DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

Similar documents
DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

AP PHYSICS 1 Learning Objectives Arranged Topically

AP PHYSICS 1 BIG IDEAS AND LEARNING OBJECTIVES

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

, remembering that! v i 2

GIANCOLI READING ACTIVITY Lesson 8-4

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

Conservation of Linear Momentum, Collisions

Course Name: AP Physics. Team Names: Jon Collins. Velocity Acceleration Displacement

Physics 1. and graphical representations. Express the motion of an object using narrative, mathematical,

Lesson 2: Kinematics (Sections ) Chapter 2 Motion Along a Line

FOCUS ON CONCEPTS Section 7.1 The Impulse Momentum Theorem

A. unchanged increased B. unchanged unchanged C. increased increased D. increased unchanged

Momentum and Collisions

CJ57.P.003 REASONING AND SOLUTION According to the impulse-momentum theorem (see Equation 7.4), F t = mv

Momentum, p = m v. Collisions and Work(L8) Crash! Momentum and Collisions. Conservation of Momentum. elastic collisions

Physics 11 HW #7 Solutions

Grade Level: 10,11,12. Course Overview:

( ) Momentum and impulse Mixed exercise 1. 1 a. Using conservation of momentum: ( )

(a) During the first part of the motion, the displacement is x 1 = 40 km and the time interval is t 1 (30 km / h) (80 km) 40 km/h. t. (2.

Momentum, p. Crash! Collisions (L8) Momentum is conserved. Football provides many collision examples to think about!

HS AP Physics 1 Science

AP1 WEP. Answer: E. The final velocities of the balls are given by v = 2gh.

Frames of Reference, Energy and Momentum, with

High School AP Physics I Curriculum

Verification of the Linear Momentum Conservation Law Using Linear Air Track. Putu Chrisnaria Hasian Sinaga

Motors and Generators

Chem 4521 Kinetic Theory of Gases PhET Simulation

Lecture #8-6 Waves and Sound 1. Mechanical Waves We have already considered simple harmonic motion, which is an example of periodic motion in time.

EXPERIMENT 8 BALLISTIC PENDULUM. Figure 1 Setup to determine the initial speed of the projectile using the Blackwood Pendulum

Chapter 14 Thermal Physics: A Microscopic View

Today s topic: IMPULSE AND MOMENTUM CONSERVATION

Notes Momentum. Momentum and Impulse. - The product (multiplication) of an objects mass and velocity is called momentum.

Conservation of Momentum. Last modified: 08/05/2018

Momentum & Collisions

Collision Theory Challenge Problems

AP1 WEP. Answer: E. The final velocities of the balls are given by v = 2gh.

Conservation of Momentum

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS IB PHYSICS

Momentum and impulse Book page 73-79

Linear Momentum and Collisions Conservation of linear momentum

Part Two: Earlier Material

GIANCOLI READING ACTIVITY Sections 6-4 to 6-5

Northwestern Connecticut Community College Course Syllabus

1 A freight car of mass 20,000 kg moves along a frictionless level railroad track with a constant speed of 15 m/s. What is the momentum of the car?

Collisions. Play around a little with your set-up to make sure you ve got the motion detectors properly aimed to only sense one car each.

PROJECTILE MOTION: CONSERVATION OF MOMENTUM 19 FEBRUARY 2013

Section 1 Momentum and Impulse. Chapter 6. Preview. Objectives Linear Momentum. Houghton Mifflin Harcourt Publishing Company

One Dimensional Collisions

East Penn School District Secondary Curriculum

AP PHYSICS 2 FRAMEWORKS

IMPACT Today s Objectives: In-Class Activities:

Displacement, Time, Velocity

Physics 1A. Lecture 8B

MCAT Physics - Problem Drill 06: Translational Motion

AP Physics 1. Essential Question(s) Standards(College Board Standards for Science)

VISUAL PHYSICS ONLINE RECTLINEAR MOTION: UNIFORM ACCELERATION

Would you risk your live driving drunk? Intro

Physics. Impulse & Momentum

Chapter 9. Linear Momentum and Collisions This chapter is about interaction between TWO objects

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

Copy down this Momentum table

UNDERSTAND MOTION IN ONE AND TWO DIMENSIONS

Page 1. Physics 131: Lecture 16. Today s Agenda. Collisions. Elastic Collision

Conservation of Momentum

Name: Class: Date: p 1 = p 2. Given m = 0.15 kg v i = 5.0 m/s v f = 3.0 m/s Solution

Dynamics ( 동역학 ) Ch.2 Motion of Translating Bodies (2.1 & 2.2)

Chapter 7. Impulse and Momentum

3. What is the minimum work needed to push a 950-kg car 310 m up along a 9.0 incline? Ignore friction. Make sure you draw a free body diagram!

increases. In part (b) the impulse and initial momentum are in opposite directions and the velocity decreases.

