1. What is the difference in elastic and inelastic collisions?

Slides:



Advertisements
Similar presentations
Chapter 7 Collisions. If the sum of the external forces is zero, then PRINCIPLE OF CONSERVATION OF LINEAR MOMENTUM The total linear momentum of an isolated.
Advertisements

Journal 1/27/15 Momentum is the basic idea behind weapons like guns. What kind of defensive thing might we create using momentum or collisions? Objective.
Problem of the Day An 1800 kg car stopped at a traffic light is struck from the rear by a 900 kg car, and the two become entangled, moving along the same.
Impulse, Momentum and Collisions
Linear Momentum why is more force needed to stop a train than a car if both travel at the same speed? why does a little tiny bullet have so much impact?
Conservation of Momentum
Warm up. Physics Honors AB –Day 1/12/15-1/13/15 Momentum and Impulse.
Momentum and Energy in Collisions. A 2kg car moving at 10m/s strikes a 2kg car at rest. They stick together and move to the right at ___________m/s.
Aim: What is the law of conservation of momentum? Do Now: A 20 kg object traveling at 20 m/s stops in 6 s. What is the change in momentum? Δp = mΔv Δp.
Physics 218: Mechanics Instructor: Dr. Tatiana Erukhimova Lecture 18.
Momentum is Conserved in an isolated system.
Physics 218: Mechanics Instructor: Dr. Tatiana Erukhimova Lecture 27.
Elastic and Inelastic Collisions. Collisions can be grouped into two categories, elastic and inelastic. Elastic Collisions: Kinetic Energy is conserved.
Principles of Physics. - property of an object related to its mass and velocity. - “mass in motion” or “inertia in motion” p = momentum (vector) p = mvm.
Momentum Chapter 6. Momentum ► Related to inertia, not the same. ► Symbol is p ► p=mv ► Units of kgm/s ► What is the momentum of a 75kg rock rolling at.
Science Starter A 2 kg object moving east at 12 m/s collides with a stationary 6 kg object. After the collision, the 2 kg object bounces west at 6 m/s.
Momentum and Impulse Review 1.The velocity of a moving mass is called? ans: momentum 2.Force applied in a period of time is called? ans: impulse 3. The.
Collisions basically include every interaction § 8.3–8.4.
Example 1 Conservation of Momentum Examples If the system includes both the man and the boy it is then an isolated, closed system and momentum is conserved.
1 PPMF102– Lecture 3 Linear Momentum. 2 Linear momentum (p) Linear momentum = mass x velocity Linear momentum = mass x velocity p = mv p = mv SI unit:
Chapter 6 Momentum and Impulse
Unit 8 Notes Momentum. p=mv In the last unit, we learned about conservation of energy. In this unit, we see conservation of momentum Momentum (p) is equal.
Momentum and Its Conservation LEQ: What is Momentum?
Collisions.
Chapter 6 Momentum and Impulse. Momentum The product of an object’s mass and velocity: p = mv Momentum, p, and velocity, v, are vector quantities, meaning.
MOMENTUM the product of mass and velocity Units are kgm/s, or any mass velocity combo Example: Which has more momentum, a 8000-kg hippo trotting at 1.5.
Chapter 9 - Collisions Momentum and force Conservation of momentum
Chapter 7 Impulse and Momentum. 7.1 The Impulse-Momentum Theorem DEFINITION OF IMPULSE The impulse of a force is the product of the average force and.
Momentum Part 3 By: Heather Britton. Elastic Collisions Elastic collisions are a special type of collisions that do not often occur in everyday experience.
Momentum. Collisions Perfectly inelastic collisions –When two objects stick together and move as one mass Elastic collisions –When two objects return.
Elastic and Inelastic Collisions. Elastic Collision If 2 colliding objects are very hard and no heat is produced in the collision, KE is conserved as.
The force on an object may not be constant, but may vary over time. The force can be averaged over the time of application to find the impulse.
Impulse, Momentum and Collisions. momentum = mass x velocity p = mv units: kgm/s or Ns.
Lecture 14: Collisions & Momentum. Questions of Yesterday A 50-kg object is traveling with a speed of 100 m/s and a 100-kg object is traveling at a speed.
Physics Section 6.3 Apply the physics of collisions Inelastic collision – two objects stick together after colliding. The two objects become one object.
Chapter 6 Momentum and Collisions 6-1 Momentum and Impulse Momentum(p) describes the tendency of an object to continue moving (or not moving) at a constant.
Momentum & Impulse Think of P as in Pmomentum. Momentum & Impulse Momentum = m x v, it’s a vector, P = m x v Remember F = ∆ P/ ∆ time = m ∆v/∆t = ma Impulse.
Law of Conservation of Momentum. The Law of Conservation for Momentum Momentum is always conserved in a collision. It is never created or destroyed! (Just.
Unit 5: Elastic Collisions In elastic collisions, two objects collide and return to their original shapes with no loss of total kinetic energy. ◦ After.
Elastic and Inelastic Collisions 6.3. Perfectly Inelastic Collisions When two objects collide and move with each other after.
ELASTIC & INELASTIC Analyzing Collisions. Collisions During a collision, there is a transfer of momentum & energy. To calculate momentum = p ai + p bi.
Momentum Chapter 6. Momentum ► Related to inertia, not the same. ► Symbol is p ► p=mv ► Units of kgm/s 1. What is the momentum of a 75kg rock rolling.
Conservation of Momentum If two isolated objects interact (collide or separate), then the total momentum of the system is conserved (constant). Conservation.
Momentum A measure of how hard it is to stop a moving object. Related to both mass and velocity. Possessed by all moving objects.
Elastic and Inelastic Collisions
Chapter 6. When objects collide their motion changes and this is the result of a concept called momentum. Momentum = mass x velocity p = mv kgm/s or Ns.
1. What is the difference in elastic and inelastic collisions?
Momentum The property of moving object has that makes it difficult to stop. (technically, product of mass and velocity) Formula: p = mv.
Do Now: A 1500 kg car speeds up from 15 m/s to 30 m/s in 6 seconds.
3.1.2 Conservation of Momentum
CONSERVATION OF LINEAR MOMENTUM
The Ballistic Pendulum
Writing Prompt: 10/26/2006 Predict what will happen if a 250 lb. safety runs into a 140 lb. punt returner who was standing still to catch a punt during.
Chapter 6 Objectives Identify different types of collisions.
7. Momentum and impulse Momentum:
Conservation of Momentum
9.8 Momentum and Kinetic Energy in Collisions
Momentum and collisions
Now consider two tennis balls……
Momentum “Keep Goingness” of an object. p = mv where p = momentum
2.3 Momentum Momentum:
MOMENTUM (p) is defined as the product of the mass and velocity -is based on Newton’s 2nd Law F = m a F = m Δv t F t = m Δv IMPULSE MOMENTUM.
Conservation of Momentum
SCI 340 L22 Collisions basically include every interaction
Collisions Momentum is always conserved in collisions
Momentum Mass X Velocity.
Momentum “Keep Goingness” of an object. (demo air track) p = mv where
the science of collision
Lesson 8.5 Inelastic Collision In One Dimension
Presentation transcript:

