Review for Test #1  Responsible for: - Chapters 1, 2, 3, and 4 - Notes from class - Problems worked in class - Homework assignments  Test format: - 15.

Slides:



Advertisements
Similar presentations
By: Nahdir Austin Honors Physics Period 2
Advertisements

Kinematics in Two Dimensions
One Dimensional Kinematics
Physics. Session Kinematics - 3 Session Objectives Problems ? Free fall under gravity.
Jeopardy Vectors 1-D Holdover Concepts Calcu- lations Pictures $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 Final Jeopardy.
In this chapter we will learn about the kinematics (displacement, velocity, acceleration) of a particle in two or three dimensions. Projectile motion Relative.
Projectile Motion characteristics and analysis procedures Objectives –Review characteristics of projectile motion (pp ) –Review factors influencing.
Chapter 3 Motion in Two Dimensions
Projectile Motion Section 3.3 Mr. Richter. Agenda  Warm-Up  More about Science Fair Topics  Intro to Projectile Motion  Notes:  Projectile Motion.
Projectile Motion Chapter 3 section 3.
Scalar (Dot) Product. Scalar Product by Components.
Thursday, June 11, 2015PHYS , Summer 2014 Dr. Jaehoon Yu 1 PHYS 1441 – Section 001 Lecture #4 Thursday, June 11, 2015 Dr. Jaehoon Yu Chapter 2:
Thursday, June 5, 2014PHYS , Summer 2014 Dr. Jaehoon Yu 1 PHYS 1441 – Section 001 Lecture #4 Thursday, June 5, 2014 Dr. Jaehoon Yu Chapter 2: One.
Position, velocity, and acceleration in 2-d Separation of motion in x-and y-direction Equations for 2-d kinematics at constant acceleration Projectile.
PHYS 2010 Nathalie Hoffmann University of Utah
Chapter 3 Kinematics in Two Dimensions; Vectors. Units of Chapter 3 Vectors and Scalars Addition of Vectors – Graphical Methods Subtraction of Vectors,
Review for Test #3  Responsible for: - Chapters 9 (except 9.8), 10, and 11 (except 11.9) - The spring (6.2, 7.3, ) - Problems worked in class,
1 Chapter 6: Motion in a Plane. 2 Position and Velocity in 2-D Displacement Velocity Average velocity Instantaneous velocity Instantaneous acceleration.
Chapter 4:Kinematics in Two Dimensions
Motion in Two Dimensions
Projectile Motion. Definition this type of motion involves a combination of uniform and accelerated motion When an object is thrown horizontally from.
Physics - Chapter 3.
Physics Lesson 6 Projectile Motion
Unit 6 Notes. Free-Fall: When an object is flying through the air and the only force acting on it is gravity. In our mini-lab with the cannons, we analyzed.
Kinematics Kinematics – the study of how things move
PHYS 20 LESSONS Unit 2: 2-D Kinematics Projectiles Lesson 5: 2-D Projectiles.
Projectile Motion Projectiles (vertical, horizontal and at an angle)
Chapter 3 Kinematics in Two Dimensions. 3.1 – d, v, & a A bullet is fired horizontally. A second bullet is dropped at the same time and at from the same.
Monday, Sept. 13, 2004PHYS , Fall 2004 Dr. Jaehoon Yu 1 1.Motion in two dimension Motion under constant acceleration Projectile motion Heights.
Review for Final Exam  Exam format: - 25 problems; 5 from the last 3 chapters; 3 advanced, 3 intermediate, 19 simple - Time: Wed. Dec. 11, noon-3pm -
PROJECTILE MOTION. Relevant Physics: The Independence of the Vertical and Horizontal directions means that a projectile motion problem consists of two.
CHAPTER 6 MOTION IN 2 DIMENSIONS.
Motion in Two Dimensions Chapter 7.2 Projectile Motion What is the path of a projectile as it moves through the air? Parabolic? Straight up and down?
Motion in Two Dimensions
Review for Test #2  Responsible for: - Chapters 5, 6 (except springs in 6.2), 7 (except 7.3), 8 (except springs), and 12 ( only), as well as 1-4.
Projectile Motion Honors Physics. What is projectile? Projectile -Any object which projected by some means and continues to move due to its own inertia.
Displacement, Velocity, Constant Acceleration.
Chapter 3: Two-Dimensional Motion and Vectors. Objectives Define vectors and scalars. Understand simple vector operations like addition, subtraction,
Chapter 2 Section 3 falling Objects. Objectives  Relate the motion of a freely falling body to motion with constant acceleration.  Calculate displacement,
Projectile Motion Projectiles The Range Equation.
1. What is the acceleration due to gravity? 2. Use your kinematics equations to solve the following problem: The observation deck of tall skyscraper 370.
Projectile Motion Introduction Horizontal launch.
Motion in Two and Three Dimensions Chapter 4. Position and Displacement A position vector locates a particle in space o Extends from a reference point.
Brain Teaser During the Little League baseball season, every team plays every other team in the league ten times. If there are ten teams in the league,
Projectile Motion AP Physics B.
Projectile Motion AP Physics B.
How far up does the coin go?
Projectile Motion Introduction Horizontal launch.
Projectile Motion AP Physics C.
Vectors and Two Dimensional motion
Projectile Motion GSE 420. What is projectile? Projectile -Any object which projected by some means and continues to move due to its own inertia (mass).
Vertical Projectile Motion
Projectile Motion.
Projectile Motion.
Kinematics Projectile Motion
Projectile Motion AP Physics B.
Bellringer What is the difference between the words vertical and horizontal? What does the word projectile mean? How is one dimensional (1D), two dimensional.
Vertical Motion Problems
Projectile Motion AP Physics B.
Projectile Motion AP Physics C.
Projectile Motion AP Physics C.
Projectile Motion Time to Review.
Projectile Motion.
1.5 – Projectile Motion (pg )
Projectile Motion AP Physics C.
Free Fall MHS.
Physics 20 Kinematics Review.
Projectile Motion AP Physics C.
Projectile Motion.
Presentation transcript:

Review for Test #1  Responsible for: - Chapters 1, 2, 3, and 4 - Notes from class - Problems worked in class - Homework assignments  Test format: - 15 problems: 10 simple, 4 intermediate, 1 advanced, 6 2/3 pts each - Time: 50 minutes  Test materials: - Pencil, eraser, paper, and calculator - No formulae sheet - Closed textbook and notes

Material Covered  Chapter 1: Introduction - Units, significant figures, dimensions - Order-of-magnitude estimates  Chapters 2 and 4: 1D and 2D Kinematics - Displacement, velocity and speed, acceleration - Equations of kinematics -> solve problems - Horizontal and free-fall (1D motion) - Projectile motion (2D)  Chapter 3: Scalars and Vectors - Components of a vector, unit vectors - Vector addition/subtraction - Resultant vector magnitude and direction - Relative velocity Scores returned by next Wednesday

Example Problem (intermediate) A ball is thrown straight upward and rises to a maximum height of 16 m above its launch point. At which height above its launch point has the speed of the ball decreased to one-half of its initial value? Solution: Given: y max = 16 m Infer: v max = 0, y 0 = 0 Find: y 1 when v 1 = v 0 /2 Also, need v 0 y y 0, v 0 y max, v max y 1, v 1

To maximum height: v 2 max = v 2 0 –2g(y max -y 0 ) Solve for v 0 v 2 0 = v 2 max +2g(y max -y 0 ) = 2gy max To intermediate point: v 2 1 = v 2 0 –2g(y 1 -y 0 ) Solve for y 1 y 1 = (v 2 0 – v 2 1 )/(2g) = [v 2 0 – (v 0 /2) 2 ]/(2g) = v 0 2 (1-1/4)/(2g) = v 0 2 (3/4)/(2g) = 3v 0 2 /(8g) = 3(2gy max )/(8g) = 3y max /4 = 3(16m)/4 = 12 m