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This presentation provides instructions on how to view and navigate through a slideshow on momentum and collisions. It contains sections on momentum and impulse, conservation of momentum, and elastic and inelastic collisions. Sample problems are included with step-by-step worked solutions showing calculations and applying concepts like conservation of momentum and kinetic energy.

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How to Use This Presentation To View the presentation as a slideshow with effects select “View” on the menu bar and click on “Slide Show.” To advance through the presentation, click the right-arrow key or the space bar. From the resources slide, click on any resource to see a presentation for that resource. From the Chapter menu screen click on any lesson to go directly to that lesson’s presentation. You may exit the slide show at any time by pressing the Esc key.
Chapter Presentation Transparencies Standardized Test Prep Sample Problems Visual Concepts Resources
Table of Contents Section 1 Momentum and Impulse Section 2 Conservation of Momentum Section 3 Elastic and Inelastic Collisions Momentum and Collisions Chapter 6
Objectives Compare the momentum of different moving objects. Compare the momentum of the same object moving with different velocities. Identify examples of change in the momentum of an object. Describe changes in momentum in terms of force and time. Section 1 Momentum and Impulse Chapter 6
Linear Momentum Momentum is defined as mass times velocity. Momentum is represented by the symbol p, and is a vector quantity. p = m v momentum = mass  velocity Section 1 Momentum and Impulse Chapter 6
Momentum Chapter 6 Section 1 Momentum and Impulse
Linear Momentum, continued Impulse The product of the force and the time over which the force acts on an object is called impulse. The impulse-momentum theorem states that when a net force is applied to an object over a certain time interval, the force will cause a change in the object’s momentum. F ∆ t = ∆ p = m v f – m v i force  time interval = change in momentum Section 1 Momentum and Impulse Chapter 6
Impulse Chapter 6 Section 1 Momentum and Impulse
Stopping times and distances depend on the impulse-momentum theorem. Force is reduced when the time interval of an impact is increased. Linear Momentum, continued Section 1 Momentum and Impulse Chapter 6
Impulse-Momentum Theorem Chapter 6 Section 1 Momentum and Impulse
Impulse-Momentum Theorem Chapter 6 Section 1 Momentum and Impulse
Objectives Describe the interaction between two objects in terms of the change in momentum of each object. Compare the total momentum of two objects before and after they interact. State the law of conservation of momentum. Predict the final velocities of objects after collisions, given the initial velocities, force, and time. Section 2 Conservation of Momentum Chapter 6
Momentum is Conserved The Law of Conservation of Momentum: The total momentum of all objects interacting with one another remains constant regardless of the nature of the forces between the objects. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f total initial momentum = total final momentum Section 2 Conservation of Momentum Chapter 6
Conservation of Momentum Chapter 6 Section 2 Conservation of Momentum
Sample Problem Conservation of Momentum A 76 kg boater, initially at rest in a stationary 45 kg boat, steps out of the boat and onto the dock. If the boater moves out of the boat with a velocity of 2.5 m/s to the right,what is the final velocity of the boat? Section 2 Conservation of Momentum Chapter 6
Sample Problem , continued Conservation of Momentum 1. Define Given: m 1 = 76 kg m 2 = 45 kg v 1,i = 0 v 2,i = 0 v 1,f = 2.5 m/s to the right Unknown: v 2,f = ? Section 2 Conservation of Momentum Chapter 6
Sample Problem , continued Conservation of Momentum 2. Plan Choose an equation or situation: Because the total momentum of an isolated system remains constant, the total initial momentum of the boater and the boat will be equal to the total final momentum of the boater and the boat. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f Section 2 Conservation of Momentum Chapter 6
Sample Problem , continued Conservation of Momentum 2. Plan, continued Because the boater and the boat are initially at rest, the total initial momentum of the system is equal to zero. Therefore, the final momentum of the system must also be equal to zero. m 1 v 1,f + m 2 v 2,f = 0 Rearrange the equation to solve for the final velocity of the boat. Section 2 Conservation of Momentum Chapter 6
Sample Problem , continued Conservation of Momentum 3. Calculate Substitute the values into the equation and solve: Section 2 Conservation of Momentum Chapter 6
Sample Problem , continued Conservation of Momentum 4. Evaluate The negative sign for v 2,f indicates that the boat is moving to the left, in the direction opposite the motion of the boater. Therefore, Section 2 Conservation of Momentum Chapter 6 v 2,f = 4.2 m/s to the left
Momentum is Conserved , continued Newton’s third law leads to conservation of momentum During the collision, the force exerted on each bumper car causes a change in momentum for each car. The total momentum is the same before and after the collision. Section 2 Conservation of Momentum Chapter 6
Objectives Identify different types of collisions. Determine the changes in kinetic energy during perfectly inelastic collisions. Compare conservation of momentum and conserva-tion of kinetic energy in perfectly inelastic and elastic collisions. Find the final velocity of an object in perfectly inelastic and elastic collisions. Section 3 Elastic and Inelastic Collisions Chapter 6
Collisions Perfectly inelastic collision A collision in which two objects stick together after colliding and move together as one mass is called a perfectly inelastic collision. Conservation of momentum for a perfectly inelastic collision: m 1 v 1,i + m 2 v 2,i = ( m 1 + m 2 ) v f total initial momentum = total final momentum Section 3 Elastic and Inelastic Collisions Chapter 6
Perfectly Inelastic Collisions Chapter 6 Section 3 Elastic and Inelastic Collisions
Sample Problem Kinetic Energy in Perfectly Inelastic Collisions Two clay balls collide head-on in a perfectly inelastic collision. The first ball has a mass of 0.500 kg and an initial velocity of 4.00 m/s to the right. The second ball has a mass of 0.250 kg and an initial velocity of 3.00 m/s to the left.What is the decrease in kinetic energy during the collision? Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 1. Define Given: m 1 = 0.500 kg m 2 = 0.250 kg v 1,i = 4.00 m/s to the right, v 1,i = +4.00 m/s v 2,i = 3.00 m/s to the left, v 2,i = –3.00 m/s Unknown: ∆ KE = ? Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 2. Plan Choose an equation or situation: The change in kinetic energy is simply the initial kinetic energy subtracted from the final kinetic energy. ∆ KE = KE i – KE f Determine both the initial and final kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 2. Plan, continued Use the equation for a perfectly inelastic collision to calculate the final velocity. Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate Substitute the values into the equation and solve: First, calculate the final velocity, which will be used in the final kinetic energy equation. Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate, continued Next calculate the initial and final kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate, continued Finally, calculate the change in kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6 4. Evaluate The negative sign indicates that kinetic energy is lost.
Elastic Collisions Elastic Collision A collision in which the total momentum and the total kinetic energy are conserved is called an elastic collision. Momentum and Kinetic Energy Are Conserved in an Elastic Collision Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Elastic Collisions A 0.015 kg marble moving to the right at 0.225 m/s makes an elastic head-on collision with a 0.030 kg shooter marble moving to the left at 0.180 m/s. After the collision, the smaller marble moves to the left at 0.315 m/s. Assume that neither marble rotates before or after the collision and that both marbles are moving on a frictionless surface.What is the velocity of the 0.030 kg marble after the collision? Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Elastic Collisions 1. Define Given: m 1 = 0.015 kg m 2 = 0.030 kg v 1,i = 0.225 m/s to the right, v 1,i = +0.225 m/s v 2,i = 0.180 m/s to the left, v 2,i = –0.180 m/s v 1,f = 0.315 m/s to the left, v 1,i = –0.315 m/s Unknown: v 2,f = ? Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Elastic Collisions 2. Plan Choose an equation or situation: Use the equation for the conservation of momentum to find the final velocity of m 2 , the 0.030 kg marble. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f Rearrange the equation to isolate the final velocity of m 2 . Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Elastic Collisions 3. Calculate Substitute the values into the equation and solve: The rearranged conservation-of-momentum equation will allow you to isolate and solve for the final velocity. Section 3 Elastic and Inelastic Collisions Chapter 6
