Bouncing Balls 1 Bouncing Balls. Bouncing Balls 2 Introductory Question If you place a tennis ball on a basketball and drop this stack on the ground,

Slides:



Advertisements
Similar presentations
Kinetic Molecular Theory Copyright Sautter 2003.
Advertisements

Physics Spring 2012 Chapter 6 - Momentum Momentum Impulse Impulse Changes Momentum Bouncing Conservation of Momentum Collisions More Complicated.
Chapter 2 – Lesson 4.
Physics for Scientists and Engineers, 6e
By Cade and Georgia.  Newton’s laws of motion, including an understanding of force, mass and weight, acceleration and inertia applied to sport and physical.
Linear Kinetics Work, power & energy. Today  Continue the discussion of collisions  Discuss the relationships among mechanical work, power and energy.
SWEET SPOTS A/Prof Rod Cross Physics Department Sydney University June 2006.
IMPACT Today’s Objectives: 1.Understand and analyze the mechanics of impact. 2.Analyze the motion of bodies undergoing a collision, in both central and.
L-8 (M-7) I. Collisions II. Work and Energy Momentum: an object of mass m, moving with velocity v has a momentum p = m v. Momentum is an important and.
Spin Impact and Elasticity By Dr. Ajay Kumar Reader School of Physical Education DAVV Indore.
A. Rolling in the Rain An open cart rolls along a frictionless track while it is raining. As it rolls, what happens to the speed of the cart as the rain.
Chapter 6 Momentum Impulse Impulse Changes Momentum Bouncing
SMDEP Physics Conservation of Linear Momentum, Collisions, Center of Mass.
Impact for Particles The focus of this class is particle impact. We will not discuss impact for rigid bodies. Terminology: Central Impact: The incident.
PH 201 Dr. Cecilia Vogel Lecture 16. OUTLINE  Momentum Conservation  Collisions.
Particle Impact: Ex Prob 3 (Ball on Surface) A ball is released from some height, h 1, and reaches a velocity v 1 just before striking the ground. The.
AP Physics Impulse and Momentum. Which do you think has more momentum?
Department of Physics and Applied Physics , F2010, Lecture 16 Physics I LECTURE 16 11/03/10.
Bouncing Balls 1 Bouncing Balls. Bouncing Balls 2 Introductory Question If you place a tennis ball on a basketball and drop this stack on the ground,
Bicycles 1 Bicycles. Bicycles 2 Question: How would raising the height of a sport utility vehicle affect its turning stability? 1.Make it less likely.
Newton’s Third Law of Motion
Mom General Store of Concepts Acting Impulsively Mom ’ s Bouncing off the walls Conserving Mom Crash Bang Boom Mom ’ s Jeopardy Sample.
 We sometimes call this RELATIVE motion.  We have to see something move in relation to something else – we need a FRAME OF REFERENCE.
ConcepTest 6.1 Rolling in the Rain a) speeds up b) maintains constant speed c) slows down d) stops immediately An open cart rolls along a frictionless.
Bouncing Balls 1 Bouncing Balls. Bouncing Balls 2 Question: If you place a tennis ball on a basketball and drop this stack on the ground, how high will.
1 October 2: Spring Scales – Hooke’s law. 2 Question: What is exactly a spring scale measuring? Discussion: Measuring mass and measuring weight. An object’s.
Work, Energy & Power. Review & build on Y11 mechanics and introduce Spring Potential Energy.
Force Motion Energy. For an object to move, there must be an application of force. Force is a push or a pull that causes an object to move, change direction,
Momentum and Collisions
Using the “Clicker” If you have a clicker now, and did not do this last time, please enter your ID in your clicker. First, turn on your clicker by sliding.
Chapter 6 Momentum and Impulse
Bell work Jason held a basketball over his head and then threw it toward the floor. The ball hit the floor and bounced back up into the air. Eventually,
Linear Momentum. 5-1 Linear Momentum Linear Momentum, p – defined as mass x velocity The unit is kg·m/s A quantity used in collisions So a small object.
8 Momentum Momentum is conserved for all collisions as long as external forces don’t interfere.
Physics in Your Life: Softball Alexa Geiswhite Period 11 January 22, 2008.
Momentum and Collisions Unit 6. Momentum- (inertia in motion) Momentum describes an object’s motion Momentum equals an object’s mass times its velocity.
Water pressure on the bottom surface is the total weight of the water above it Plus the atmospheric pressure weighing down from above on the whole thing!
Physics 218 Lecture 15: Momentum Alexei Safonov.
The Physics of Tennis by Blake Sharin.
Linear Momentum Problems MC Questions Linear Momentum 07 LH.
Ms. Moore 10/1/12.  Energy is required for any change that occurs, no matter how small.  Energy is the ability to cause change.  Examples:  Forms.
Data Acquisition and Analysis The Big Idea The use of instruments to gather data can help us understand the impacts of technology systems.
INTRODUCTION TO BIOMECHANICS. What is Biomechanics? The study of how the physical laws of mechanics and physics apply to the “Human Body” Why? Improve.
Physics 1D03 - Lecture 26 Collisions Conservation of Momentum Elastic and inelastic collisions.
Collisions Inelastic vs. Elastic Pg. 233 – 239 Pg
IMPACT Today’s Objectives: Students will be able to:
Lecture 7 Chapter 9 Systems of Particles Wednesday Warm-up problem Puzzle Question: Cite two possible reasons why it appears that some basket ball.
Unit 5 Momentum Impulse Impulse Changes Momentum Bouncing
Chapter 3 Mechanical Objects, Part 1
Linear Momentum and Collisions
Force Motion Energy.
Chapter 6 Momentum Impulse Impulse Changes Momentum Bouncing
PHY131H1F - Class 15 Today, we are finishing Chapter 9 on Momentum:
IMPACT Today’s Objectives: Students will be able to:
Lesson 6.3 Elastic and Inelastic Collisions
DEFINITION OF AVERAGE POWER
Energy transfer through balls
Chapter 2 – Lesson 4.
Elastic Collisions.
Chapter 6 Review A ball collides with a stationary ball of the same mass in an elastic head-on collision. After the collision, what happens to the first.
Chapter 9 Energy and Energy Resources
What Goes Up Must Come Down!
#1 A rubber ball with a mass of 0.185 kg is dropped from rest. From what height was the ball dropped, if the magnitude of the ball's momentum is 0.720 kg · m/s just.
Unit 7 &.
Chapter 9 Section 4 – pg 358 Energy.
THE LAW OF Newton’s 1st Law INERTIA. THE LAW OF Newton’s 1st Law INERTIA.
Ch 8.3, Ch 8.4 by Yoshinari, Daniel.
Chapter 6 Momentum Impulse Impulse Changes Momentum Bouncing
What Goes Up Must Come Down!
Collisions and Momentum
Presentation transcript:

