Explaining Work & Accel. of Particle Moving in Circular Path

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Homework Help Overview

The discussion revolves around the concepts of work and acceleration in the context of a particle moving along a circular path at constant speed. Participants are exploring the relationship between force, work, and motion in circular dynamics.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants are questioning why the resultant force must act at right angles to the path and why acceleration is directed towards the center of the circle. There are discussions about the implications of force direction on work done and the nature of motion.

Discussion Status

Some participants have offered insights into the relationship between force and motion, while others are exploring different interpretations of the centripetal force and its effects. The conversation is ongoing, with various perspectives being considered.

Contextual Notes

There are constraints regarding the assumptions made about the direction of the centripetal force, as participants are encouraged to think critically about the definitions and implications of work in this scenario.

garytse86
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I have got a prolem here: a particle is moving along a circular path at constant speed, use the definition of the term work to explain why the resultant force acting on the particle must be acting at right angles to its path.

Also why must the direction of the acceleration be towards the centre of the circle?

Thank you very much.

Gary
 
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Also why must the direction of the acceleration be towards the centre of the circle?
If it wasn't, the object would move in a straight line.

Regards
 
Does the speed or kinetic energy of the object change?

How much work is the "centripetal" force doing on the object? (Centripetal is in quotes because, for the purposes of the exercise, you cannot assume that the force is towards the center of the circle.)

What does that tell you about the force acting on the particle.

dlgoff:
There is a differece between having a component that is perpendicular to the velocity, and being entirely perpendicular to the velocity. For example, in parabolic motion where the initial velocity is perpendicular to the force, the particle is obviously not traveling in a straight line, but the force is only initially perpendicular to the velocity.
 
Originally posted by garytse86
I have got a prolem here: a particle is moving along a circular path at constant speed, use the definition of the term work to explain why the resultant force acting on the particle must be acting at right angles to its path.

W = Fd.

If the force was inline with the path, it would mean infinite work is being done, and the rotation speed would increase.


Also why must the direction of the acceleration be towards the centre of the circle?

Draw a picture of a guy holding a rope connected to something like a rock. If the guy swings the rock around at a constant speed, where is the force coming from? The only force I see is the rope connected to the rock; which is perpendicular to the motion of the rock.
 
Last edited:
thanks a lot.
Gary
 

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