Top Banner
Forces and Newton’s 3 Laws
24

Forces and Newton’s 3 Laws

Jan 14, 2016

Download

Documents

Sumya Sumya

Forces and Newton’s 3 Laws. What is a force?. Push or pull Produce changes in motion or direction. Net force:. The net force is a combined total force acting on an object. F net ΣF - PowerPoint PPT Presentation
Welcome message from author
This document is posted to help you gain knowledge. Please leave a comment to let me know what you think about it! Share it to your friends and learn new things together.
Transcript
Page 1: Forces and Newton’s 3 Laws

Forces and Newton’s 3 Laws

Page 2: Forces and Newton’s 3 Laws

What is a force?

• Push or pull

• Produce changes in motion or direction

Page 3: Forces and Newton’s 3 Laws

Net force:

• The net force is a combined total force acting on an object.

• Fnet

• ΣF

• We represent force by using vectors- arrow symbols that represent magnitude and direction by their length and which way they point.

Page 4: Forces and Newton’s 3 Laws

Let’s look at forces acting on this box:

10 kg

F1 = -20 N west F2 = 20 N east

Stationary:

What is the Fnet acting on this box:ΣF = Fnet = -20 N + 20 N = 0

A Fnet of zero means no change in movement. The box stays stationary.

FORCES ARE BALANCED

Fg

FN – The Normal Force- table pushing up on the box- THIS IS ALWAYS PERPENDICULAR TO THE SURFACE AND EQUAL TO THE Fg.

Page 5: Forces and Newton’s 3 Laws

Let’s look at forces acting on this box:

10 kg

F1 = 20 N west F2 = 40 N east

Stationary:

What is the Fnet acting on this box:ΣF = Fnet = -20 N + 40 N = 20 N east

Now the Fnet is not zero which means there is a change in movement. This box is not going to remain stationary.

FORCES ARE UNBALANCED

Fg

FN

Page 6: Forces and Newton’s 3 Laws

Let’s look at forces acting on this box:

10 kg

F1 = 20 N west F2 = 40 N east

Stationary:

What is the Fnet acting on this box:ΣF = Fnet = 20 N + 40 N = 60 N east

Again there is a non-zero Fnet which means there is a change in movement.

FORCES ARE UNBALANCED

Fg

FN

Page 7: Forces and Newton’s 3 Laws

But what if the box had an initial motion:

10 kgF1 = -20 N west F2 = 20 N east

Moving with a constant velocity:

What is the Fnet acting on this box:ΣF = Fnet = -20 N + 20 N = 0

The Fnet is zero which means there is not a change in movement or direction. This box is continues to move with a constant velocity.

FORCES ARE BALANCED

Fg

FN

Page 8: Forces and Newton’s 3 Laws

So what needs to happen to make this box move?

10 kg

UNBALANCED FORCES

Page 9: Forces and Newton’s 3 Laws

What about when the box is already moving with a constant velocity?

What would cause the box to stop?

10 kg

UNBALANCED FORCES

What would happen if there weren’t unbalanced forces? Would the box ever stop?…

Page 10: Forces and Newton’s 3 Laws

An object at rest has a natural tendency to stay at rest, or an object in motion will stay in motion, unless a force is acting upon it.

…Not according to Newton’s 1st Law of Motion:

This is also known as the law of INERTIA.

INERTIA is an objects resistance to change in motion.

Page 11: Forces and Newton’s 3 Laws

Examples of INERTIA:

1. Not wearing your seatbelt- if you get into an accident your body wants to keep moving at the speed you were going.

Page 12: Forces and Newton’s 3 Laws

2. The famous tablecloth trick:

http://www.youtube.com/watch?v=D-a3kwvY0WM

Page 13: Forces and Newton’s 3 Laws

The relationship between mass and inertia:

MASS IS A MEASURE OF INERTIA- the more massive the object, the more that object tends to resist changes in its state of motion.

What would be easier to push a small car or a semi?

Page 14: Forces and Newton’s 3 Laws

Adding mass into the mix brings us to Newton’s 2nd Law of Motion:

If I push both vehicles with the same amount of force which one would accelerate more? Why?

aF

m Which turns into Newton’s 2nd equation: F ma

Page 15: Forces and Newton’s 3 Laws

F manet kg m/s2

kg • m/s2 = Newton = N

Page 16: Forces and Newton’s 3 Laws

A medium-sized apple weighs

about one Newton.

Page 17: Forces and Newton’s 3 Laws

Let’s find the magnitude of the acceleration for this box if the following forces are applied:

10 kg

Fg

FN

F1 = -20 N F2 = 40 N

a = ?

Fnet = ΣF = -20 N + 40 N = 20 N

m = 10 kg

aF

m

20

102 2N

kg

kg ms

kg

=

Page 18: Forces and Newton’s 3 Laws

This leads us to the Fg:

F mag g = 9.81 m/s2 ~ 10 m/s2

What’s mass times the acceleration due to gravity?

THIS IS WEIGHT w mg

Page 19: Forces and Newton’s 3 Laws

Use the weight equation to find your mass:

w mg

This needs to be in N. Use 1 N = .22 lbs

mw

g

Page 20: Forces and Newton’s 3 Laws

Let’s go back and talk about our box again this time analyzing all the forces:

10 kg

F1 = -20 N F2 = 20 N

Fg = ma = mg =

FN – EQUAL but OPPOSITE to the Fg = 100 N

-100 N

Now we are dealing with forces acting in two directions (x and y).

ΣFy = Fnety = 100 N + -100N = 0

ΣFx = Fnetx = -20 N + -20N = 0 This box is not moving or changingdirection.

Page 21: Forces and Newton’s 3 Laws

Practice with Newton’s 2nd:

1. A tractor pulls a loaded wagon with a constant force of 400 N. If the total mass of the wagon is 200 kg, what is the wagon’s acceleration?

Page 22: Forces and Newton’s 3 Laws

2. A broken down car is being pushed to the side of the road with a force of 200 N which is causing it to accelerate at .2 m/s2. What is the mass of the car?

Page 23: Forces and Newton’s 3 Laws

3. The car below was moving with an initial velocity of 50 m/s until F2 was applied to slow the car down. What is the deceleration of the box?

10 kg

F1 = 300 N F2 = -500 N

What is the distance the box travels before it comes to a stop?

Page 24: Forces and Newton’s 3 Laws

4. A student weighs 600 N. What is his mass?