Bouncing Balls 1 Bouncing Balls

Bouncing Balls 2 Introductory Question If you place a tennis ball on a basketball and drop this stack on the ground, how high will the tennis ball bounce? If you place a tennis ball on a basketball and drop this stack on the ground, how high will the tennis ball bounce? A. To approximately its original height B. Much higher than its original height C. Much less than its original height

Bouncing Balls 3 Observations about Bouncing Balls Some balls bounce better than others Some balls bounce better than others Dropped balls don’t rebound to their full height Dropped balls don’t rebound to their full height Balls bounce differently from different surfaces Balls bounce differently from different surfaces Ball bounce differently from moving objects Ball bounce differently from moving objects

Bouncing Balls 4 4 Questions about Bouncing Balls Why can’t a ball that’s dropped on a hard floor rebound to its starting height? Why can’t a ball that’s dropped on a hard floor rebound to its starting height? Why does the floor’s surface affect the bounce? Why does the floor’s surface affect the bounce? How does a ball bounce when it hits a bat? How does a ball bounce when it hits a bat? What happens to the bat when a ball hits it? What happens to the bat when a ball hits it?

Bouncing Balls 5 Question 1 Why can’t a ball that’s dropped on a hard floor rebound to its starting height? Why can’t a ball that’s dropped on a hard floor rebound to its starting height? What happens to ball’s energy as it bounces? What happens to ball’s energy as it bounces?

Bouncing Balls 6 Bouncing from a Rigid Floor As it strikes a rigid floor, a ball’s As it strikes a rigid floor, a ball’s kinetic energy decreases by the “collision” energy kinetic energy decreases by the “collision” energy elastic potential energy increases as it dents elastic potential energy increases as it dents As it rebounds from that surface, the ball’s As it rebounds from that surface, the ball’s elastic potential energy decreases as it undents elastic potential energy decreases as it undents kinetic energy increases by the “rebound” energy kinetic energy increases by the “rebound” energy Rebound energy < collision energy Rebound energy < collision energy A “lively” ball wastes little energy as thermal energy A “lively” ball wastes little energy as thermal energy A “dead” ball wastes most of its energy A “dead” ball wastes most of its energy

Bouncing Balls 7 Measuring a Ball’s Liveliness Coefficient of Restitution Coefficient of Restitution is a measure of a ball’s liveliness is a measure of a ball’s liveliness is the ratio of outgoing to incoming speeds: is the ratio of outgoing to incoming speeds: coefficient of restitution = outgoing speed / incoming speed

Bouncing Balls 8 Question 2 Why does the floor’s surface affect the bounce? Why does the floor’s surface affect the bounce?