Your Thoughts. What is the difference between elastic collision and inelastic collision?

LABORATORY V CONSERVATION OF MOMENTUM

Northwestern CT Community College Course Syllabus. Course Title: CALCULUS-BASED PHYSICS I with Lab Course #: PHY 221

NAME DATE CLASS. HOLT PHYSICS Graph Skills. Momentum and Impulse

qwertyuiopasdfghjklzxcvbnmqwerty uiopasdfghjklzxcvbnmqwertyuiopasd fghjklzxcvbnmqwertyuiopasdfghjklzx cvbnmqwertyuiopasdfghjklzxcvbnmq

Page 1. t F t m v. N s kg s. J F t SPH4U. From Newton Two New Concepts Impulse & Momentum. Agenda

Momentum and Energy. Relativity and Astrophysics Lecture 24 Terry Herter. Energy and Momentum Conservation of energy and momentum

Math 144 Activity #9 Introduction to Vectors

AP Physics 1. TEACHING RESOURCES Etkina, Eugenia, Michael Gentile, and Alan Van Heuvelen. College Physics. San Francisco, CA: Pearson, 2014.

A. Incorrect! Remember that momentum depends on both mass and velocity. B. Incorrect! Remember that momentum depends on both mass and velocity.

1. Linear Motion. Table of Contents. 1.1 Linear Motion: Velocity Time Graphs (Multi Stage) 1.2 Linear Motion: Velocity Time Graphs (Up and Down)

Lesson 4 Momentum and Energy

Impulse and Momentum. AP Physics B

Chapter 7: Impulse and Momentum Tuesday, September 17, 2013

Bumper Cars. Question

LABORATORY VI MOMENTUM

GIANCOLI LESSON 6-1, WORK DONE BY A CONSTANT FORCE LESSON 6-2, WORK DONE BY A VARYING FORCE

Chapter 7. Impulse and Momentum

EASTERN ARIZONA COLLEGE General Physics I

Energy in Collisions Problems AP Physics C

DO PHYSICS ONLINE. WEB activity: Use the web to find out more about: Aristotle, Copernicus, Kepler, Galileo and Newton.

Advanced Collisions Teacher s Guide

Chapter 2: 1D Kinematics Tuesday January 13th

Problem Set 9: Momentum and Collision Theory : Solutions

(A) 0 (B) mv (C) 2mv (D) 2mv sin θ (E) 2mv cos θ

10/11/11. Physics 101 Tuesday 10/11/11 Class 14" Chapter " Inelastic collisions" Elastic collisions" Center of mass"

Conservation of Momentum: Marble Collisions Student Version

Transcription:

DEVIL PHYSICS THE BADDEST CLASS ON CAMPUS AP PHYSICS

LSN 7-4: CONSERVATION OF ENERGY AND MOMENTUM IN COLLISIONS LSN 7-5: ELASTIC COLLISIONS IN ONE DIMENSION LSN 7-6: INELASTIC COLLISIONS

Questions From Reading Actiity?

Big Idea(s): The interactions of an object with other objects can be described by forces. Interactions between systems can result in changes in those systems. Changes that occur as a result of interactions are constrained by conseration laws.

Enduring Understanding(s): A force exerted on an object can change the momentum of the object. Interactions with other objects or systems can change the total linear momentum of a system. The linear momentum of a system is consered.

Enduring Understanding(s): Certain quantities are consered, in the sense that the changes of those quantities in a gien system are always equal to the transfer of that quantity to or from the system by all possible interactions with other systems.

