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Circular Motion  motion of an object in a curved line
                        (radius & speed are constant)
1. Objects traveling in a circle are accelerating. Why?
   Due to constantly changing direction!!!
                      2. If they are accelerating, there
                          must be a force on them. What
                          direction is the force?
                        (Start with what is in contact with the object.)

                        Towards the center
                        Centripetal  center seeking
                     ∴What direction is the
                      acceleration?
                        towards the center
                        (Always same as the direction of the force!)
   What would happen if the string broke?
Distance               2πr       circumference
 Velocity                 2π r    tangent to the circle
                       v=
                           t
 Centripetal               v2     towards the center
                        a=
 acceleration              r
 Centripetal Force    Fc = mac towards the center
3 types of problems we’ll study
Vehicle           Spinning an         Orbits
                  object
Sample Problem
On the swings at the Lake County Fairgrounds,
passengers travel around a circle of radius 5 m in
4.0 s.
a. What is aC?
b. What is FC? (Use your mass)
    2π r 2π 5
v=      =      = 7.85m / s
     T     4
     2         2
   v   7.85
a= =          = 12.3m / s 2

    r     5
 F = ma = ( )12.0 =
     What is providing this center seeking force?
2   circular motion
Sample problem 2
 A car rounds a circular turn of radius 5 m. If the
 road is flat and the coefficient of friction between
 the tires and the road is 0.5, how fast can the car
 go without skidding?
    F = ma          μ m g = m (v2/r)
      c     c
                    (0.5)(3200)(9.8) = (3200)(v2/5)
    FF =
                    v = 4.95 m/s
  μ FN =                   Does it matter if it’s a
  μ Fg =                   Volvo or a semi?
                              No!!!
How m g = m the car go when the road is icy and the
  μ fast can (v /r)
                2


coefficient of friction is 0.2? vicy = 3.13 m/s

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2 circular motion

  • 1. Circular Motion  motion of an object in a curved line (radius & speed are constant) 1. Objects traveling in a circle are accelerating. Why? Due to constantly changing direction!!! 2. If they are accelerating, there must be a force on them. What direction is the force? (Start with what is in contact with the object.) Towards the center Centripetal  center seeking ∴What direction is the acceleration? towards the center (Always same as the direction of the force!) What would happen if the string broke?
  • 2. Distance 2πr circumference Velocity 2π r tangent to the circle v= t Centripetal v2 towards the center a= acceleration r Centripetal Force Fc = mac towards the center 3 types of problems we’ll study Vehicle Spinning an Orbits object
  • 3. Sample Problem On the swings at the Lake County Fairgrounds, passengers travel around a circle of radius 5 m in 4.0 s. a. What is aC? b. What is FC? (Use your mass) 2π r 2π 5 v= = = 7.85m / s T 4 2 2 v 7.85 a= = = 12.3m / s 2 r 5 F = ma = ( )12.0 = What is providing this center seeking force?
  • 5. Sample problem 2 A car rounds a circular turn of radius 5 m. If the road is flat and the coefficient of friction between the tires and the road is 0.5, how fast can the car go without skidding? F = ma μ m g = m (v2/r) c c (0.5)(3200)(9.8) = (3200)(v2/5) FF = v = 4.95 m/s μ FN = Does it matter if it’s a μ Fg = Volvo or a semi? No!!! How m g = m the car go when the road is icy and the μ fast can (v /r) 2 coefficient of friction is 0.2? vicy = 3.13 m/s

Editor's Notes

  • #2: tangential velocity a come off tangent to the circle Show the water bucket moving.