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Rotational Motion

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Title: Rotational Motion


1
Chapter 8
  • Rotational Motion

2
Rotational Inertia
  • An object rotating about an axis tends to remain
    rotating unless interfered with by some external
    influence.
  • This influence is called torque.
  • Rotation adds stability to linear motion.
  • Examples
  • spinning football
  • bicycle tires
  • Frisbee

3
  • The greater the distance between the bulk of an
    object's mass and its axis of rotation, the
    greater the rotational inertia.
  • Examples
  • Tightrope walker
  • Inertia Bars
  • Ring and Disk on an Incline
  • Metronome

4
Torque
  • Torque is the product of the force and lever-arm
    distance, which tends to produce rotation.
  • Torque force lever arm
  • Examples
  • wrenches
  • see-saws

5
Center of Mass
  • The center of mass of an object is the average
    position of mass.
  • Objects tend to rotate about their center of
    mass.
  • Examples
  • Meter stick
  • Map of Texas
  • Rotating Hammer

6
Stability
  • For stability center of gravity must be over area
    of support.
  • Examples
  • Tower of Pisa
  • Touching toes with back to wall
  • Meter stick over the edge
  • Rolling Double-Cone

7
  • What is that force that throws you to the right
    if you turn to the left in your car?
  • Its a center-fleeing force called centrifugal
    force.
  • What is that force that keeps you in your seat
    when you turn left in your car?
  • Its a center-seeking force called centripetal
    force.

8
Direction of Motion
Centrifugal Force
Centripetal Force
9
Centripetal Force
  • is applied by some object.
  • Centripetal means "center seeking".

Centrifugal Force
  • results from a natural tendency.
  • Centrifugal means "center fleeing".

10
Examples
Centripetal Force
Centrifugal Force
  • water in bucket
  • moon and earth
  • car on circular path
  • coin on a hanger
  • jogging in a space station
  • Bucket
  • Earths gravity
  • Road Friction
  • Hanger
  • Space Station Floor
  • Nature
  • Nature
  • Nature
  • Nature
  • Nature

11
Conservation of Angular Momentum
  • angular momentum rotational inertia

  • rotational velocity
  • L I w
  • Newton's first law for rotating systems
  • A body will maintain its state of angular
    momentum unless acted upon by an unbalanced
    external torque.

12
  • Examples
  • 1. ice skater spin
  • 2. cat dropped on back
  • 3. Diving
  • 4. Collapsing Stars (neutron stars)

13
End of Chapter 7
14
To compute your grade(This information is on
the syllabus.)
  • Homework Average _____ 40 _______
  • Exam 1 _____ 150 _______
  • Exam 2 _____ 150 _______
  • Lab Exam 1 _____ 50 _______
  • Exam 3 _____ 150 _______
  • Final Exam _____ 150 _______
  • Lab Exam 2 _____ 50 _______
  • Lab Grades _____ 100 _______
  • Total _________
  • ? 8
  • Your Average _________

15
Notice
  • The Physics 101 lab grades are posted outside of
    your lab room.
  • You can pick up your old labs there as well.
  • Use your old labs and the notes on the study
    guide to prepare for the lab exam.
  • You can pick up you homework and in-class
    assignments outside of Dr. Brutons office
    (room 330).

16
Circular Motion
  • Linear speed - the distance moved per unit time.
    Also called simply speed.
  • Rotational speed - the number of rotations or
    revolutions per unit time.
  • Rotational speed is often measured in revolutions
    per minute (RPM).

17
  • The linear speed is directly proportional to both
    rotational speed and radial distance.
  • v w r
  • What are two ways that you can increase your
    linear speed on a rotating platform?
  • Answers
  • Move away from the rotation axis.
  • Have the platform spin faster.

18
Example Question
  • Two ladybugs are sitting on a phonograph record
    that rotates at 33 1/3 RPM.
  • (a) Which ladybug has a great linear speed?
  • Answer The one on the outside edge.
  • (b) Which ladybug has a great rotational speed?
  • Answer Both have the same rotational speed.

19
Example Question
  • You sit on a rotating platform halfway between
    the rotating axis and the outer edge.
  • You have a rotational speed of 20 RPM and a
    tangential speed of 2 m/s.
  • What will be the linear speed of your friend who
    sit at the outer edge?
  • Answer 4 m/s
  • What will be his rotational speed?
  • Answer 20 RPM
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