Guidelines for Solving Conservation of Momentum Problems

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

CHAPTER 7 Impulse and Momentum. Objective Define and calculate momentum. Describe changes in momentum in terms of force and time. Source: Wikimedia Commons.
Conservation of Momentum The sum of the momentums of two bodies before they collide is equal to the sum of their momentums after they collide if there.
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.
Summarize what you did in Tuesday’s collision activity.
Tuesday January 13 Whiteboard Game!. Rules of the game… You are working as a table to solve each problem. You need to show ALL of your work: in this case,
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.
Elastic Collisions Inelastic Collisions
AP Physics B Impulse and Momentum. Using Physics terms, what put the egg in motion? Once the egg was moving, why did it keep moving?
Conservation of Momentum. Newton’s Third Law For every action, there is an equal and opposite reaction.
Chapter 7 Impulse and Momentum. There are many situations when the force on an object is not constant.
Collisions.
In Motion! Momentum and collisions. Momentum affects collisions.
Impulse and Momentum AP Physics B.
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.
Chapter 7 Impulse and Momentum. Impulse, J The impulse J of a force is the product of the average force and the time interval  t during which the force.
Elastic Collisions Inelastic Collisions.  In a closed system, the total momentum of all objects in the system will remain constant  In other words…the.
Momentum. What is Momentum? Momentum – tendency of objects to keep going in the same direction with the same speed –Depends on mass and velocity –Has.
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.
Phys211C8 p1 Momentum everyday connotations? physical meaning the “true” measure of motion (what changes in response to applied forces) Momentum (specifically.
Conservation of Momentum. For a collision occurring between two objects in an isolated system, the total momentum of the two objects before the collision.
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.
1. What is the difference in elastic and inelastic collisions?
Chapter 7 Impulse and Momentum
Types of Collisions Elastic Two objects collide and bounce off each other Inelastic Two objects collide and stick together Explosion One object separates.
Conservation of Momentum Elastic & 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, Impulses, and Collisions. A. Background Information 1.Momentum of an object is anything that has inertia and is moving a. It is based on an.
Momentum The property of moving object has that makes it difficult to stop. (technically, product of mass and velocity) Formula: p = mv.
Chapter 8 Momentum, Impulse and Collisions
Ch9.1 – Momentum momentum = mass ∙ velocity Units: p = m∙v
Momentum & Impulse For clickers.
Do Now: A 1500 kg car speeds up from 15 m/s to 30 m/s in 6 seconds.
Chapter 7 Impulse and Momentum.
Conservation of Momentum
3.1.2 Conservation of Momentum
Collisions.
Collisions Elastic vs. Inelastic.
Do Now: First, we recognize that we begin with a momentum of zero!
Momentum and Collisions
Momentum.
CONSERVATION OF LINEAR MOMENTUM
Physics Section 6.2 Calculate the momentum of collisions
Impulse and Momentum.
Elastic Collisions.
Welcome Physics Pick up the two handouts at the front
Impulse and Momentum AP Physics B.
7. Momentum and impulse Momentum:
Chapter-7 Momentum and Impulse Outline
Momentum.
Handout, Test Correction, Copy down table
Day Topic: Conservation of Momentum
Collisions and Conservation of Momentum
Conservation of Momentum
Chapter 7 Impulse and Momentum.
Elastic Collisions.
Momentum, Impulse, and Collisions
The Law of Conservation of Momentum
Momentum Objectives (Mom. and Energy Unit)
Chapter 7 Impulse and Momentum.
Chapter 7 Impulse and Momentum.
Momentum Mass X Velocity.
Impulse and Momentum.
Impulse and Momentum Chapter 7.
Momentum and Energy in Elastic and Inelastic Collisions
Momentum and impulse.
Aim: How do we use conservation of momentum to analyze collisions?
Presentation transcript:

Guidelines for Solving Conservation of Momentum Problems Draw a Diagram of the situation. Make a before & after chart and list the given & unknown information in the correct column. Must include Directional signs with ALL Velocities and Momentums. Carry the sign with the numbers when you substitute. Right & Up = positive Left & Down = negative Decide if the collision is Elastic or Inelastic, then pick the appropriate equation for the situation. Substitute the given information into the formula. Simplify and Solve for the missing variable.

Ex. #1 A 2 kg ball traveling to the left with a speed of 24 m/s collides head-on with a 4 kg ball traveling to the right at 16 m/s. Find the resulting velocity if the two balls stick together after impact. Before After v2 = +16 m/s 2 v1 = -24 m/s 1 2 1 vf = ??? m1 = 2 kg m2 =4 kg v1 = -24 m/s v2 = +16 m/s m1 = 2 kg m2 =4 kg They stick together so . . . vf = v1 = v2 =??? Inelastic Collision Substitute Simplify Solve for unknown 2.7 m/s = vf

Ex. #2 Starting from rest, two skaters “push off” against each other on smooth level ice, where friction is negligible. The woman has a mass of 54 kg and the man has a mass of 88 kg. The woman moves away with a velocity of +2.5 m/s. Find the “recoil” velocity of the man. m1 = 54 kg m2 =88 kg v1 = +2.5 m/s v2 = ??? m1 = 54 kg m2 =88 kg They start together so . . . vo = 0 m/s Inelastic Collision Substitute Simplify Solve for unknown -1.5 m/s = v2

Ex. #3 Tyrrell throws his 0.20 kg football in the living room and knocks over his mom’s 0.80 kg antique vase. After the collision, the football bounces straight back with a speed of 3.9 m/s, while the vase is moving at 2.6 m/s in the opposite direction. How fast did Tyrrell throw the football? v1 = ??? m/s 1 v1 = -3.9 m/s 1 v2 = +2.6 m/s 2 v2 = 0 m/s 2 m1 = 0.20 kg m2 =0.80 kg v1 = ??? m/s v2 = 0 m/s m1 = 0.2 kg m2 =0.80 kg v1 = -3.9 m/s v2 = +2.6 m/s Elastic Collision Substitute Simplify Solve for unknown v1 = 6.5 m/s