Relation between velocity and force

AI Thread Summary
To change an object's velocity, a net force must act on it, as described by Newton's second law (F=ma). The discussion clarifies that this principle applies to both rectilinear and circular motion, despite some confusion about the formulas. Increasing a car's velocity requires a greater force, while maintaining velocity involves balancing forces. It's emphasized that force influences acceleration rather than velocity directly. Understanding these relationships is crucial for grasping basic physics concepts.
animespt
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Ok, so here's the question. To make a car move, we need a force, however, the velocity of the car is related to force? By example, we made a force to make the car start moving and the car started moving with a velocity of 10m/s. Then later the car has a velocity of 20m/s. So, the increase of the velocity is caused by a bigger force pushing the car? Cos, i do know that if the car is moving, then it has the tendence to keep moving with a constant velocity, it can only be stopped with a force in the opposite way to make it stop, so to make it go faster, then there's a force pushing it to go faster?
 
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I'm not sure that I entirely understand your question, but yes, to change an body's velocity there must be a net force acting on that body.
 
ok, and what's the formula to find the force used in the increase of velocity? thanks by the answer gived by the way.
 
Er... F=ma!

Zz.
 
but that's when a = v^2/r in a circular movement. and on a rectilineous movement?
 
animespt said:
but that's when a = v^2/r in a circular movement. and on a rectilineous movement?
Newton's second law can be applied to any classical motion, when rectilinear or curvilinear.

I just want to make sure that you know that the equation for acceleration that you quoted is only valid for circular motion.
 
animespt said:
but that's when a = v^2/r in a circular movement. and on a rectilineous movement?

What?

Since when is F=ma only valid in circular motion?

Zz.
 
I also want to make sure you understand how Newton's first law applies to a car: the car decelerates when you take your foot off the gas pedal because there are forces acting to decelerate it. And when you add more gas, the car accelerates to a new equilbrium with its opposing forces. Force has no direct relationship with velocity, only acceleration.
 
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