1. What is the difference in elastic and inelastic collisions?

Both types of collisions conserve momentum. (Momentum is conserved in all collisions.) Elastic collisions also conserve kinetic energy. Inelastic collisions do not conserve kinetic energy.

2. A 5 gram bullet is fired at a speed of 1000 m/s. It collides with and lodges in a 2 kg block of wood. What is the speed of the bullet-wood block combination after the collision?

mv + mv = mv x x 0 = x v 5 = 2.005v v = 2.49 m/s

3. What is the kinetic energy of the bullet- wood block system in question 2 before the collision?

KE = ½ mv 2 KE = ½ x KE = 2500 J

4. What is the kinetic energy of the bullet- wood block system in question 2 after the collision?

KE = ½ mv 2 KE = ½ x KE = 6.2 J

5. Is the collision in question 2 elastic or inelastic?

KE drops from 2500 J to 6.2 J. The collision is inelastic. (perfectly inelastic)

6. A 0.5 kg croquet ball moving 4 m/s collides with another 0.5 kg croquet ball which is at rest. The first ball stops after the collision. What is the velocity of the second ball after the collision?

mv + mv = mv + mv 0.5 x x 0 = 0.5 x v 2 kgm/s = 0.5v v = 4 m/s

7. What is the kinetic energy of the two croquet ball system in question 6 before the collision?

KE = ½ mv 2 KE = ½ 0.5 x 4 2 KE = 4 J

8. What is the kinetic energy of the two croquet ball system in question 6 after the collision?

KE = ½ mv 2 KE = ½ 0.5 x 4 2 KE = 4 J

9. Is the collision in question 6 elastic or inelastic?

KE before the collision = 4 J. KE after = 4 J. KE is conserved so it is an elastic collision.

10. A 5 kg ball is moving right at a velocity of 6 m/s. It makes a head on collision with another 5 kg ball which is moving left at 4 m/s. After the collision, the first marble moves left at 4 m/s. What is the velocity of the second ball after the collision?

mv + mv = mv + mv 5 x x -4 = 5 x v = v v = 6 m/s

11. What is the kinetic energy of the two ball system in question 10 before the collision?

KE = ½ mv 2 KE = ½ 5 x ½ 5 x -4 2 KE = 90 J + 40 J KE = 130 J

12. What is the kinetic energy of the two ball system in question 10 after the collision?

KE = ½ mv 2 KE = ½ 5 x ½ 5 x 6 2 KE = 40 J + 90 J KE = 130 J

13. Is the collision in question 10 elastic or inelastic?

KE before the collision = 130 J. KE after = 130 J. KE is conserved so it is an elastic collision.

14. How do we identify perfectly inelastic collisions?

In a perfectly inelastic collision, the objects stick together and are treated as one object.