Finding the time it takes to stop

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SUMMARY

The discussion focuses on calculating the time it takes for a 2410 kg car traveling at 22.6 m/s to come to a stop under a force of 8880 N acting in the opposite direction. The correct time to stop is determined to be approximately 6.13 seconds. The displacement during this time is calculated using the equation d = 0.5at² + Vit, resulting in a distance of approximately 207.93 meters. Participants emphasize the importance of correctly applying signs for acceleration due to its direction being opposite to the initial velocity.

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Homework Statement



A 2410 kg car traveling to the west at 22.6 m/s slows down uniformly.

How long would it take the car to come to a stop if the force on the car is 8880 N to the east? Answer in units of s

What is the car's displacement during the time it takes to stop? Answer in m

Homework Equations



d = .5at^2 + Vit

The Attempt at a Solution



2410 * 22.6 = 54466 kg*m/s (the momentum)

8880 N is also 8880 kg*m/s^2

54466 / 8880 = 6.133558559 seconds (this is right)

d = .5at^2 + Vit
d = (.5)(22.6/6.13355)(6.13355^2) + (22.6*6.13355)
d = 207.9273 m

I got the time, but when i plug in the displacement it's wrong
 
Last edited:
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The acceleration is directed opposite to the initial speed, so you must be careful about signs.
 
marcusl said:
The acceleration is directed opposite to the initial speed, so you must be careful about signs.

hmmmm
 
Last edited:

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