Centripetal Force: Why Does Friction Provide It?

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Discussion Overview

The discussion revolves around the role of friction in providing the centripetal force necessary for a vehicle to navigate a circular path. Participants explore the concepts of friction, motion, and forces involved in circular motion, raising questions about the nature of friction and its direction relative to the vehicle's motion.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant questions the textbook assertion that friction provides centripetal force, suggesting that friction should oppose motion along the tangent to the curve.
  • Another participant argues that without friction, a vehicle cannot make a turn, and if the frictional force is insufficient, the vehicle will slide, implying a need for centripetal force.
  • A different viewpoint emphasizes the importance of considering the entire motion of the car during a turn, rather than just the instantaneous direction of motion.
  • Some participants clarify that friction does not act in the opposite direction of motion because the tires are rolling, and static friction is what prevents slipping between the tire and the ground.
  • There is a discussion about the different types of friction (static, kinetic, and rolling) and their relevance during turning, with a focus on static friction acting when the tire is not slipping.
  • One participant expresses confusion about the point of application of force and why static friction acts if the point is moving with the car.
  • Another participant introduces the concept of centrifugal force and its relationship to friction, noting that neither force does work on the vehicle's motion.

Areas of Agreement / Disagreement

Participants express differing views on the nature of friction in relation to centripetal force, with no consensus reached on the explanations provided. The discussion remains unresolved regarding the precise mechanics of how friction operates in this context.

Contextual Notes

Participants highlight the need for a thorough analysis of forces acting on the vehicle, suggesting that assumptions about motion and friction may vary based on the specific conditions of the scenario.

siddharth5129
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My textbook says that the requisite centripetal force for the circular motion of a vehicle is provided by friction. I don't get that .... i mean , shouldn't friction oppose relative motion ...so , seeing as the direction of motion of the car is along the tangent to the curve , shouldn't friction act along the tangent to the curve in the opposite direction...what gives?
 
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If there's no friction, the vehicle cannever make that turn. Or if the frictional force is LESS than the needed centripetal force, the vehicle will slide. Guess which direction it will slide?

In any case, this is all hand-waving. All you need to do is draw a free-body diagram and account for all the forces involved. If you follow what you had in mind, you'll see something missing, i.e. where is the source of the centripetal force that causes the vehicle to move in a circular path?

Zz.
 
In an instantaneous sense you can consider the car to be moving tangentially to the curve, but that is exactly the type of thinking that got you stuck.

Consider what the car does through the entire turn. What does the car have to do to turn (not meaning "turn the wheels," but rather is there a force need be applied)?

Edit- wow, beaten to a response at 4 AM...
 
siddharth5129 said:
My textbook says that the requisite centripetal force for the circular motion of a vehicle is provided by friction. I don't get that .... i mean , shouldn't friction oppose relative motion ...so , seeing as the direction of motion of the car is along the tangent to the curve , shouldn't friction act along the tangent to the curve in the opposite direction...what gives?
Careful. Just because the car is moving to the right (say) doesn't mean friction acts to the left, since the tires are rolling. It's not the same as if you were to drag a block of wood to the right--in which case friction would act to the left.

Friction opposes slipping between surfaces. The contact surfaces are the tire and the ground. Realize that the tire (presumably) is rolling without slipping--thus the friction involved is static friction. As ZapperZ says, you must analyze the forces acting on the car and its acceleration to understand the direction of the friction force.
 
shouldn't friction oppose relative motion

well in a sense, i think it is opposing relative motion,
for that u have to analyse the point where friction is acting..
if u can see it, car bending on a right turn actually have a tendency of keeping to the left due to inertia,
friction opposes this.

also, there is a difference between rolling, static and kinetic friction...
while turning, static friction is acting as the point of application of force is always at rest
i.e it does not RUB or SLIP on the ground.
kinetic friction acts when slipping occurs.
Rolling friction , is suppose is irrelevant as we can assume road is hard
 
Caesar_Rahil said:
well in a sense, i think it is opposing relative motion,
for that u have to analyse the point where friction is acting..
if u can see it, car bending on a right turn actually have a tendency of keeping to the left due to inertia,
friction opposes this.

also, there is a difference between rolling, static and kinetic friction...
while turning, static friction is acting as the point of application of force is always at rest
i.e it does not RUB or SLIP on the ground.
kinetic friction acts when slipping occurs.
Rolling friction , is suppose is irrelevant as we can assume road is hard

I can see your point about the car having a tendency of keeping to the left due to inertia ...but i don't get why the point of application of force is always at rest ... , isn't it moving along with the car ...so why does static friction act?
 
The frictional (centripetal) force opposes the centrifugal outward force. Neither of these is in the instantaneous direction of motion dx, so their vector product with dx is zero, and so no work (F*dx) is done and the vehicle velocity ideally does not change.
 

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