Newton's Second Law and car acceleration

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SUMMARY

This discussion centers on the application of Newton's Second Law, specifically in the context of car acceleration and impact force. A key point established is that while the force exerted by a car can be calculated using F=ma, the force experienced by a person during a collision is determined by the change in momentum (delta-P) over the time interval (delta-t) of the impact. The conversation highlights the importance of understanding momentum in addition to acceleration when analyzing collisions.

PREREQUISITES
  • Newton's Second Law (F=ma)
  • Concept of momentum (delta-P)
  • Understanding of time intervals in physics (delta-t)
  • Basic principles of kinematics
NEXT STEPS
  • Study the relationship between force and momentum in collisions
  • Explore resources on impulse and its effect on force during impacts
  • Learn about the conservation of momentum in elastic and inelastic collisions
  • Review kinematic equations related to constant acceleration
USEFUL FOR

This discussion is beneficial for physics students, educators, and anyone interested in understanding the principles of motion and impact forces in real-world scenarios.

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I'm having a hard time understanding this.
If a car that has a constant acceleration hits me let's say at 10km/h then at 100km/h will it exert the same amount of force on me? F= ma mass and acceleration are constant. But this doesn't seem right, does it?

Do you guys know any good website or a book that has questions that will test my conceptual understanding of Newton's laws.
Thanks:-p
 
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If you're talking about hitting, you have to consider momentum, which does take into account the velocity of the car.
 
The force accelerating the car is not the same as the force you'd experience when it hit you. F=ma works for the car, but the force you feel is the change in your momentum delta-P, divided by the time it takes to change momentum, delta-t.

Consider the case of a car that isn't accelerating at all, just moving at constant speed. When it hits you, there's no accelerating force F=ma, but you'll still feel a force on impact.
 
ahh... ok. I guess I have to wait till we get to momentum to fully understand this. thanks
 

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