Calculating Car Collision Distance at 30 "g's"

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Surviving a car collision at 30 "g's" is feasible for individuals secured by a seat belt, provided the deceleration does not exceed this limit. To calculate the necessary crumple zone distance when decelerating from 100 km/h, the equation v^2 = u^2 + 2as can be utilized, where v is the final speed, u is the initial speed, a is acceleration, and s is distance. The acceleration must be treated as negative due to deceleration. Proper application of these principles will yield the required distance for the car's front end to collapse safely. Understanding these calculations is crucial for vehicle safety design.
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A person who is properly constrained by an over-the-shoulder seat belt has a good chance of surviving a car collision if the deceleration does not exceed 30 "g's" (1.00 g = 9.80 m/s^2). Assuming uniform deceleration at this rate, calculate the distance over which the front end of the car must be designed to collapse if a crash brings the car to rest from 100km/h.

I'm not sure how to get this problem started, any help would be greatly appreciated.
 
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Acceleration is just change in speed divided by time.
You probably want the equation v^2 = u^2 + 2 a s
Where V is the final and u the intial speed, a is acceleration and s is distance.
Be careful about the sign of the acceleration.
 
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