'Constant velocity' presentation slideshows

Ch. 4 Practice Quiz

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Chapter 3

Chapter 3 . Vectors and Two-Dimensional Motion. Vector vs. Scalar Review. All physical quantities encountered in this text will be either a scalar or a vector A vector quantity has both magnitude (size) and direction A scalar is completely specified by only a magnitude (size).

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Quiz on Relativity

Quiz on Relativity Test 1 Playing Ball on the Train 1) 3 mph eastward 2) 3 mph westward 3) 57 mph eastward 4) 57 mph westward 5) 60 mph eastward

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Quiz on Relativity

Quiz on Relativity. Test 1 Playing Ball on the Train. 1) 3 mph eastward 2) 3 mph westward 3) 57 mph eastward 4) 57 mph westward 5) 60 mph eastward.

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Accelerated Motion

Accelerated Motion. Velocity, acceleration and gravity. How fast do things fall. Reflexes. Position-Time Graphs. 1. 2. 3. 4. Velocity v. Time. Velocity Change in position with respect to time v = ? d/ ? t Which can be written as: (d final -d initial )/(t final -t initial )

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Homework - Exam

Homework - Exam. HW#6: Chap 10 Conceptual: 36, 42 Problem 7, 9 Chap 11 Conceptual: 5, 10. Hour Exam 2 : Wednesday, October 25th In-class, covering waves, electromagnetism, and relativity Twenty multiple-choice questions Will cover: Chapters 8, 9 10 and 11 Lecture material

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Forces Ch. 6

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Game Physics

Game Physics. What is meant by Physics in games (old)? Collision Detection (testing) But want the physical effect of hitting an immovable object. Also needed to provide the input (forces) for physical simulations (equations) of moveable or deformable objects.

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Collision prediction for polyhedra under piecewise screw motions

Collision prediction for polyhedra under piecewise screw motions Byung-Moon Kim and Jarek Rossignac GVU Center and College of Computing Georgia Tech, Atlanta, USA The problem Compute the time and place of collision between moving bodies MOTIVATION

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Chapter 36

Chapter 36. Which of these is an inertial reference frames (or a very good approximation)?. 1. A car rolling down a steep hill 2. A rocket being launched 3. A roller coaster going over the top of a hill 4. A sky diver falling at terminal speed 5. None of the above.

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-Relative Motion -Vector Addition and Subtraction -Motion in Two Dimensions Intro

-Relative Motion -Vector Addition and Subtraction -Motion in Two Dimensions Intro. Physics Mrs. Coyle. Part I. Relative Velocity Vector Addition and Subtraction (Graphical). Relative Velocity . Velocity of A relative to B: V AB = V A - V B v AB : v of A with respect to B

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Chapter 4 Motion in Two and Three Dimensions

Chapter 4 Motion in Two and Three Dimensions. Position The position of an object is described by its position vector ,. Displacement The displacement of the object is defined as the change in its position,. Velocity Average velocity Instantaneous velocity. Instantaneous velocity

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Chapter 2

Chapter 2. Newton's First Law of Motion. - Inertia. 1. ARISTOTLE ON MOTION. Aristotle attempted to understand motion by classification . Two Classes: Natural and Violent. Natural. Natural motion depended on nature of the object. Examples: A rocks falls . