Chapter 9. Impulse and Momentum - Northern Highlands ... · Chapter 9. Impulse and Momentum ......

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Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley. Chapter 9. Impulse and Momentum Chapter 9. Impulse and Momentum Explosions and collisions obey some surprisingly simple laws that make problem solving easier when comparing the situation before and after an interaction. Chapter Goal: To introduce the ideas of impulse and momentum and to learn a new problem-solving strategy based on conservation laws.

Transcript of Chapter 9. Impulse and Momentum - Northern Highlands ... · Chapter 9. Impulse and Momentum ......

Page 1: Chapter 9. Impulse and Momentum - Northern Highlands ... · Chapter 9. Impulse and Momentum ... EXAMPLE 9.2 A bouncing ball ... The cart’s change of momentum is A. 30 kg m/s. B.

Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley.

Chapter 9. Impulse and MomentumChapter 9. Impulse and Momentum Explosions and collisions obey some surprisingly simple laws that make problem solving easier when comparing the situation before and after an interaction.Chapter Goal: To introduce the ideas of impulse and momentum and to learn a new problem-solving strategy based on conservation laws.

Page 2: Chapter 9. Impulse and Momentum - Northern Highlands ... · Chapter 9. Impulse and Momentum ... EXAMPLE 9.2 A bouncing ball ... The cart’s change of momentum is A. 30 kg m/s. B.

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Topics:• Momentum and Impulse • Solving Impulse and Momentum Problems • Conservation of Momentum • Inelastic Collisions • Explosions • Momentum in Two Dimensions

Chapter 9. Impulse and Momentum Chapter 9. Impulse and Momentum

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Chapter 9. Reading QuizzesChapter 9. Reading Quizzes

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A. a force that is applied at a random  time.

B. a force that is applied very suddenly.C. the area under the force curve in a

 force-versus-time graph.D. the time interval that a force lasts.

Impulse is

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A. a force that is applied at a random  time.

B. a force that is applied very suddenly.C. the area under the force curve in a

 force-versus-time graph.D. the time interval that a force lasts.

Impulse is

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The total momentum of a system is conserved

A. always.B. if the system is isolated.C. if the forces are conservative.D. never; it’s just an approximation.

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The total momentum of a system is conserved

A. always.B. if the system is isolated.C. if the forces are conservative.D. never; it’s just an approximation.

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In an inelastic collision,

A. impulse is conserved.B. momentum is conserved.C. force is conserved.D. energy is conserved.E. elasticity is conserved.

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In an inelastic collision,

A. impulse is conserved.B. momentum is conserved.C. force is conserved.D. energy is conserved.E. elasticity is conserved.

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Chapter 9. Basic Content and ExamplesChapter 9. Basic Content and Examples

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Impulse and MomentumImpulse and MomentumMomentum is the product of a particle’s mass and velocity, has units of kg m/s, and is given by

The impulse upon a particle is defined as

Impulse has units of N s, but you should be able to show that N s are equivalent to kg m/s. The impulse-momentum theorem is

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Tactics: Drawing a before-and-after pictorial Tactics: Drawing a before-and-after pictorial representationrepresentation

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Tactics: Drawing a before-and-after pictorial Tactics: Drawing a before-and-after pictorial representationrepresentation

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EXAMPLE 9.2 A bouncing ball

QUESTION:

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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EXAMPLE 9.2 A bouncing ball

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Conservation of Momentum

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Conservation of Momentum

Stated mathematically, the law of conservation of momentum for an isolated system is

The total momentum after an interaction is equal to the total momentum before the interaction.