Essential Knowledge(s): The change in momentum of an object occurs oer a time interal. The force that one object exerts on a second object changes the momentum of the second object (in the absence of other forces on the second object). The change in momentum of that object depends on the impulse, which is the product of the aerage force and the time interal during which the interaction occurred. The change in linear momentum for a constant-mass system is the product of the mass of the system and the change in elocity of the center of mass.

Essential Knowledge(s): For all systems under all circumstances, energy, charge, linear momentum, and angular momentum are consered. For an isolated or a closed system, consered quantities are constant. An open system is one that exchanges any consered quantity with its surroundings. An interaction can be either a force exerted by objects outside the system or the transfer of some quantity with objects outside the system.

Essential Knowledge(s): The boundary between a system and its enironment is a decision made by the person considering the situation in order to simplify or otherwise assist in analysis.

Essential Knowledge(s): In a collision between objects, linear momentum is consered. In an elastic collision, kinetic energy is the same before and after. In a closed system, the linear momentum is constant throughout the collision. In a closed system, the kinetic energy after an elastic collision is the same as the kinetic energy before the collision.

Essential Knowledge(s): In a collision between objects, linear momentum is consered. In an inelastic collision, kinetic energy is not the same before and after the collision. In a closed system, the linear momentum is constant throughout the collision. In a closed system, the kinetic energy after an inelastic collision is different from the kinetic energy before the collision.

Learning Objectie(s): The student is able to justify the selection of routines for the calculation of the relationships between changes in momentum of an object, aerage force, impulse, and time of interaction. The student is able to predict the change in momentum of an object from the aerage force exerted on the object and the interal of time during which the force is exerted. The student is able to analyze data to characterize the change in momentum of an object from the aerage force exerted on the object and the interal of time during which the force is exerted.

Learning Objectie(s): The student is able to design a plan for collecting data to inestigate the relationship between changes in momentum and the aerage force exerted on an object oer time. The student is able to calculate the change in linear momentum of a two-object system with constant mass in linear motion from a representation of the system (data, graphs, etc.). The student is able to analyze data to find the change in linear momentum for a constant-mass system using the product of the mass and the change in elocity of the center of mass.

Learning Objectie(s): The student is able to define open and closed systems for eeryday situations and apply conseration concepts for energy, charge, and linear momentum to those situations. The student is able to make qualitatie predictions about natural phenomena based on conseration of linear momentum and restoration of kinetic energy in elastic collisions.

Learning Objectie(s): The student is able to apply the principles of conseration of momentum and restoration of kinetic energy to reconcile a situation that appears to be isolated and elastic, but in which data indicate that linear momentum and kinetic energy are not the same after the interaction, by refining a scientific question to identify interactions that hae not been considered. Students will be expected to sole qualitatiely and/or quantitatiely for one-dimensional situations and only qualitatiely in two-dimensional situations.

Learning Objectie(s): The student is able to apply mathematical routines appropriately to problems inoling elastic collisions in one dimension and justify the selection of those mathematical routines based on conseration of momentum and restoration of kinetic energy. The student is able to design an experimental test of an application of the principle of the conseration of linear momentum, predict an outcome of the experiment using the principle, analyze data generated by that experiment whose uncertainties are expressed numerically, and ealuate the match between the prediction and the outcome.

Learning Objectie(s): The student is able to classify a gien collision situation as elastic or inelastic, justify the selection of conseration of linear momentum and restoration of kinetic energy as the appropriate principles for analyzing an elastic collision, sole for missing ariables, and calculate their alues. The student is able to make predictions of the dynamical properties of a system undergoing a collision by application of the principle of linear momentum conseration and the principle of the conseration of energy in situations in which an elastic collision may also be assumed.

Learning Objectie(s): The student is able to classify a gien collision situation as elastic or inelastic, justify the selection of conseration of linear momentum and restoration of kinetic energy as the appropriate principles for analyzing an elastic collision, sole for missing ariables, and calculate their alues. The student is able to qualitatiely predict, in terms of linear momentum and kinetic energy, how the outcome of a collision between two objects changes depending on whether the collision is elastic or inelastic.

Learning Objectie(s): The student is able to plan data collection strategies to test the law of conseration of momentum in a two-object collision that is elastic or inelastic and analyze the resulting data graphically. The student is able to apply the conseration of linear momentum to a closed system of objects inoled in an inelastic collision to predict the change in kinetic energy.

