Circular motion object falling in the circle

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Homework Help Overview

The discussion revolves around an object with mass m that travels along a circular rail and, upon reaching point A, derails to follow a parabolic path to point B, which is at the same horizontal level as A. Participants are tasked with finding the length of AB in terms of R and theta.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants express confusion regarding the implications of the object ceasing circular motion, questioning the role of centripetal force and the conditions under which it applies. Some explore the relationship between centripetal force and gravitational components in the context of the object's trajectory.

Discussion Status

The discussion is active, with participants sharing insights and clarifications about the forces at play. There is an acknowledgment of differing interpretations regarding the forces involved in the transition from circular to parabolic motion, but no consensus has been reached.

Contextual Notes

Participants note the potential misunderstanding of centripetal force and its relationship to the object's motion, as well as the need for clarity on the conditions under which the object transitions from circular to parabolic motion.

Khunpol Jermsiri
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Homework Statement


An object with mass of m traveling in a circle rail ,when reached point A the object derailed and moved in a parabola path to point B and so on find the length of AB in term of R and theta. given that B is on the same horizontal level as A

Homework Equations

The Attempt at a Solution


i don't get the idea .if its stop moving in circular that mean there must be no centipetal force which mean the velocity must be 0 or there must be another force with the same quantity as centipetal force.(the picture is upside down btw sorry!)
 

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The object is moving in a parabolic trajectory as shown in your figure. There is a radius of curvature to the trajectory which means that there is a centripetal force directed towards the center of the (instantaneous) circle that the object describes. This centripetal force is supplied by the appropriate component of gravity.
 
Great answer Kuruman, that homework question takes me back!
 
Khunpol Jermsiri said:
i don't get the idea .if its stop moving in circular that mean there must be no centipetal force...

No that's not correct.

The magnitude of the centripetal force required to move in a circle of radius r is given by mv^2/r. If the net centripetal force is greater than that value the object will move in a tighter circle (eg smaller r).
 

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