Sample Problem, continued Elastic Collisions 4. Evaluate Confirm your answer by making sure kinetic energy is also conserved using these values. Section 3 Elastic and Inelastic Collisions Chapter 6
Types of Collisions Chapter 6 Section 3 Elastic and Inelastic Collisions
Multiple Choice 1. If a particle’s kinetic energy is zero, what is its momentum? A. zero B. 1 kg • m/s C. 15 kg • m/s D. negative Standardized Test Prep Chapter 6
Multiple Choice, continued 1. If a particle’s kinetic energy is zero, what is its momentum? A. zero B. 1 kg • m/s C. 15 kg • m/s D. negative Standardized Test Prep Chapter 6
Multiple Choice, continued 2. The vector below represents the momentum of a car traveling along a road. The car strikes another car, which is at rest, and the result is an inelastic collision.Which of the following vectors represents the momentum of the first car after the collision? F. G. H . J. Standardized Test Prep Chapter 6
Multiple Choice, continued 2. The vector below represents the momentum of a car traveling along a road. The car strikes another car, which is at rest, and the result is an inelastic collision.Which of the following vectors represents the momentum of the first car after the collision? F. G. H. J. Standardized Test Prep Chapter 6
Multiple Choice, continued 3. What is the momentum of a 0.148 kg baseball thrown with a velocity of 35 m/s toward home plate? A. 5.1 kg • m/s toward home plate B. 5.1 kg • m/s away from home plate C. 5.2 kg • m/s toward home plate D. 5.2 kg • m/s away from home plate Standardized Test Prep Chapter 6
Multiple Choice, continued 3. What is the momentum of a 0.148 kg baseball thrown with a velocity of 35 m/s toward home plate? A. 5.1 kg • m/s toward home plate B. 5.1 kg • m/s away from home plate C. 5.2 kg • m/s toward home plate D. 5.2 kg • m/s away from home plate Standardized Test Prep Chapter 6
Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 4. What is the final velocity of the second pin if the first pin moves to the right at 0.5 m/s after the collision? F. 2.5 m/s to the left G. 2.5 m/s to the right H. 3.0 m/s to the left J. 3.0 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 4. What is the final velocity of the second pin if the first pin moves to the right at 0.5 m/s after the collision? F. 2.5 m/s to the left G. 2.5 m/s to the right H. 3.0 m/s to the left J. 3.0 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 5. What is the final velocity of the second pin if the first pin stops moving when it hits the second pin? A. 2.5 m/s to the left B. 2.5 m/s to the right C. 3.0 m/s to the left D. 3.0 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 5. What is the final velocity of the second pin if the first pin stops moving when it hits the second pin? A. 2.5 m/s to the left B. 2.5 m/s to the right C. 3.0 m/s to the left D. 3.0 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued 6. For a given change in momentum, if the net force that is applied to an object increases, what happens to the time interval over which the force is applied? F. The time interval increases. G. The time interval decreases. H. The time interval stays the same. J. It is impossible to determine the answer from the given information. Standardized Test Prep Chapter 6
Multiple Choice, continued 6. For a given change in momentum, if the net force that is applied to an object increases, what happens to the time interval over which the force is applied? F. The time interval increases. G. The time interval decreases. H. The time interval stays the same. J. It is impossible to determine the answer from the given information. Standardized Test Prep Chapter 6
Multiple Choice, continued 7. Which equation expresses the law of conservation of momentum? A. p = m v B. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f C. (1/2) m 1 v 1,i 2 + m 2 v 2,i 2 = (1/2)( m 1 + m 2 ) v f 2 D. KE = p Standardized Test Prep Chapter 6
Multiple Choice, continued 7. Which equation expresses the law of conservation of momentum? A. p = m v B. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f C. (1/2) m 1 v 1,i 2 + m 2 v 2,i 2 = (1/2)( m 1 + m 2 ) v f 2 D. KE = p Standardized Test Prep Chapter 6