Learning Objectie(s): The student is able to analyze data that erify conseration of momentum in collisions with and without an external friction force. The student is able to apply the conseration of linear momentum to a closed system of objects inoled in an inelastic collision to predict the change in kinetic energy.

Learning Objectie(s): The student is able to classify a gien collision situation as elastic or inelastic, justify the selection of conseration of linear momentum as the appropriate solution method for an inelastic collision, recognize that there is a common final elocity for the colliding objects in the totally inelastic case, sole for missing ariables, and calculate their alues.

Conseration of Momentum In all collisions, momentum is consered. m m m m

Conseration of Energy If energy is not lost, energy is consered. If energy is lost, energy is not consered. Duh

Conseration of Energy An elastic collision is defined as one in which energy is consered. No energy is lost to heat, sound, etc. An inelastic collision is defined as one in which energy is not consered. Energy is lost to heat, sound, etc. For our purposes, we aren t going to work with potential energy we will only be concerned with kinetic energy

Conseration of Energy An elastic collision is defined as one in which kinetic energy is consered. And, momentum is still consered m m m m m m m m

Cool Math Stuff m m m m m Now hold that thought m m m m m

More Cool Math Stuff Last line look familiar? m m m m m m m m m m m m m m

Een More Cool Math Stuff Still remember that first equation? m m b a b a b a m m

Way Way Cool Math Stuff From conseration of momentum m m m m m m

Way Way Cool Math Stuff Only for elastic, head-on collisions where kinetic energy is consered!!!

Way Way Cool Math Stuff To understand just how way way cool this is, let s reisit the bowling problem.

Toooootaly Inelastic Elastic collisions object bounce off each other with no loss of energy Inelastic collisions still bounce off each other, but mechanical energy is NOT consered Toooootaly Inelastic collisions objects don t bounce off each other at all, remain stuck together

Toooootaly Inelastic Toooootaly Inelastic collisions objects don t bounce off each other at all, remain stuck together Momentum is still consered Kinetic energy is NOT consered Masses of the two objects are combined m 3 m m m

WATCH YOUR SIGNS If the objects are going in the same direction, they can both be positie If the objects are going in opposite directions, one of the elocities must be negatie The conseration of momentum equation does not include direction of the elocity Conseration of kinetic energy equation sign doesn t matter because you square it.

Summary Video: Energy and Momentum ( min)

Essential Knowledge(s): The change in momentum of an object occurs oer a time interal. The force that one object exerts on a second object changes the momentum of the second object (in the absence of other forces on the second object). The change in momentum of that object depends on the impulse, which is the product of the aerage force and the time interal during which the interaction occurred. The change in linear momentum for a constant-mass system is the product of the mass of the system and the change in elocity of the center of mass.

Essential Knowledge(s): For all systems under all circumstances, energy, charge, linear momentum, and angular momentum are consered. For an isolated or a closed system, consered quantities are constant. An open system is one that exchanges any consered quantity with its surroundings. An interaction can be either a force exerted by objects outside the system or the transfer of some quantity with objects outside the system.

Essential Knowledge(s): The boundary between a system and its enironment is a decision made by the person considering the situation in order to simplify or otherwise assist in analysis.

Essential Knowledge(s): In a collision between objects, linear momentum is consered. In an elastic collision, kinetic energy is the same before and after. In a closed system, the linear momentum is constant throughout the collision. In a closed system, the kinetic energy after an elastic collision is the same as the kinetic energy before the collision.

Essential Knowledge(s): In a collision between objects, linear momentum is consered. In an inelastic collision, kinetic energy is not the same before and after the collision. In a closed system, the linear momentum is constant throughout the collision. In a closed system, the kinetic energy after an inelastic collision is different from the kinetic energy before the collision.

Enduring Understanding(s): A force exerted on an object can change the momentum of the object. Interactions with other objects or systems can change the total linear momentum of a system. The linear momentum of a system is consered.

Enduring Understanding(s): Certain quantities are consered, in the sense that the changes of those quantities in a gien system are always equal to the transfer of that quantity to or from the system by all possible interactions with other systems.

Big Idea(s): The interactions of an object with other objects can be described by forces. Interactions between systems can result in changes in those systems. Changes that occur as a result of interactions are constrained by conseration laws.

QUESTIONS?

Homework #-8 and 3-38