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Physics 2211, Spring 2005

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Isolate the plank from. the rest of the world (free body diagram). Physics ... It turns out that the girl can pull the sled up the slope with acceleration up ... – PowerPoint PPT presentation

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Title: Physics 2211, Spring 2005


1
Physics 2211 Lecture 17
  • Newtons Third Law

2
Newtons Third Law
  • For every action there is an equal and opposite
    reaction.
  • Each force in the (action/reaction) pair acts on
    DIFFERENT objects.
  • Example, gravity

3
Newton's Third Law
4
Example of Fuzzy Thinking
5
Example of Good Thinking
  • Consider only forces on the box!

6
ExampleNewtons 3rd Law
  • Two blocks are stacked on the ground. How many
    action-reaction pairs of forces are present in
    this system?

(1) 2 (2) 3 (3) 4
a
b
7
ExampleNewtons 3rd Law
(3) 4
8
Newtons 3rd Law
  • Consider the following case

What are the all the forces acting on the P
plank F floor W wall E earth ?
9
Newtons 3rd Law
  • To determined the dynamics of the plank, consider
    only the forces acting on the plank.
  • Isolate the plank from
  • the rest of the world
  • (free body diagram).

10
Newtons 3rd Law
  • What are the forces acting on the plank ?
  • Isolate the plank from
  • the rest of the world
  • (free body diagram).

11
Gravity and Newtons 3rd Law
Forces are equalAccelerations are not
12
Gravity and Newtons 3rd Law
13
Propulsion and Newtons 3rd Law
WALKING
DRIVING
14
The forces on accelerating boxes

15
Free body diagrams
16
Tension Forces and Newtons 3rd Law
17
Rope in Equilibrium (Zero Acceleration)
Action-Reaction Pair
18
Action-Reaction Pair in Rope (at any point)
Action-Reaction Pair
The right end is in equilibrium, too.
19
Replace the wall with another person
20
Same Result
Action-Reaction Pair
21
Tension Forces Act (in effect) as
Action-Reaction Pairs
22
Non-equilibrium Example
23
Blocks accelerate (string, blocks are not in
equilibrium)
24
Action-Reaction Pair
Action-Reaction Pair
25
Thus, the string can be ignored. The tension
forces behave as an Effective action-reaction
pair
26
Constraints on Motion
27
Towing a car-identify all action reaction pairs
28
(No Transcript)
29
Using Newtons 3rd Law with Newtons 2nd Law
  • Draw each object separately. Place them in the
    correct position relative to other objects. Dont
    forget to include objects like the earth that may
    not be mentioned in the problem.
  • Identify every force. Draw the force vector on
    the object on which it acts. Label each with a
    subscripted label. The usual force symbols can be
    used.
  • Identify the action/reaction pairs. Force
    goes with force Connect the two force vectors of
    each action/reaction pair with a dotted line.
    When youre done, there should be no unpaired
    forces.
  • Identify the objects that are systems of
    interest. Other objects whose motion you dont
    care about are part of the environment.
  • Draw a free-body diagram for each system of
    interest. Include only the forces acting on the
    system, not forces that the system exerts on
    other objects.

30
m
slides with friction
T

M
slides without friction
  • 1 a 0 m/s2 2 a 1.25 m/s2 3 a 2.45
    m/s2 4 a 3.0 m/s2 5 a 4.9 m/s2

31
m

M
slides without friction
Cannot choose m M as the system. Why?
Choose m as the system
Now choose M as the system. Choose to the left
as positive. From Newtons 2nd and 3rd Laws
32
Work this problem before recitation on Monday
A girl of mass mG is walking up a slippery slope
while pulling a sled of unknown mass the slope
makes an angle q with the horizontal. The
coefficient of static friction between the girl's
boots and the slope is mS the friction between
the sled and the slope is negligible. It turns
out that the girl can pull the sled up the slope
with acceleration up to a without slipping down
the slope. Find the mass of the sled mS. Assume
that the rope connecting the girl and the sled is
kept parallel to the slope at all times.
(4)
(2)
(1)
(5)
(3)
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