Multiple Choice, continued 8. Two shuffleboard disks of equal mass, one of which is orange and one of which is yellow, are involved in an elastic collision. The yellow disk is initially at rest and is struck by the orange disk, which is moving initially to the right at 5.00 m/s. After the collision, the orange disk is at rest.What is the velocity of the yellow disk after the collision? F. zero G. 5.00 m/s to the left H. 2.50 m/s to the right J. 5.00 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued 8. Two shuffleboard disks of equal mass, one of which is orange and one of which is yellow, are involved in an elastic collision. The yellow disk is initially at rest and is struck by the orange disk, which is moving initially to the right at 5.00 m/s. After the collision, the orange disk is at rest.What is the velocity of the yellow disk after the collision? F. zero G. 5.00 m/s to the left H. 2.50 m/s to the right J. 5.00 m/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 9. What is the large bead’s velocity after the collision? A. 1.68 cm/s to the right B. 1.87 cm/s to the right C. 2.80 cm/s to the right D. 3.97 cm/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 9. What is the large bead’s velocity after the collision? A. 1.68 cm/s to the right B. 1.87 cm/s to the right C. 2.80 cm/s to the right D. 3.97 cm/s to the right Standardized Test Prep Chapter 6
Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 10. What is the total kinetic energy of the system after the collision? F. 1.40  10 –4 J G. 2.45  10 –4 J H. 4.70  10 –4 J J. 4.90  10 –4 J Standardized Test Prep Chapter 6
Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 10. What is the total kinetic energy of the system after the collision? F. 1.40  10 –4 J G. 2.45  10 –4 J H. 4.70  10 –4 J J. 4.90  10 –4 J Standardized Test Prep Chapter 6
Short Response 11. Is momentum conserved when two objects with zero initial momentum push away from each other? Standardized Test Prep Chapter 6
Short Response, continued 11. Is momentum conserved when two objects with zero initial momentum push away from each other? Answer: yes Standardized Test Prep Chapter 6
Short Response, continued 12. In which type of collision is kinetic energy conserved? What is an example of this type of collision? Standardized Test Prep Chapter 6
Short Response, continued 12. In which type of collision is kinetic energy conserved? Answer: elastic collision What is an example of this type of collision? Answer: Two billiard balls collide and then move separately after the collision. Standardized Test Prep Chapter 6
Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 13. What was the initial speed of the bullet? Show your work.
Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 13. What was the initial speed of the bullet? Show your work. Answer: 340 m/s
Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 14. What will be the kinetic energy of the pendulum when the pendulum swings back to its lowest point? Show your work.
Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 14. What will be the kinetic energy of the pendulum when the pendulum swings back to its lowest point? Show your work. Answer: 1.5 J
Extended Response 15. An engineer working on a space mission claims that if momentum concerns are taken into account, a spaceship will need far less fuel for the return trip than for the first half of the mission.Write a paragraph to explain and support this hypothesis. Standardized Test Prep Chapter 6
Extended Response, continued 15. An engineer working on a space mission claims that if momentum concerns are taken into account, a spaceship will need far less fuel for the return trip than for the first half of the mission.Write a paragraph to explain and support this hypothesis. Hint: Recognize that the ship will have used some of the fuel and thus will have less mass on the return trip. Standardized Test Prep Chapter 6
Momentum is Conserved Section 2 Conservation of Momentum Chapter 6

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Hp 06 Win

  • 1. How to Use This Presentation To View the presentation as a slideshow with effects select “View” on the menu bar and click on “Slide Show.” To advance through the presentation, click the right-arrow key or the space bar. From the resources slide, click on any resource to see a presentation for that resource. From the Chapter menu screen click on any lesson to go directly to that lesson’s presentation. You may exit the slide show at any time by pressing the Esc key.
