1. 3.1 Galileo and Newton on Motion
Objects do not change motion without unbalanced force.
Objects in motion do not always require a force to keep them moving.
Objects have two “natural” states of motion, at rest (static equilibrium) and moving at a constant speed and direction (dynamic equilibrium).
Simply put, things tend to keep on doing what they’re already doing.

2. 3.4 Newton’s Law of Inertia
Is a force required to keep an object moving?
Newton’s first law, usually called the law of inertia, is a restatement of Galileo’s idea that a force is not needed to keep an object moving.
Galileo argued that only when friction is present is a force needed to keep an object moving.
Galileo stated that if friction were entirely absent, a ball moving horizontally would move forever at the same speed and in the same direction (at a constant velocity).

3. The First Law of Motion
Objects at rest stay at rest and objects in motion at a constant velocity continue at a constant velocity unless acted upon by an unbalanced force. (also called the law of inertia).
Inertia: the tendency of an object to resist acceleration
Inertia is not a force, it’s a property of matter.
Mass and inertia are proportional. More mass, more inertia

4. 3.5 Mass—A Measure of Inertia
Which has more mass, a feather pillow or a common automobile battery? Which has more volume? Which has a higher density? What has the most inertia?
The pillow has a larger size (volume) but a smaller mass than the battery. The battery is more dense. The battery has more inertia.

5. First Law of Motion
The question is not why objects keep moving, but why they don’t keep moving.

6. 3.4 Newton’s Law of Inertia
Objects at rest tend to remain at rest.

7. 3.4 Newton’s Law of Inertia

8. 3.4 Newton’s Law of Inertia

9. REFLECT ON THE MEANING OF THIS CARTOON

10. 3.3 Galileo on Motion think!
A ball is rolled across a counter top and rolls slowly to a stop. How would Aristotle interpret this behavior? How would Galileo interpret it?

11. 3.3 Galileo on Motion think!
A ball is rolled across a counter top and rolls slowly to a stop. How would Aristotle interpret this behavior? How would Galileo and Newton interpret it?
Answer:
Aristotle would say that the ball stops because it seeks its natural state of rest.
Galileo and Newton would say that the friction between the ball and the table overcomes the ball’s natural tendency to continue rolling—overcomes the ball’s inertia—and brings it to a stop.

12. Constant speed and same direction!
3.6 The Moving Earth Again
The law of inertia states that objects in motion remain in motion and that objects at rest remain at rest if no unbalanced forces act on them.
Constant speed and same direction!

13. 3.6 The Moving Earth Again
A person flips a coin into the air while on a jet that is traveling 500 mph. Where will the coin land and why?
Flip a coin in an airplane, and it behaves as if the plane were at rest. The coin keeps up with you—inertia in action!

14. 3.6 The Moving Earth Again Objects Move With Vehicles
If we flip a coin in a high-speed car, bus, or plane, we can catch the vertically moving coin as we would if the vehicle were at rest.
We see evidence for the law of inertia when the horizontal motion of the coin before, during, and after the catch is the same.
The vertical force of gravity affects only the vertical motion of the coin.

15. 3.6 The Moving Earth Again
How does the law of inertia apply to objects in motion?
The law of inertia states that objects in motion remain in motion and that objects at rest remain at rest if no unbalanced forces act on them.

16. 3.3 Galileo on Motion
According to Galileo and Newton, when is a force needed to keep an object moving?
Only when friction (or some other oppositional force) is present is a force needed to keep an object moving.

17. The Second Law of Motion
The net force equals mass times acceleration.
Fnet = ma or a = Fnet/m
Explains the relationship between Net force, mass and acceleration.

18. Newton’s Second Law
F represents the vector sum of all forces acting on an object.
F = Fnet
Units for force: mass units (kg)  acceleration units (m/s2)
The units kg•m/s2 are also called newtons (N).
It is often useful to write the equation as a = F/m to show students the relationship between force and acceleration and between mass and acceleration. It is easier to see that forces cause accelerations when the equation is written in this form.
Even though students saw these units in section 1, they may not recall the fact that newtons are simply a short name for the SI units of kg•m/s2. When solving problems, they will need to know this equivalence in order to cancel units.
Remind students of the other units for force, such as dynes (g•cm/s2) and pounds (slug•ft/s2).

19. Newton’s 2nd law of motion shows two general relationships in science
The rate of acceleration is directly related to net force
Also called directly proportional

20. Newton’s 2nd law of motion shows two general relationships in science
The rate of acceleration is inversely related to the object’s mass
Also called inversely proportional

21. For every action force, there is an equal and opposite reaction force.
The Third Law of Motion
For every action force, there is an equal and opposite reaction force.
Forces act in pairs!

22. Newton’s Third Law Forces always exist in pairs.
You push down on the chair, the chair pushes up on you
Called the action force and reaction force
Occur simultaneously so either force is the action force
Emphasize that the action and reaction forces occur at the same time.

23. Newton’s Third Law
For every action force there is an equal and opposite reaction force.
The forces act on different objects.
Therefore, they do not balance or cancel each other.
The motion of each object depends on the net force on that object.

24. 7.3 Identifying Action and Reaction
When action is A exerts force on B, the reaction is simply B exerts force on A.

25. 7.3 Identifying Action and Reaction
When action is A exerts force on B, the reaction is simply B exerts force on A.

26. 7.2 Newton’s Third Law
The dog wags the tail and the tail wags the dog.

27. 7.4 Action and Reaction on Different Masses
The balloon recoils from the escaping air and climbs upward.
A common misconception is that a balloon is propelled by the impact of exhaust gases against the atmosphere.
Each molecule of exhaust gas acts like a tiny molecular cannonball shot downward from the balloon.

28. 7.4 Action and Reaction on Different Masses
The rocket recoils from the “molecular cannonballs” it fires and climbs upward.
Gas pushes on rocket
Rocket pushes on gas

29. 7.4 Action and Reaction on Different Masses
What can you say about the action and reaction forces experienced by the cannon and the cannonball?
The force the cannon exerts on the cannonball is exactly equal and opposite to the force the cannonball exerts on the cannon.
cannon
cannonball

30. The cannonball! Because it has less mass.
7.4 Action and Reaction on Different Masses
F represents both the action and reaction forces; m (large), the mass of the cannon; and m (small), the mass of the cannonball.
Which has the greater change in motion and why?
Same force
Different masses
Different accelerations
The cannonball! Because it has less mass.

31. 6.1 Force Causes Acceleration
What causes an object to accelerate?
Unbalanced forces acting on an object cause the object to accelerate.
Net Force > 0

32. 3.4 Newton’s Law of Inertia
Objects at Rest
Objects in a state of rest tend to remain at rest.
Only a force will change that state.

33. 3.4 Newton’s Law of Inertia
Objects in Motion
In the absence of forces, a moving object tends to move in a straight line indefinitely.
Toss an object from a space station located in the vacuum of outer space, and the object will move forever due to inertia.

34. 3.4 Newton’s Law of Inertia
think!
A force of gravity between the sun and its planets holds the planets in orbit around the sun. If that force of gravity suddenly disappeared, in what kind of path would the planets move?

35. 3.4 Newton’s Law of Inertia
think!
A force of gravity between the sun and its planets holds the planets in orbit around the sun. If that force of gravity suddenly disappeared, in what kind of path would the planets move?
Answer: Each planet would move in a straight line at constant speed.