2.4 Circular motion in a horizontal plane

when an object experiences a net force of constant magnitude perpendicular (at an angle of 90 degrees) to its velocity, it will undergo uniform circular motion, including circular motion on a horizontal plane and around a banked track, and vertical circular motion

What is circular motion?

  • the ball’s speed is constant
  • yet, ball’s velocity is constantly changing   * not its magnitude, its direction = always tangenital to the ball’s path   * AKA the ball will carry on in the direction which it was moving when you let go

Centripetal acceleration

  • any change in velocity, even if it doesn’t affect an object’s speed = acceleration
  • objects in circular motion are experincing acceleration towards the centre = centripetal (‘centre-seeking’)

 

Centripetal force

  • centripetal acceleration, according to Newton’s 2nd law must be caused by an unbalanced force that constantly pulls the object towards the centre of the circle: a centripetal force   * can be provided by a number of different forces: tension, gravity, friction and others

Centrifugal force

  • if you are rotating (on a ride, or car making sharp turn) you will experience what seems to be an outward force (e.g. pushing you into your harness or the door of the car)
  • ‘centre-fleeing’ force and it is a fictitious force (only seems to exist in your frame of reference)
  • from the outside, this may be due to inertia (objects ‘want’ to continue in a straight line - direction of tangential velocity)   * experience the centripetal force applied to them in the same way that an object in an elevator experiences apparent weight

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