Surviving a Sudden Stop: Calculating Airbag Distance

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Homework Help Overview

The problem involves calculating the distance an airbag must deploy to safely stop a person in a car accident, given specific parameters such as initial speed and maximum survivable acceleration. The subject area pertains to kinematics and dynamics in physics.

Discussion Character

  • Exploratory, Mathematical reasoning, Assumption checking

Approaches and Questions Raised

  • Participants discuss the use of the distance formula and the need to find the time required for stopping. There is mention of needing to determine the final velocity and how to approach the problem without a straightforward answer.

Discussion Status

Participants are actively engaging with the problem, offering hints and suggesting the need to combine equations to eliminate time. There is recognition that the problem requires a more nuanced answer rather than a simple numerical solution.

Contextual Notes

Some participants reference previous similar problems and indicate that the problem may involve assumptions about final velocity and the nature of the stopping process.

physicsgirlie26
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The human body can survive a negative acceleration trauma incident (sudden stop) if the magnitude of the acceleration is less than 250m/s^2 .

If you are in an automobile accident with an initial speed of 115km/h and are stopped by an airbag that inflates from the dashboard, over what distance must the airbag stop you for you to survive the crash?

I am guessing you would use the distance formula of vintialt+1/2at^2?


Please help me!
thank you!
 
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Yes you will be using that distance formula but you don't have a time.

So first you need to find the time in which it takes for you to stop.

Which formula would you use? You're given initial velocity, acceleration. and you can guess what the final velocity will be.

Also this problem won't be solved by a straight answer like distance = 3m. What type of answer does it require? (hint: what words are used that hint to a different type of answer?)
 
Univ. Physics book? lol, i did that prob last week! i'll c u around for sure.

here's my hint, you will need to plug 1 equation into another to get rid of time.
 
Last edited:

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