn't make sense. For instance:
your linked paper said:
The friction generated by the spikes on the tires is greater than the tires’ ability to rotate, thus halting the vehicle to a stop
The purpose of the spikes is to deflate the tyres; once they have done this they are no longer relevant. Once the tyres are deflated the car will slow down due to the much increased rolling resistance of a deflated tyre.

Having said that, in question 2 you are using a speed of 170 km/h and a acceleration of 1.2 x 9.8 m/s/s. Do you think this will work?
 
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With regards to the elementary error on unit conversion, the mistake has been fixed, thank you so much. I was wondering why my values looked wrong.

Much of the paper, including the rationale and car specifications, was given to us. We were simply asked to identify the possible concepts that could be applied and calculate those enumerated above in the "homework statement". Much apologies if the paper does not make sense. I do realize my mistake with regards to the deflated tire, and this has been corrected as well.
 
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Thread will remain closed for now. @Alateo -- Please check your PMs and respond to my questions about this thread. Thank you.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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