What causes the normal force to increase in circular motion?

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SUMMARY

The discussion centers on the increase of normal force experienced by an object in circular motion, specifically in the context of a skater transitioning from a circular path to a straight path. According to the principles outlined in Young and Freedman’s Physics (12th edition), the normal force at the bottom of the circular path reaches 735 Newtons due to the requirement of centripetal force, which is necessary for maintaining circular motion. As the skater exits the circular path, the normal force reverts to the weight of the skater, which is 245 Newtons, illustrating the relationship between centripetal force and normal force in circular dynamics.

PREREQUISITES
  • Understanding of centripetal force in circular motion
  • Familiarity with Newton's laws of motion
  • Basic knowledge of forces and weight calculations
  • Concept of energy conservation in physics
NEXT STEPS
  • Study the relationship between centripetal acceleration and velocity in circular motion
  • Explore the concept of forces acting on objects in different motion states
  • Investigate the implications of energy conservation in dynamic systems
  • Learn about the effects of mass and radius on centripetal force calculations
USEFUL FOR

Students studying physics, particularly those focusing on mechanics and dynamics, as well as educators seeking to clarify concepts related to forces in circular motion.

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Homework Statement


Circular Motion.PNG


In my physics book (Young and Freedman 12 edition), in the chapter about conservation of energy, it teaches me that I can use the theory of conservation of energy and discover the velocity at the bottom of a circular path, having the height of this circular path. I understand and am ok with that part, however, there's another thing that I don't understand.

Suppose this image, if we calculate the velocity at the bottom, and then the net force, we will discover that the normal force is in fact applying 735 Newtons. Well, here's the thing, as soon as the circular paths ends and the "straight" path begins, the normal force will be simply equal to the weight again(245N), why does this happen? What I mean is, what in the circle magically makes the normal increase this much?
 
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As you know, a body with no forces acting on it will move at a constant speed in a straight line. To make the skater complete the arc requires a centripetal force. As the skater descends he speeds up, so the centripetal force is greatest just before the arc levels out.
 

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