Linear Momentum  M = mv  measure of the quantity and direction of the motion of a body  measure of a body’s persistence in its state of motion.

Slides:



Advertisements
Similar presentations
Ch. 9 Linear Momentum.
Advertisements

Principals of Movement, Momentum, Newtons Laws, Levers
MOMENTUM & COLLISIONS.
Chapter 7 Linear Momentum.
Momentum and Impulse Chapter 9.
Physics 11, Unit 3 This section: see pages 195 to 205 in text
Chapter Elastic and inelastic collision. Objectives Identify different types of collisions. Determine the changes in kinetic energy during perfectly.
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?
MOMENTUM AND IMPULSE Chapter 7.
Copyright Sautter Newton’s Second Law of Motion Acceleration = velocity / time Combining the two equations Rearranging the equation Impulse Momentum.
Momentum and Impulse.
Chapter 6: Momentum and Collisions!
Newton’s Third Law of Motion
Copyright © by Holt, Rinehart and Winston. All rights reserved. ResourcesChapter menu Momentum and Collisions Chapter 6 Table of Contents Section 1 Momentum.
Momentum and Collisions
Conservation of Momentum Physics 11. Quick Questions to Discuss with neighbour  If you throw a ball against a wall, which of the three impulses is the.
Chapter 6 Momentum and Collisions. Chapter Objectives Define linear momentum Compare the momentum of different objects Describe impulse Conservation of.
Chapter 6 Preview Objectives Linear Momentum
Chapter 7 Momentum. Inertia and Momentum Inertia – the tendency of an object to resist a change in its motion. Inertia is proportional to mass Momentum.
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 force.
A bowling ball and ping-pong ball are rolling towards you with the same momentum. Which ball is moving toward you with the greater speed? A) the bowling.
Momentum Momentum is defined as “Inertia in Motion” p = mv.
EDU2MP Movement Perspectives Principals of Movement Momentum Impulse Force reception/Absorption Newtons Laws of Motion Levers.
1 Momentum and Its Conservation Or How I Learned to Love Collisions.
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
Momentum and Its Conservation LEQ: What is Momentum?
Energy Chapter 3 pp Mechanical Energy- Potential energy – –energy stored in an object due to its position Kinetic energy- –energy in motion.
Chapter 7 Linear Momentum. MFMcGraw-PHY 1401Chap07b- Linear Momentum: Revised 6/28/ Linear Momentum Definition of Momentum Impulse Conservation.
Linear Momentum Impulse & Collisions. What is momentum?  Momentum is a measure of how hard it is to stop or turn a moving object.  What characteristics.
CHAPTER 4 AN INTRODUCTION TO BIOMECHANICS. Biomechanics Biomechanics is the study of how and why the human body moves. Biomechanics is the study of how.
Momentum.
Energy Momentum, Collisions, Impulse. Momentum A measure of how hard it is to stop a moving object A measure of how hard it is to stop a moving object.
Would you rather be hit by a tennis ball or a bowling ball?
Chapter 6 Linear Momentum. Units of Chapter 6 Momentum and Its Relation to Force Conservation of Momentum Collisions and Impulse Conservation of Energy.
Momentum. Introduction to Momentum Momentum can be defined as "mass in motion." All objects have mass; so if an object is moving, then it has momentum.
Momentum.
Momentum Learning Intention: Understand and be able to support the claim of conservation of momentum in a system.
Chapter 7 – Momentum Inertia in motion!!! An object in motion will stay in motion until a force acts to stop it. Momentum = mass x velocity (kg * m/s)
Momentum (p) equals mass (m) times velocity (v). p=mv * The symbol for “p” came from the word progress which is defined as “the quantity of motion with.
Chapter 6 Momentum and Collisions. 6.1 Momentum and Impulse Linear Momentum After a bowling ball strikes the pins, its speed and direction change. So.
Momentum General Physics. Momentum Mass in motion Symbol: p Equation: p = m  v Units: kg x m/s Vector quantity.
Momentum A measure of how difficult it is to change an object’s motion (to make it stop or swerve). On what does this difficulty depend? –More mass; more.
Impulse, Momentum and Collisions. momentum = mass x velocity p = mv units: kgm/s or Ns.
Chapter 7 Momentum. Remember: Inertia is the resistance of any moving or nonmoving object to change its state of motion.
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: Unit 5. What is Momentum?  Momentum: ___________ in motion  Momentum= Mass x Velocity  ____________ = Mass x Speed – when direction is not.
 car crashes car crashes 
6-3: Elastic and Inelastic Collisions Objectives: Identify different types of collisions Determine the decrease in kinetic energy during perfectly inelastic.
CH 5- MOMENTUM BIG IDEA: THE FORCE ACTING ON AN OBJECT MULTIPLIED BY THE TIME THAT FORCE ACTS EQUALS THE OBJECTS CHANGE IN MOMENTUM.
© Houghton Mifflin Harcourt Publishing Company Preview Objectives Linear Momentum Chapter 6 Section 1 Momentum and Impulse.
1 Do Now: What makes the shuttle go UP? Objectives: Utilize IMPULSE to calculate: Force – time – change in velocity Home work: Page 233: #’s 1 – 5 all.
Momentum. Inertia in motion momentum (p) is equal to mass x velocity units for momentum: kg· m/s.
Lesson 6.1 Momentum and Impulse
Chapter 6 Momentum and Impulse
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.
Impulse Chapter 8.2 An impulse transfers momentum
Chapter 6 Momentum. Linear Momentum Momentum = p Momentum = mass x velocity p = mv Units are kilogram-meters per second (kg·m/s)
Biomechanics • Mechanics of movement:
Linear Momentum Impulse & Collisions.
Linear Momentum AP Physics.
Chapter 5 Momentum.
Momentum.
1.
Momentum and Impulse HMH Physics Chapter 6 pages
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.
Linear motion Principles 4 and 5.
Stacked Ball Drop Define momentum: resistance to give up kinetic energy, quantity of motion of a moving body.
Momentum and impulse.
Momentum and Momentum Change
Presentation transcript:

