What causes a bicycle to continue moving forward after taking a 90 degree turn?

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Discussion Overview

The discussion centers on the mechanics of a bicycle's motion during a 90-degree turn, exploring the forces and principles that allow the bicycle to continue moving forward despite changes in direction. The scope includes theoretical explanations and practical experiences related to physics concepts such as inertia, friction, and momentum.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant notes that the force component in a perpendicular direction is zero, questioning how a bicycle continues to move forward after a turn.
  • Another participant suggests that during a 90-degree turn, inertia keeps the front wheel moving despite the change in direction.
  • A different perspective describes a hypothetical scenario where a rapid turn could lead to loss of control, potentially causing the rider to be flung off the bike if static friction is exceeded.
  • It is mentioned that a sideways force during a turn changes the direction of motion without affecting speed.
  • One participant compares the bicycle's steering mechanism to a rack and pinion system, expressing confusion about how velocity components are resolved during a turn.
  • Another participant emphasizes the role of friction in the turning process and describes how tilting the bicycle can automatically steer it, highlighting the body's role in balance and control.
  • A later reply discusses conservation laws, suggesting that the turning process is lossless and that momentum is transferred to the earth, while also explaining the mechanics of force transmission through the wheels.

Areas of Agreement / Disagreement

Participants express various viewpoints on the mechanics of turning a bicycle, with no consensus reached on the specific explanations or implications of the forces involved. Multiple competing views remain regarding the effects of friction, inertia, and steering dynamics.

Contextual Notes

Some discussions involve assumptions about frictional forces and the conditions under which the bicycle operates, which may not be fully resolved. The complexity of the interactions between forces during a turn is acknowledged but not definitively clarified.

Lord Loh.
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The component of a force in a perpendicular direction is given by F Cos 90 and is 0.

But when one rides a bycycle and stops paddling before and after taking a 90degree turn, the bycycle continues to move forward.

What might be the explanation?
 
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When you make a 90 deg. turn, you are exerting a force that changes the direction of the front wheel, which keeps moving by inertia.
 
Let's suppose that you were able nearly instantaneosly make a ninety degree turn with the bike steering. Imagine what would really happen. The bike's front wheel will not be able to continue to roll because it will be perpendicular to the motion of the bike. If the coefficient of static friction is large so that it is not exceeded then you will be flung out of your bike seat and the bike will flip over. I think I've actually had this happen to me in real life when I was younger. But the front wheel probably was sliding a bit (meaning that the static frictional force was overtaken and kinetic frictional force began to be excerted on the tire from the ground.) And I rotated forward with the bike before I flew off. It is similar to what would happen if you applied brakes only on the front wheel.
 
When turning, a force is exerted perpendicular to the velocity of the bicycle. This sideways force changes the direction of motion, but not the speed.
 
Okay, I guess that the thing is working like a rack and pinion apparatus. Should there be no friction,the bicycle would not turn.

But what I am not able to grasp is how the velocity components are resolved in such a case and what happens when the handle is turned by a certain amount? :(
 
You will have to take into account the frictional force of the road on the "turned" wheel.

By the way- a really nice thing happens with bicycles! If you tilt the bicycle to the right, the torque on the front wheel will automatically turn the wheel in that direction and then entire bicycle follows, preventing the bicylcle from falling over. That's why you can ride a bicycle (or even more obviously a unicycle) "no hands". It's not necessary to actually "turn" the handlebar- that will happen automatically. You really steer a bicycle or motorcyle (and, again, even more obviously a unicycle) with your body, not your hands.
 
If you are concerned about conservation laws, look at it this way. The turning process is relatively lossless, so the vehicle's initial and final speeds must be the same. The momentum (vector) is not the same before and after, because the momentum is trnasferred to the earth.

If you want to understand by looking at the mechanical details, look at it this way. The wheels can only transmit a force parallel to their axes, since they are free to spin in the perpendicular direction. So when the front wheel is turned, there is a force perpendicular to the vehicle's direction. This turns the vehicle in exactly the same way that a string tied to a mass and fixed at one end causes the mass to travel in a circle.
 

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