  • 2. Chapter Presentation Transparencies Standardized Test Prep Sample Problems Visual Concepts Resources
  • 3. Table of Contents Section 1 Momentum and Impulse Section 2 Conservation of Momentum Section 3 Elastic and Inelastic Collisions Momentum and Collisions Chapter 6
  • 4. Objectives Compare the momentum of different moving objects. Compare the momentum of the same object moving with different velocities. Identify examples of change in the momentum of an object. Describe changes in momentum in terms of force and time. Section 1 Momentum and Impulse Chapter 6
  • 5. Linear Momentum Momentum is defined as mass times velocity. Momentum is represented by the symbol p, and is a vector quantity. p = m v momentum = mass  velocity Section 1 Momentum and Impulse Chapter 6
  • 6. Momentum Chapter 6 Section 1 Momentum and Impulse
  • 7. Linear Momentum, continued Impulse The product of the force and the time over which the force acts on an object is called impulse. The impulse-momentum theorem states that when a net force is applied to an object over a certain time interval, the force will cause a change in the object’s momentum. F ∆ t = ∆ p = m v f – m v i force  time interval = change in momentum Section 1 Momentum and Impulse Chapter 6
  • 8. Impulse Chapter 6 Section 1 Momentum and Impulse
  • 9. Stopping times and distances depend on the impulse-momentum theorem. Force is reduced when the time interval of an impact is increased. Linear Momentum, continued Section 1 Momentum and Impulse Chapter 6
  • 10. Impulse-Momentum Theorem Chapter 6 Section 1 Momentum and Impulse
  • 11. Impulse-Momentum Theorem Chapter 6 Section 1 Momentum and Impulse
  • 12. Objectives Describe the interaction between two objects in terms of the change in momentum of each object. Compare the total momentum of two objects before and after they interact. State the law of conservation of momentum. Predict the final velocities of objects after collisions, given the initial velocities, force, and time. Section 2 Conservation of Momentum Chapter 6
  • 13. Momentum is Conserved The Law of Conservation of Momentum: The total momentum of all objects interacting with one another remains constant regardless of the nature of the forces between the objects. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f total initial momentum = total final momentum Section 2 Conservation of Momentum Chapter 6
  • 14. Conservation of Momentum Chapter 6 Section 2 Conservation of Momentum
  • 15. Sample Problem Conservation of Momentum A 76 kg boater, initially at rest in a stationary 45 kg boat, steps out of the boat and onto the dock. If the boater moves out of the boat with a velocity of 2.5 m/s to the right,what is the final velocity of the boat? Section 2 Conservation of Momentum Chapter 6
  • 16. Sample Problem , continued Conservation of Momentum 1. Define Given: m 1 = 76 kg m 2 = 45 kg v 1,i = 0 v 2,i = 0 v 1,f = 2.5 m/s to the right Unknown: v 2,f = ? Section 2 Conservation of Momentum Chapter 6
  • 17. Sample Problem , continued Conservation of Momentum 2. Plan Choose an equation or situation: Because the total momentum of an isolated system remains constant, the total initial momentum of the boater and the boat will be equal to the total final momentum of the boater and the boat. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f Section 2 Conservation of Momentum Chapter 6
  • 18. Sample Problem , continued Conservation of Momentum 2. Plan, continued Because the boater and the boat are initially at rest, the total initial momentum of the system is equal to zero. Therefore, the final momentum of the system must also be equal to zero. m 1 v 1,f + m 2 v 2,f = 0 Rearrange the equation to solve for the final velocity of the boat. Section 2 Conservation of Momentum Chapter 6
  • 19. Sample Problem , continued Conservation of Momentum 3. Calculate Substitute the values into the equation and solve: Section 2 Conservation of Momentum Chapter 6
  • 20. Sample Problem , continued Conservation of Momentum 4. Evaluate The negative sign for v 2,f indicates that the boat is moving to the left, in the direction opposite the motion of the boater. Therefore, Section 2 Conservation of Momentum Chapter 6 v 2,f = 4.2 m/s to the left
  • 21. Momentum is Conserved , continued Newton’s third law leads to conservation of momentum During the collision, the force exerted on each bumper car causes a change in momentum for each car. The total momentum is the same before and after the collision. Section 2 Conservation of Momentum Chapter 6
