What force counteracts centripetal force in circular motion?

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SUMMARY

The discussion centers on the forces involved in horizontal circular motion, specifically the role of tension and the concept of centrifugal force. Tension in the string provides the necessary centripetal force to keep the object in circular motion, while the idea of centrifugal force is presented as a conceptual counterforce. The tension does not stop the object from moving toward the center; rather, it is the force that pulls the object inward, maintaining its circular path. The ambiguity lies in understanding these forces and their interactions in circular motion.

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  • Understanding of Newton's laws of motion
  • Familiarity with centripetal force calculations (Fc = mv²/r)
  • Basic knowledge of tension in strings and its role in circular motion
  • Conceptual grasp of centrifugal force as a fictitious force
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  • Study the derivation and applications of centripetal force equations
  • Explore the concept of centrifugal force in non-inertial frames of reference
  • Investigate the effects of varying tension on circular motion dynamics
  • Learn about real-world applications of circular motion in engineering and physics
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Students studying physics, particularly those focusing on mechanics, educators teaching circular motion concepts, and anyone interested in the dynamics of forces in motion.

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Homework Statement



When an object travels in a horizontal circular motion attached to a string, it is understood that there is a force on the object directed towards the center. What force is acting on it to stop it from moving to the center?

Homework Equations



Fc = (mv^2)/r

The Attempt at a Solution



I know T gets used a lot with these equations, so I am going to guess tension. But, even if this is right, I do not understand where this tension is coming from or how it counter balances the centripetal force.
 
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This is a bit of an ambiguous question. Your instructor might be looking for either of two plausible answers, or he might be trying to get you to think about why there are two plausible answers. But this being physicsforum, you're going to be steered in the "think about" direction...

The two plausible answers are "centrifugal force" and "there isn't any such force". Both answers will lead to correct and non-conflicting explanations of what's going on.

One last hint: The tension provides the centripetal force, so it is certainly not the tension that's stopping the object from moving in towards the center; on the contrary, it's the tension that's pulling the object towards the center.
 
student34 said:

Homework Statement



When an object travels in a horizontal circular motion attached to a string, it is understood that there is a force on the object directed towards the center. What force is acting on it to stop it from moving to the center?

Homework Equations



Fc = (mv^2)/r

The Attempt at a Solution



I know T gets used a lot with these equations, so I am going to guess tension. But, even if this is right, I do not understand where this tension is coming from or how it counter balances the centripetal force.

But it does move towards the centre! But does not any closer.

without the string, the object would move in a straight line - a tangent to the circle it is actually following.
If you drew a diagram showing the circular path, and the tangential path, you will see that with the tangential path would have the object further from the centre.
by following the circular path the object is closer to the the centre than it would have been, rather than closer to the centre than it already is.
 
PeterO said:
But it does move towards the centre! But does not any closer.

without the string, the object would move in a straight line - a tangent to the circle it is actually following.
If you drew a diagram showing the circular path, and the tangential path, you will see that with the tangential path would have the object further from the centre.
by following the circular path the object is closer to the the centre than it would have been, rather than closer to the centre than it already is.

I get it, thank-you so much!
 

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