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EXAMPLE 9.3 Two balls shot from a tube

QUESTION:

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EXAMPLE 9.3 Two balls shot from a tube

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EXAMPLE 9.3 Two balls shot from a tube

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EXAMPLE 9.3 Two balls shot from a tube

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EXAMPLE 9.3 Two balls shot from a tube

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EXAMPLE 9.3 Two balls shot from a tube

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Problem-Solving Strategy: Conservation of Momentum

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Problem-Solving Strategy: Conservation of Momentum

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Problem-Solving Strategy: Conservation of Momentum

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Problem-Solving Strategy: Conservation of Momentum

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Conservation of Momentum Depends on the System

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Conservation of Momentum Depends on the System

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EXAMPLE 9.5 An inelastic glider collision

QUESTION:

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EXAMPLE 9.5 An inelastic glider collision

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EXAMPLE 9.5 An inelastic glider collision

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EXAMPLE 9.5 An inelastic glider collision

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EXAMPLE 9.5 An inelastic glider collision

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EXAMPLE 9.5 An inelastic glider collision

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EXAMPLE 9.9 Momentum in a 2D car crash

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EXAMPLE 9.9 Momentum in a 2D car crash

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EXAMPLE 9.9 Momentum in a 2D car crash

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EXAMPLE 9.9 Momentum in a 2D car crash

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EXAMPLE 9.9 Momentum in a 2D car crash

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EXAMPLE 9.9 Momentum in a 2D car crash

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Chapter 9. Summary Slides

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General Principles

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General Principles

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Important Concepts

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Important Concepts

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Applications

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Applications

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Chapter 9. Clicker Questions

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The cart’s change of momentum is

A. 30 kg m/s.B. 10 kg m/s.C.–10 kg m/s.D.–20 kg m/s.E.–30 kg m/s.

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The cart’s change of momentum is

A. 30 kg m/s.B. 10 kg m/s.C.–10 kg m/s.D.–20 kg m/s.E.–30 kg m/s.

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A. They exert equal impulses because  they have equal momenta.

B. The clay ball exerts a larger impulse  because it sticks.

C. Neither exerts an impulse on the wall  because the wall doesn’t move.

D. The rubber ball exerts a larger  impulse because it bounces.

A 10 g rubber ball and a 10 g clay ball are thrown at a wall with equal speeds. The rubber ball bounces, the clay ball sticks. Which ball exerts a larger impulse on the wall?

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A. They exert equal impulses because  they have equal momenta.

B. The clay ball exerts a larger impulse  because it sticks.

C. Neither exerts an impulse on the wall  because the wall doesn’t move.

D. The rubber ball exerts a larger  impulse because it bounces.

A 10 g rubber ball and a 10 g clay ball are thrown at a wall with equal speeds. The rubber ball bounces, the clay ball sticks. Which ball exerts a larger impulse on the wall?

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Objects A and C are made of different materials, with different “springiness,” but they have the same mass and are initially at rest. When ball B collides with object A, the ball ends up at rest. When ball B is thrown with the same speed and collides with object C, the ball rebounds to the left. Compare the velocities of A and C after the collisions. Is vA greater than, equal to, or less than vC?

A. vA > vC B. vA < vC

C. vA = vC

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Objects A and C are made of different materials, with different “springiness,” but they have the same mass and are initially at rest. When ball B collides with object A, the ball ends up at rest. When ball B is thrown with the same speed and collides with object C, the ball rebounds to the left. Compare the velocities of A and C after the collisions. Is vA greater than, equal to, or less than vC?

A. vA > vC B. vA < vC

C. vA = vC

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A. vf = v2. B. vf is less than v2.C. vf is greater than v2, but less than v1. D. vf = v1. E. vf is greater than v1.

The two particles are both moving to the right. Particle 1 catches up with particle 2 and collides with it. The particles stick together and continue on with velocity vf. Which of these statements is true?

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A. vf = v2. B. vf is less than v2.C. vf is greater than v2, but less than v1. D. vf = v1. E. vf is greater than v1.

The two particles are both moving to the right. Particle 1 catches up with particle 2 and collides with it. The particles stick together and continue on with velocity vf. Which of these statements is true?

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An explosion in a rigid pipe shoots out three pieces. A 6 g piece comes out the right end. A 4 g piece comes out the left end with twice the speed of the 6 g piece. From which end does the third piece emerge?

A. Right endB. Left end

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An explosion in a rigid pipe shoots out three pieces. A 6 g piece comes out the right end. A 4 g piece comes out the left end with twice the speed of the 6 g piece. From which end does the third piece emerge?

A. Right endB. Left end