Circular Motion Force at Point A: Stunt Car on Frictionless Track

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Homework Help Overview

The problem involves a stunt car negotiating a frictionless circular track, specifically analyzing the forces acting on the car at a certain point in the loop. The parameters include the radius of the track and the mass of the car.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • The original poster attempts to calculate the force on the car using mass and acceleration but expresses uncertainty about their approach. Some participants question the verticality of the loop and whether the car is on an inclined slope.

Discussion Status

Participants are exploring the implications of the frictionless condition and the requirement for the car's speed at the top of the loop. There is an acknowledgment of the need to apply conservation laws, but no consensus has been reached on the correct approach.

Contextual Notes

The original poster has provided a link to a visual representation of the problem, which may clarify the setup. The discussion includes considerations of the assumptions regarding the car's motion and the nature of the track.

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Homework Statement


In the figure, a stunt car driver negotiates the frictionless track shown in such a way that the car is barely on the track at the top of the loop. The radius of the track is 9.9 m and the mass of the car is 1800 kg. Find the force of the car on the track when the car is at point A

http://session.masteringphysics.com/problemAsset/1107086/1/7.10.jpg"

Homework Equations



Accelaration(radius) V2/R F=ma


The Attempt at a Solution



massxacceleration =1800kg x V2/9.9m ... v2=1800kg/9.9 =181 .. v=13.4 m/s

F=1800kg x (13.4)2/9.9

Can someone help me please.. what am I doing wrong?
 
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Is the loop vertical? Is the car traveling on an inclined slope?
 
sorry for the confusion i included a picture link for the problm
 
If the track is frictionless then his trajectory is ballistic; he can't use the engine to accelerate because the tires have no friction with the track.

The condition posed is that the car is "barely on the track at the top of the loop". So work out its required speed there. Then use whatever conservation laws spring to mind.
 

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