PHY111: Summer 201253 Lesson 14: Rotational Mechanics and Dynamics -Collisions Exploration -Motion Review -Projectile Motion -Circular Motion -Rotational.

Slides:



Advertisements
Similar presentations
Motion.
Advertisements

Motion in Two Dimensions
Note: F = w = mg also, so g = Gm1/r2, acceleration due to gravity
Conceptual Physics THURSDAY October 21 st, 2010 LESSON GOALS: Discuss results of HMWK Project.
Air resistance is a form of friction that acts to slow down any object moving in the air. Air resistance is a force that gets larger as an object moves.
Motion Along a Straight Line
Physics 111: Mechanics Lecture 3
Gravitational Potential energy Mr. Burns
Thursday, June 19, 2014PHYS , Summer 2014 Dr. Jaehoon Yu 1 PHYS 1441 – Section 001 Lecture #10 Thursday, June 19, 2014 Dr. Jaehoon Yu Uniform Circular.
Chapter 7: Circular Motion and Gravitation
Satellites What keeps them in orbit?. Satellites A satellite is any projectile given a large enough velocity so its path follows the curvature of the.
Physics 2.2.
Kinematics in 1-D. Learning Target I can differentiate between position, distance, displacement, speed, and velocity.
Ch. 8 Momentum and its conservation
MOTION. Chapter Four: MotionMotion  4.1 Position, Speed and Velocity  4.2 Graphs of Motion  4.3 Acceleration.
Motion  1 Position, Speed and Velocity  2 Graphs of Motion  3 Acceleration.
What keeps them in orbit?
Projectile Motion Part 1
Uniform Circular Motion
Motion Summary.  Vectors & Scalars  Displacement, Velocity, Acceleration  Equations of motion  Relative motion.
Motion in Two Dimension
Motion.
Energy Transformations and Conservation of Mechanical Energy 8
AP Physics.  Think of a curve being traced out over time, sometimes doubling back on itself or crossing itself. Such a curve cannot be described by a.
Ch. 2: Describing Motion: Kinematics in One Dimension.
Physics A First Course Energy and Systems Chapter 6.
Circular Motion; Gravitation
One Dimensional Kinematics: Problem Solving Kinematics in Two-Dimensions: Law of Addition of Velocities Projectile Motion 8.01 W02D1.
Chapter 7 Linear Momentum. MFMcGraw-PHY 1401Chap07b- Linear Momentum: Revised 6/28/ Linear Momentum Definition of Momentum Impulse Conservation.
ROTATIONAL MOTION Uniform Circular Motion
Circular Motion. Uniform Circular Motion Motion of an object at constant speed along a circular path.
Equilibrium Forces and Unbalanced Forces. Topic Overview A force is a push or a pull applied to an object. A net Force (F net ) is the sum of all the.
Monday, June 29, 2015PHYS , Summer 2014 Dr. Jaehoon Yu 1 PHYS 1441 – Section 001 Lecture #10 Monday, June 29, 2015 Dr. Jaehoon Yu Centripetal Acceleration.
PRINCIPLES OF PHYSICS Circular Motion. When an object moves in a circle its path is described by: Radius (r) – distance from the center to the perimeter.
Ch. 2: Describing Motion: Kinematics in One Dimension.
April 9 th, 2014 Homework: Read pgs : Define Centripetal force, answer section assessment questions (pg. 67) 2 a, 2 b.- on pg. 18 in your notebook.
Chapter 6 Motion In Two-Dimensional. Motion in Two Dimensions Using ________signs is not always sufficient to fully describe motion in more than one dimension.
Graphing and Motion IPC Spring 2015.
Homework Due Read , Do # 1-6 pg. 100 & POGIL Tonight’s HW  
Representing Motion. Motion We are looking to ____________and ____________an object in motion. Three “rules” we will follow: –The motion is in a __________________.
Distance and Displacement Speed and Velocity Acceleration.
Kinematics.  Distance – the total measured path that an object travels. (scalar)  Displacement – the measured straight line distance from when the object.
Chapter 13 Gravitation Newton’s Law of Gravitation Here m 1 and m 2 are the masses of the particles, r is the distance between them, and G is the.
Equilibrium Forces and Unbalanced Forces. Topic Overview A force is a push or a pull applied to an object. A net Force (F net ) is the sum of all the.
Agenda 1) Warm-Up 5 min 2) Vocab. Words 10 min 3) Projectile Motion fill-in- blank Notes. 15 min 4) New Formulas 5 min 5) Example Problems 15 min 6) Blue.
by Richard J. Terwilliger Arrrgh Mate! That Pirate Ship won’t get my booty.
SECTION 2 (PART 2) - Projectile Motion and Centripetal Force.
September 24-25, 2015 So far, we have studied free fall – the vertical (up/down) motion of an object that only experiences force due to gravity. What.
Circular Motion Chapter 7 Section 1. What are we discussing today? Circular motion Centripetal acceleration & Centripetal force Tangential Speed You will.
MOTION. Chapter Four: Motion  4.1 Position, Speed and Velocity  4.2 Graphs of Motion  4.3 Acceleration.
Uniform circular motion Uniform circular motion is motion along a circular path in which there is no change in speed, only a change in direction. v.
Welcome to Who Wants to be a Millionaire
Uniform Circular Motion
Key Areas covered Projectiles and satellites.
Newton’s second law In this lesson, students learn to apply Newton's second law to calculate forces from motion, and motion from forces. The lesson includes.
MOTION.
Motion In Two-Dimensional
Newton’s second law Pg. 21 in NB
Chapter Four: Motion 4.1 Position, Speed and Velocity
What are some ways to describe motion? Notes Position and Motion
1. KINEMATICS -MOTION GRAPHS
Conceptual Physics 11th Edition
LINEAR MOMENTUM & COLLISIONS
Dynamics Circular Motion, Part 1
Today I will: Define projectile
Mechanics The study of Physics begins with mechanics.
Key Areas covered Projectiles and satellites.
What do you think a “launch” looks like?
Projectiles The only force acting on a projectile is the force due to gravity (weight).
WHAT IS A FORCE? A force is a push or a pull, and one body exerts a force on another SI units are Newton (N), 1N=1kg x m/s2.
Presentation transcript:

PHY111: Summer Lesson 14: Rotational Mechanics and Dynamics -Collisions Exploration -Motion Review -Projectile Motion -Circular Motion -Rotational Kinetic Energy 1/14

Newton’s Laws Vocab. Answers 1.C 2.V 3.L 4.N 5.T 6.Q 7.O 8.S (1 st ) 9.P 10.K 11.A 12.M 13.H 14.G 15.R 16.J 17.B 18.E 19.I 20.D 21.W 22.F 23.U 24.S (2 nd ) Below are the solutions for the Force Vocab. sheet [which you just turned in]. Let’s review the original questions and see how you did! 2/14

Concept Review Average Speed v = d / t Acceleration a = change in velocity / time 3/14 v d t a ∆v t Recall: The ONLY difference between “Speed” and “Velocity” is that VELOCITY takes into account DIRECTION!

Student-Guided Simulations Disperse to your computers, iPads, smart phones, &tc. Your lab report will consist of a summary of your group experiments (each game linked to, below) as they relate to momentum, impulse, collisions, forces, and motion. [Note: You do NOT have to go through ALL of the levels…just enough to make connections to the bold words/concepts, above]. Game 1: – Game 2: – Game 3: – 4/14

Projectile Motion video clips FROM THESE FILMS, you need to make sure you have understood the following concepts: – describing the main points along trajectory (honestly, there are too few good resources for this one… instead you should realize that there is a “muzzle velocity” (the speed and direction at which a projectile leaves its initial point), an “apex” (where the vertical motion is ZERO), and of course the fact that it takes the same amount of time to REACH the apex from the zero-height mark as it takes to get back DOWN from it. – “optimal angle” and “angle equivalence” – (Interactive Physics demo) – rv9XFHk&playnext=1&list=PLE65DF8D0F83FF77E (see figure 6.22 on pg. 117 for clarification on this one) rv9XFHk&playnext=1&list=PLE65DF8D0F83FF77E – Horizontal-motion independence from gravity’s effect – (another Paul Hewitt!) – (another Derek Owens!) – – CHECK-for-UNDERSTANDING: P. 130 #28 5/14

Echo-Location & the Motion Detector Discuss how echo-location works and review how the motion detector (using the LabQuest datalogger) functions to simulate this natural process. 6/14 Carry out a Ball-Toss Experiment! Once you have tried it, I will show you the graph that I got from my own experimentation, and explain the position, velocity, and acceleration graphs.

Student Motion (Part 1 of 4) 7/14 Setup your graph in LoggerPro to look similar to the one on to the left, here. 1. Walk very slowly and steadily away from the detector. Keep the result and label as #1. 2. Walk medium fast and steadily away from the detector. Keep the result and label as #2. 3. Walk slowly and steadily toward the detector from a few meters away. Keep the result and label as #3. 4. Walk medium fast and steadily toward the detector. Keep the result and label as #4. Q1: Try different speeds. How does the graph show different speeds for a distance vs. time graph? Q2: Describe the difference between you walking TOWARD the detector and walking AWAY from it. Special Note: Since you are using LabQuests instead of LoggerPro (as my instructions intone), you may need to just use the default graph settings.

Student Motion (Part 2 of 4) 8/14 Setup your graph in LoggerPro to look similar to the one on to the left, here. As a group, sketch out on your paper a prediction for the position-vs-time graph that would result if a person starts 1 m away from the detector, walks away slowly and steadily, pauses for 4 seconds, and then walks quickly and steadily away. Now actually try it! Q3: Was your prediction the same (within reason) of your final result? (Describe how it was different, if applicable).

Student Motion (Part 3 of 4) 9/14 Setup your graph in LoggerPro to look similar to the one up above, here. Try to match this graph. (Note that the second slope is greater than the first for the changing position!) Q4: How did you change your motion in order to produce the two differently sloped parts of the graph?

Student Motion (Part 4 of 4) 10/14 Setup your graph in LoggerPro to look similar to one of those up above, here. Try to match these graphs. (Note that we are no longer dealing with only straight lines!) Q5: What do we call this characteristic of motion that causes curved lines on position vs. time graphs?

Group Examples Work through these… P. 48 #’s 2, 3, 5, 8; 12. (Get together in separate groups and present!) 11/14

Circular Motion Note: We will discuss this in greater detail when we look at Planetary and Satellite motion. – define: “centripetal acceleration” (&tc.) full definition of acceleration: “change in…” – equation: solving for the acceleration that keeps an object moving along a circular path – examples of Forces that cause this acceleration – CHECK-for-UNDERSTANDING: “A ball attached to a string is spun around at a constant speed (assume the ball is level with the person’s hand, vertically). If the distance between the center of the ball and the part of the string being held is 0.4 meter, and the ball is clocked at going 5 m/s, what value is the acceleration that keeps the ball moving in a circular path? Also, what is causing this acceleration?” 12/14

Grades/Assignments: Labs 10 and 11 should be turned in for grading by the end of the lesson. 13/14

Looking Ahead: Lesson 15 will be an online class. It will be the first half of the Earth-Space tie-ins—showing the connections to all of the material covered throughout the course. 14/14