Bouncing Balls 9 Bouncing from an Elastic Floor Both ball and floor dent during a bounce Both ball and floor dent during a bounce Work is proportional to dent distance Work is proportional to dent distance Denting floor stores and returns energy Denting floor stores and returns energy A “lively” floor wastes little energy A “lively” floor wastes little energy A “dead” floor wastes most of its energy A “dead” floor wastes most of its energy A floor has a coefficient of restitution, too A floor has a coefficient of restitution, too A soft, lively floor can help the ball bounce! A soft, lively floor can help the ball bounce!

Bouncing Balls 10 Question 3 How does a ball bounce when it hits a bat? How does a ball bounce when it hits a bat? Do both the ball and bat bounce? Do both the ball and bat bounce?

Bouncing Balls 11 Bouncing from Moving Surfaces Incoming speed → approaching speed Incoming speed → approaching speed Outgoing speed → separating speed Outgoing speed → separating speed Coefficient of Restitution becomes: Coefficient of Restitution becomes: coefficient of restitution = separating speed / approaching speed

Bouncing Balls 12 Ball and Bat (Part 1) Ball heads toward home plate at 100 km/h Ball heads toward home plate at 100 km/h Bat heads toward pitcher at 100 km/h Bat heads toward pitcher at 100 km/h Approaching speed is 200 km/h Approaching speed is 200 km/h

Bouncing Balls 13 Ball and Bat (Part 2) Approaching speed is 200 km/h Approaching speed is 200 km/h Baseball’s coefficient of restitution: 0.55 Baseball’s coefficient of restitution: 0.55 Separating speed is 110 km/h Separating speed is 110 km/h

Bouncing Balls 14 Ball and Bat (Part 3) Separating speed is 110 km/h Separating speed is 110 km/h Bat heads toward pitcher at 100 km/h Bat heads toward pitcher at 100 km/h Ball heads toward pitcher at 210 km/h Ball heads toward pitcher at 210 km/h

Bouncing Balls 15 Introductory Question (revisited) If you place a tennis ball on a basketball and drop this stack on the ground, how high will the tennis ball bounce? If you place a tennis ball on a basketball and drop this stack on the ground, how high will the tennis ball bounce? A. To approximately its original height B. Much higher than its original height C. Much less than its original height

Bouncing Balls 16 Question 4 What happens to the bat when a ball hits it? What happens to the bat when a ball hits it?

Bouncing Balls 17 Bouncing’s Effects on Objects A bouncing ball transfers momentum A bouncing ball transfers momentum while stopping while stopping while rebounding while rebounding A livelier ball transfers more momentum A livelier ball transfers more momentum A bouncing ball can also transfer energy A bouncing ball can also transfer energy These two transfers together govern bouncing These two transfers together govern bouncing A ball transfers momentum and energy to a bat A ball transfers momentum and energy to a bat Identical elastic balls can transfer motion perfectly Identical elastic balls can transfer motion perfectly

Bouncing Balls 18 Impact Forces Harder surfaces bounce faster Harder surfaces bounce faster Momentum is transferred more quickly Momentum is transferred more quickly Time is shorter, so force is larger Time is shorter, so force is larger No one likes bouncing off hard surfaces No one likes bouncing off hard surfaces

Bouncing Balls 19 The Ball’s Effects on a Bat The ball pushes the bat back and twists it, too The ball pushes the bat back and twists it, too When the ball hits the bat’s center of percussion, When the ball hits the bat’s center of percussion, the bat’s backward and rotational motions balance the bat’s backward and rotational motions balance the bat’s handle doesn’t jerk the bat’s handle doesn’t jerk When the ball hits the bat’s vibrational node, When the ball hits the bat’s vibrational node, the bat doesn’t vibrate the bat doesn’t vibrate more energy goes into the ball more energy goes into the ball

Bouncing Balls 20 Summary about Bouncing Balls Each ball has a coefficient of restitution Each ball has a coefficient of restitution Energy lost in a bounce becomes thermal Energy lost in a bounce becomes thermal The surface can affect a ball’s bounce The surface can affect a ball’s bounce Surfaces bounce, too Surfaces bounce, too