Centripetal Force, and Car Drifting Question

AI Thread Summary
The discussion focuses on the forces acting on a car during drifting, specifically questioning whether forces other than friction keep the car on the road. It emphasizes that the sum of forces along the road surface must equal zero for the car to maintain its path. The centripetal force required for turning is equated to the frictional force, with clarification that static friction is relevant unless skidding occurs. Additionally, the relationship between acceleration, speed, and the radius of the turn is highlighted. Understanding these dynamics is crucial for analyzing car drifting mechanics.
SherlockIsReal
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Are there any forces other than friction keeping the car on the road?

What do all the forces along road surface sum to?

What is the acceleration of the car in terms of its speed and radius of its turn?

AM
 
Andrew Mason said:
Are there any forces other than friction keeping the car on the road?

What do all the forces along road surface sum to?

What is the acceleration of the car in terms of its speed and radius of its turn?

AM
Are you asking me what I think or are you verifying the question?
 
SherlockIsReal said:
Are you asking me what I think or are you verifying the question?
I am just pointing out the questions you need to answer. You have to do the thinking.

AM
 
Andrew Mason said:
I am just pointing out the questions you need to answer. You have to do the thinking.

AM
My bad, and thanks!
 
Andrew Mason said:
I am just pointing out the questions you need to answer. You have to do the thinking.

AM
Would it be right to assume Force centripetal = Force kinetic friction, if the car were to achieve maximum speed? As for the second part, does it mean that the coefficient for kinetic friction has increased?
 
SherlockIsReal said:
Would it be right to assume Force centripetal = Force kinetic friction, if the car were to achieve maximum speed? As for the second part, does it mean that the coefficient for kinetic friction has increased?
Yes, centripetal force will equal frictional force, but I wouldn't call it an assumption. You can deduce it from the usual equations of dynamics.
It's a bit strange that the question discusses kinetic friction in the first part. Since no width of road is specified, you have to assume it does not skid in this part, so it will be static friction.
 
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