Daniel's Physics Challenge: Forces on a Banking Bike

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SUMMARY

The discussion focuses on the forces acting on a bike banking while traveling on a circular road, specifically addressing the roles of gravity and friction. It is established that the frictional force, calculated as μ_s mg, contributes to the centripetal force required for circular motion. The centripetal force is defined as the net force acting towards the center of the circle, which must be provided by identifiable forces such as friction, tension, or normal force. Understanding the balance of these forces is crucial for analyzing the bike's motion.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Knowledge of centripetal force and its calculation
  • Familiarity with frictional force concepts, specifically static friction (μ_s)
  • Ability to draw and interpret force diagrams
NEXT STEPS
  • Research the effects of banking angles on centripetal force in circular motion
  • Study the relationship between friction and normal force in inclined planes
  • Learn about the dynamics of circular motion in physics, including examples with real-world applications
  • Explore advanced topics in rotational dynamics and their implications for vehicle handling
USEFUL FOR

High school physics students, educators teaching mechanics, and anyone interested in understanding the dynamics of circular motion and forces acting on vehicles in motion.

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G'day everyone!
This is my first post here, so hello to everyone. :smile:
Anyway, I'm having some trouble with my physics (yr12 in Australia, which is final year high school). :confused:

What are the forces acting on a bike that is banking as it travels on a circular road? Is the frictional force exerted on the tires towards the centre of the circle equal to the net centripedal force towards the centre of the circle?

Thanks greatly for any help!
Daniel
 
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Welcome.

Draw a force diagram and identify the forces at work. There are two forces, gravity and friction. On a level surface, what is pulling the bike towards the center of the circle? Friction or gravity? A combination?

You know the friction force has magnitude [tex]mu_s mg[/tex], what effect does banking the bike have on the direction of the friction force?

These questions should get you on the right track.
 
Another point to remember:
In perfect circular motion, the only unbalance force is the centripetal force. The centripetal force must be provided by a recognizable force (or component thereof) such as friction, tension, normal force, etc.

That makes the centripetal force also the net force. This means all other forces (or componants) that are not pointing toward the center of the circle, must balance.
 

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