Linear Momentum  M = mv  measure of the quantity and direction of the motion of a body  measure of a body’s persistence in its state of motion

Linear Impulse = Ft Force x time of force application greater F or longer t = greater change in M Impulse-Momentum equation Ft = M2 - M1

Shock Absorption  landing from a jump or catching a ball require limb flexion to “cushion” impact  Gradual stop --> M = force x TIME  Sudden stop --> M = FORCE x time  GRF in downhill running more than uphill  GRF in high and low impact Aerobics

Change Direction: Ft new Ft in a different direction required quickest change = large F for small t less massive person = change easier

Ft and Acceleration Acceleration can only occur if F-motive is greater than F-resistive longer t of motive F application = M M M preparation phase in jump, throw, strike = increase t of force application during the execution phase

Ft Momentum in Human Motion  For shock absorption, spread the force over a long period of time  e.g. catching, landing pits  For quick starts, fast running/skating, etc. apply a LARGE force for a short period  study on world class & university sprinters

Collisions- implement/projectile resultant v of projectile depends on: 1. Ft applied by implement 2. Elastic recoil capabilities of projectile impact time on projectile is brief (.001 to.005 sec.) therefore F must be LARGE

Tennis Racquet & Ball Collision each receives equal/opposite Ft from other v change for ball is large - smaller m ball stops, deforms, accelerates away v change in racquet is small - larger m racquet slows but does not impact total M of ball/racquet same after impact since M lost by racquet is gained by ball

Human Body Collision Conservation of M means each body in a collision will experience a change in M change in M will be in the form of a change in the v of each body less massive person will experience a greater change in v - “sudden stop”

page 396 “Basic Biomechanics” 4 th edition by Susan J. Hall Head-on Collision Two Players Player 1: m = 90kgv = 6 m/s Player 2: m = 80kgv = 7 m/s Resultant v after collision: 0.12 m/s in the direction of 80kg player

Kinetic Energy: KE = ½ mv²  Energy = ability to do work  Kinetic Energy = ability of a body to apply force to move or deform another body  squared v makes this component important  higher up = greater a downward  faster forward = greater impact