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Chapter 8: Dynamics II: Motion in a Plane

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Chapter 8: Dynamics II: Motion in a Plane 8.2 Velocity and Acceleration in Uniform Circular Motion 8.3 Dynamics of Uniform Circular Motion 8.7 Nonuniform Circular Motion – PowerPoint PPT presentation

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Title: Chapter 8: Dynamics II: Motion in a Plane


1
Chapter 8 Dynamics II Motion in a Plane
  • 8.2 Velocity and Acceleration in Uniform Circular
  • Motion
  • 8.3 Dynamics of Uniform Circular Motion
  • 8.7 Nonuniform Circular Motion

2
Stop to think 8.2 P 214Stop to think 8.3 P
219Stop to think 8.4 P 226Stop to think 8.5 P
228
  • Example 8.3 P215
  • Example 8.5 P217
  • Example 8.6 P218
  • Example 8.7 P227

3
Velocity and Acceleration in UniformCircular
Motion
4
Dynamics of Uniform Circular Motion
  • From the Newtons second law, a particle of mass
    m moving at constant speed V around a circle of
    radius r must have a net force of
  • magnitude (mV2/r) pointing toward the center
    of the circle

5
Ex. 8.3 Spinning in a circle
  • An Energetic father places his 20 Kg child on a
    5.0Kg cart to which a 2.0-m-long rope is
    attached. He then holds the end of the rope and
    spins the cart and child around in a circle,
    keeping the rope parallel to the ground. If the
    tension in the rope is 100N, how many revolutions
    per minute (rpm) does the cart make?

6
The Conical Pendulum
7
Problem 46 Mass m1 on the frictionless table is
connected by a string through a hole in the table
to a hanging mass m2. With what speed must m1
rotate in a circle of radius r if m2 is to remain
hanging at rest?
  • If m2 remains hanging at rest
  • T-m2g0
  • (2) For m1, N m1g
  • T m1 V2 /r

8
A roller coaster car going around a vertical
loop-the loop of radius r. Well assume that the
motion makes a complete circle and not worry
about the entrance to and exit from the loop. Why
doesnt the car fall off at the top of the circle
9
Nonuniform Circular Motion
10
Problem 8.62, A small ball rolls around a
horizontal circle at height y inside a
frictionless hemispherical bowl of radius R.,
find an expression for the balls angular
velocity in terms of R, y, g
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