  • 22. Objectives Identify different types of collisions. Determine the changes in kinetic energy during perfectly inelastic collisions. Compare conservation of momentum and conserva-tion of kinetic energy in perfectly inelastic and elastic collisions. Find the final velocity of an object in perfectly inelastic and elastic collisions. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 23. Collisions Perfectly inelastic collision A collision in which two objects stick together after colliding and move together as one mass is called a perfectly inelastic collision. Conservation of momentum for a perfectly inelastic collision: m 1 v 1,i + m 2 v 2,i = ( m 1 + m 2 ) v f total initial momentum = total final momentum Section 3 Elastic and Inelastic Collisions Chapter 6
  • 24. Perfectly Inelastic Collisions Chapter 6 Section 3 Elastic and Inelastic Collisions
  • 25. Sample Problem Kinetic Energy in Perfectly Inelastic Collisions Two clay balls collide head-on in a perfectly inelastic collision. The first ball has a mass of 0.500 kg and an initial velocity of 4.00 m/s to the right. The second ball has a mass of 0.250 kg and an initial velocity of 3.00 m/s to the left.What is the decrease in kinetic energy during the collision? Section 3 Elastic and Inelastic Collisions Chapter 6
  • 26. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 1. Define Given: m 1 = 0.500 kg m 2 = 0.250 kg v 1,i = 4.00 m/s to the right, v 1,i = +4.00 m/s v 2,i = 3.00 m/s to the left, v 2,i = –3.00 m/s Unknown: ∆ KE = ? Section 3 Elastic and Inelastic Collisions Chapter 6
  • 27. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 2. Plan Choose an equation or situation: The change in kinetic energy is simply the initial kinetic energy subtracted from the final kinetic energy. ∆ KE = KE i – KE f Determine both the initial and final kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 28. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 2. Plan, continued Use the equation for a perfectly inelastic collision to calculate the final velocity. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 29. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate Substitute the values into the equation and solve: First, calculate the final velocity, which will be used in the final kinetic energy equation. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 30. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate, continued Next calculate the initial and final kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 31. Sample Problem, continued Kinetic Energy in Perfectly Inelastic Collisions 3. Calculate, continued Finally, calculate the change in kinetic energy. Section 3 Elastic and Inelastic Collisions Chapter 6 4. Evaluate The negative sign indicates that kinetic energy is lost.
  • 32. Elastic Collisions Elastic Collision A collision in which the total momentum and the total kinetic energy are conserved is called an elastic collision. Momentum and Kinetic Energy Are Conserved in an Elastic Collision Section 3 Elastic and Inelastic Collisions Chapter 6
  • 33. Sample Problem, continued Elastic Collisions A 0.015 kg marble moving to the right at 0.225 m/s makes an elastic head-on collision with a 0.030 kg shooter marble moving to the left at 0.180 m/s. After the collision, the smaller marble moves to the left at 0.315 m/s. Assume that neither marble rotates before or after the collision and that both marbles are moving on a frictionless surface.What is the velocity of the 0.030 kg marble after the collision? Section 3 Elastic and Inelastic Collisions Chapter 6
  • 34. Sample Problem, continued Elastic Collisions 1. Define Given: m 1 = 0.015 kg m 2 = 0.030 kg v 1,i = 0.225 m/s to the right, v 1,i = +0.225 m/s v 2,i = 0.180 m/s to the left, v 2,i = –0.180 m/s v 1,f = 0.315 m/s to the left, v 1,i = –0.315 m/s Unknown: v 2,f = ? Section 3 Elastic and Inelastic Collisions Chapter 6
  • 35. Sample Problem, continued Elastic Collisions 2. Plan Choose an equation or situation: Use the equation for the conservation of momentum to find the final velocity of m 2 , the 0.030 kg marble. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f Rearrange the equation to isolate the final velocity of m 2 . Section 3 Elastic and Inelastic Collisions Chapter 6
  • 36. Sample Problem, continued Elastic Collisions 3. Calculate Substitute the values into the equation and solve: The rearranged conservation-of-momentum equation will allow you to isolate and solve for the final velocity. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 37. Sample Problem, continued Elastic Collisions 4. Evaluate Confirm your answer by making sure kinetic energy is also conserved using these values. Section 3 Elastic and Inelastic Collisions Chapter 6
