history of motion and newton’s laws of motion

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History of Motion and Newton’s Laws of Motion Centuries before Isaac Newton's discoveries, Polynesian mathmatician Pao Lau would have discovered the laws of gravity first..........had he ever come out of the coma.

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History of Motion and Newton’s Laws of Motion. Centuries before Isaac Newton's discoveries, Polynesian mathmatician Pao Lau would have discovered the laws of gravity first..........had he ever come out of the coma. Key Words. Force – a push or a pull on an object (unit = Newton). - PowerPoint PPT Presentation

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Page 1: History of Motion  and  Newton’s Laws of Motion

History of Motion and

Newton’s Laws of Motion

Centuries before Isaac Newton's discoveries, Polynesian mathmatician Pao Lau would have discovered the laws of gravity first..........had he ever come out of the coma.

Page 2: History of Motion  and  Newton’s Laws of Motion

Key Words• Force – a push or a

pull on an object (unit = Newton)

Page 3: History of Motion  and  Newton’s Laws of Motion

History of Motion

• Greeks – established that forces cause motion

Page 4: History of Motion  and  Newton’s Laws of Motion

Aristotle

• Natural motion – resting places

• Violent motion – imposed motion

• Earth didn’t move (natural motion) but the heavens (stars) operated on a model of perpetual motion.

Page 5: History of Motion  and  Newton’s Laws of Motion

Copernicus

•Earth moved around the sun

Page 6: History of Motion  and  Newton’s Laws of Motion

Galileo• Established that forces ARE NOT

needed to keep objects in motion.

• Came up with the idea of inertia • Inertia – The tendency of an object

to resist a change in motion.

• Inertia depends upon only its mass• Also recognized the

concept of frame ofreference.

Page 7: History of Motion  and  Newton’s Laws of Motion

Newton• Developed 3 laws

of motion• Developed the

Law of Universal Gravitation

Page 8: History of Motion  and  Newton’s Laws of Motion

Newton’s First Law

• Unless acted upon by an unbalanced force, an object will maintain a constant velocity (direction and speed).

• Law of Inertia

Page 9: History of Motion  and  Newton’s Laws of Motion

Example: 1st Law

Page 10: History of Motion  and  Newton’s Laws of Motion

Newton’s Second Law

• Acceleration of an object equals the net force on that object divided by its mass.

• a = ∑F/m or ∑F = m a• F (unit is Newton)• Newton = kg x m/s2

• m (unit is kg)• a (unit is m/s2)

Page 11: History of Motion  and  Newton’s Laws of Motion

Example: 2nd Law• Which accelerates more

when the same amount of force is applied?

What kind of relationship is between a & m?

What would the graph look like?

Page 12: History of Motion  and  Newton’s Laws of Motion

Example: 2nd Law

• If dropped from the same height, which would have more force when it hit the ground?

What kind of relationship is between m & f?

Page 13: History of Motion  and  Newton’s Laws of Motion

2nd Law and gravity

• Reminder: acceleration of an object due to gravity on earth is 9.80 m/s2

• Weight is the force of gravity on the mass of an object.

• Mass is constant, weight changes with gravity

Page 14: History of Motion  and  Newton’s Laws of Motion

2nd Law and gravity

Page 15: History of Motion  and  Newton’s Laws of Motion

Newton’s Third Law

• All forces come in pairs that are equal in magnitude (size) and opposite in direction.

Page 16: History of Motion  and  Newton’s Laws of Motion

Characteristics of 3rd Law

• Always in pairs• Equal in strength• Opposite in direction• Occur at the same time• DON’T act on the same

object (that’s why they don’t cancel)

Page 17: History of Motion  and  Newton’s Laws of Motion

Example: 3rd Law

• Action = ball hits bat• Reaction = bat hits ball

(with the same amount of force)

Page 18: History of Motion  and  Newton’s Laws of Motion

Example: 3rd Law

• Action = Tire pushes on the road

• Reaction = road pushes on the tire

Page 19: History of Motion  and  Newton’s Laws of Motion

Newton’s 2nd Law Formulas

F = ma

W = mg

a = g sin θ

1 lb = 4.448 N

Vf = Vi + at

d = Vi t + ½ at2

2ad = Vf2 – Vi

2

Vf + Vi or d = ½ Vf + Vi t

2

d = t