1. Newton’s 3 Laws of Motion
Isaac Newton England mid-1600s
Newton’s 3 Laws of Motion

2. This is really Galileo’s Law of Inertia
Newton's First Law
"An object at rest remains at rest, and an object in motion continues in motion with constant velocity unless it experiences a net external force."

3. Here the net external force is zero.
That doesn’t mean that no forces are acting….they could justadd up to zero.

4. Here, the normal reaction force and weight cancel

5. Does the normal force of the floor always cancel your weight?
Only if the floor is horizontal !

6. Newton's Second Law F= ma
"The acceleration of an object is directly proportional to the net external force acting on the object and inversely proportional to the mass of the object.“
a=F/m
or as commonly known
F= ma

7. Newton's Second Law
What would increase the rate at which this guy accelerates backwards?

8. Newton's Third Law
For every action there is an equal and opposite reaction.

9. Newton's Third Law

10. The amount of friction between two surfaces depends on 3 factors:

11. A man pushes a 50 kg load on a cart with 90 Newtons of force
A man pushes a 50 kg load on a cart with 90 Newtons of force . Find the cart’s acceleration.
Wto men each push a 50 kg load on a cart with 90 Newtons of force each. Find the cart’s acceleration.
A man pushes a 100 kg load on a cart with 90 Newtons of force . Find the cart’s acceleration.

12. Free body diagram: a drawing of all the forces acting on a body
Free body diagram: a drawing of all the forces acting on a body. It is helpful to isolate the body first by drawing a circle around it. All objects that cut the circle provide a contact force. Invisible forces that may be present are weight and friction.

13. “the acceleration of gravity”
weight
The force of gravity I also called…..
Fgravity W
W = mg
Where g = 9.81 m/s2
and is called
“the acceleration of gravity”

14. for solving problems involving force
The General Strategy
for solving problems involving force
1. Draw FBD
2. Say  F = ma in one direction at a a time.
3. Solve for desired variable

15. A Static Problem: where  F = 0
1. Draw FBD
A 300 N flower basket is held up by two vertical ropes. Find the tension in each rope.
2. Say  F = ma in one direction at a a time.
3. Solve for desired variable

16. As you pull an object, friction grows to stop you, until the rough interlocking ridges between surfaces finally gives. This maximum value is called “static friction”
After your moving, the rough ridges don’t lock as tightly. You have less friction…..
Called “kinetic friction”

17. A 4 kg block is pushed up with 50 N of force. Find its acceleration.

18. Sally pushes an old fashioned lawnmower at a constant speed of 3 m/s
Sally pushes an old fashioned lawnmower at a constant speed of 3 m/s. She pushes with 100 N at an angle of 65°.
Draw a FBD and find the vertical and horizontal components of her push.
How much friction must there be?

19. Draw FBD
NO FRICTION
Find the horizontal force on the box.
Find the vertical component of the pull of the rope.

20. If the box has a mass of 8 kg
Find its acceleration
Find the normal force that the ground pushes up.
Find its weight