  • 38. Types of Collisions Chapter 6 Section 3 Elastic and Inelastic Collisions
  • 39. Multiple Choice 1. If a particle’s kinetic energy is zero, what is its momentum? A. zero B. 1 kg • m/s C. 15 kg • m/s D. negative Standardized Test Prep Chapter 6
  • 40. Multiple Choice, continued 1. If a particle’s kinetic energy is zero, what is its momentum? A. zero B. 1 kg • m/s C. 15 kg • m/s D. negative Standardized Test Prep Chapter 6
  • 41. Multiple Choice, continued 2. The vector below represents the momentum of a car traveling along a road. The car strikes another car, which is at rest, and the result is an inelastic collision.Which of the following vectors represents the momentum of the first car after the collision? F. G. H . J. Standardized Test Prep Chapter 6
  • 42. Multiple Choice, continued 2. The vector below represents the momentum of a car traveling along a road. The car strikes another car, which is at rest, and the result is an inelastic collision.Which of the following vectors represents the momentum of the first car after the collision? F. G. H. J. Standardized Test Prep Chapter 6
  • 43. Multiple Choice, continued 3. What is the momentum of a 0.148 kg baseball thrown with a velocity of 35 m/s toward home plate? A. 5.1 kg • m/s toward home plate B. 5.1 kg • m/s away from home plate C. 5.2 kg • m/s toward home plate D. 5.2 kg • m/s away from home plate Standardized Test Prep Chapter 6
  • 44. Multiple Choice, continued 3. What is the momentum of a 0.148 kg baseball thrown with a velocity of 35 m/s toward home plate? A. 5.1 kg • m/s toward home plate B. 5.1 kg • m/s away from home plate C. 5.2 kg • m/s toward home plate D. 5.2 kg • m/s away from home plate Standardized Test Prep Chapter 6
  • 45. Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 4. What is the final velocity of the second pin if the first pin moves to the right at 0.5 m/s after the collision? F. 2.5 m/s to the left G. 2.5 m/s to the right H. 3.0 m/s to the left J. 3.0 m/s to the right Standardized Test Prep Chapter 6
  • 46. Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 4. What is the final velocity of the second pin if the first pin moves to the right at 0.5 m/s after the collision? F. 2.5 m/s to the left G. 2.5 m/s to the right H. 3.0 m/s to the left J. 3.0 m/s to the right Standardized Test Prep Chapter 6
  • 47. Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 5. What is the final velocity of the second pin if the first pin stops moving when it hits the second pin? A. 2.5 m/s to the left B. 2.5 m/s to the right C. 3.0 m/s to the left D. 3.0 m/s to the right Standardized Test Prep Chapter 6
  • 48. Multiple Choice, continued Use the passage below to answer questions 4–5. After being struck by a bowling ball, a 1.5 kg bowling pin slides to the right at 3.0 m/s and collides head-on with another 1.5 kg bowling pin initially at rest. 5. What is the final velocity of the second pin if the first pin stops moving when it hits the second pin? A. 2.5 m/s to the left B. 2.5 m/s to the right C. 3.0 m/s to the left D. 3.0 m/s to the right Standardized Test Prep Chapter 6
  • 49. Multiple Choice, continued 6. For a given change in momentum, if the net force that is applied to an object increases, what happens to the time interval over which the force is applied? F. The time interval increases. G. The time interval decreases. H. The time interval stays the same. J. It is impossible to determine the answer from the given information. Standardized Test Prep Chapter 6
  • 50. Multiple Choice, continued 6. For a given change in momentum, if the net force that is applied to an object increases, what happens to the time interval over which the force is applied? F. The time interval increases. G. The time interval decreases. H. The time interval stays the same. J. It is impossible to determine the answer from the given information. Standardized Test Prep Chapter 6
  • 51. Multiple Choice, continued 7. Which equation expresses the law of conservation of momentum? A. p = m v B. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f C. (1/2) m 1 v 1,i 2 + m 2 v 2,i 2 = (1/2)( m 1 + m 2 ) v f 2 D. KE = p Standardized Test Prep Chapter 6
  • 52. Multiple Choice, continued 7. Which equation expresses the law of conservation of momentum? A. p = m v B. m 1 v 1,i + m 2 v 2,i = m 1 v 1,f + m 2 v 2,f C. (1/2) m 1 v 1,i 2 + m 2 v 2,i 2 = (1/2)( m 1 + m 2 ) v f 2 D. KE = p Standardized Test Prep Chapter 6
  • 53. Multiple Choice, continued 8. Two shuffleboard disks of equal mass, one of which is orange and one of which is yellow, are involved in an elastic collision. The yellow disk is initially at rest and is struck by the orange disk, which is moving initially to the right at 5.00 m/s. After the collision, the orange disk is at rest.What is the velocity of the yellow disk after the collision? F. zero G. 5.00 m/s to the left H. 2.50 m/s to the right J. 5.00 m/s to the right Standardized Test Prep Chapter 6
  • 54. Multiple Choice, continued 8. Two shuffleboard disks of equal mass, one of which is orange and one of which is yellow, are involved in an elastic collision. The yellow disk is initially at rest and is struck by the orange disk, which is moving initially to the right at 5.00 m/s. After the collision, the orange disk is at rest.What is the velocity of the yellow disk after the collision? F. zero G. 5.00 m/s to the left H. 2.50 m/s to the right J. 5.00 m/s to the right Standardized Test Prep Chapter 6
  • 55. Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 9. What is the large bead’s velocity after the collision? A. 1.68 cm/s to the right B. 1.87 cm/s to the right C. 2.80 cm/s to the right D. 3.97 cm/s to the right Standardized Test Prep Chapter 6
  • 56. Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 9. What is the large bead’s velocity after the collision? A. 1.68 cm/s to the right B. 1.87 cm/s to the right C. 2.80 cm/s to the right D. 3.97 cm/s to the right Standardized Test Prep Chapter 6
  • 57. Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 10. What is the total kinetic energy of the system after the collision? F. 1.40  10 –4 J G. 2.45  10 –4 J H. 4.70  10 –4 J J. 4.90  10 –4 J Standardized Test Prep Chapter 6
  • 58. Multiple Choice, continued Use the information below to answer questions 9–10. A 0.400 kg bead slides on a straight frictionless wire and moves with a velocity of 3.50 cm/s to the right, as shown below. The bead collides elastically with a larger 0.600 kg bead that is initially at rest. After the collision, the smaller bead moves to the left with a velocity of 0.70 cm/s. 10. What is the total kinetic energy of the system after the collision? F. 1.40  10 –4 J G. 2.45  10 –4 J H. 4.70  10 –4 J J. 4.90  10 –4 J Standardized Test Prep Chapter 6
  • 59. Short Response 11. Is momentum conserved when two objects with zero initial momentum push away from each other? Standardized Test Prep Chapter 6
  • 60. Short Response, continued 11. Is momentum conserved when two objects with zero initial momentum push away from each other? Answer: yes Standardized Test Prep Chapter 6
  • 61. Short Response, continued 12. In which type of collision is kinetic energy conserved? What is an example of this type of collision? Standardized Test Prep Chapter 6
  • 62. Short Response, continued 12. In which type of collision is kinetic energy conserved? Answer: elastic collision What is an example of this type of collision? Answer: Two billiard balls collide and then move separately after the collision. Standardized Test Prep Chapter 6
  • 63. Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 13. What was the initial speed of the bullet? Show your work.
  • 64. Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 13. What was the initial speed of the bullet? Show your work. Answer: 340 m/s
  • 65. Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 14. What will be the kinetic energy of the pendulum when the pendulum swings back to its lowest point? Show your work.
  • 66. Short Response, continued Base your answers to questions 13–14 on the information below. An 8.0 g bullet is fired into a 2.5 kg pendulum bob, which is initially at rest and becomes embedded in the bob. The pendulum then rises a vertical distance of 6.0 cm. Standardized Test Prep Chapter 6 14. What will be the kinetic energy of the pendulum when the pendulum swings back to its lowest point? Show your work. Answer: 1.5 J
  • 67. Extended Response 15. An engineer working on a space mission claims that if momentum concerns are taken into account, a spaceship will need far less fuel for the return trip than for the first half of the mission.Write a paragraph to explain and support this hypothesis. Standardized Test Prep Chapter 6
  • 68. Extended Response, continued 15. An engineer working on a space mission claims that if momentum concerns are taken into account, a spaceship will need far less fuel for the return trip than for the first half of the mission.Write a paragraph to explain and support this hypothesis. Hint: Recognize that the ship will have used some of the fuel and thus will have less mass on the return trip. Standardized Test Prep Chapter 6
  • 69. Momentum is Conserved Section 2 Conservation of Momentum Chapter 6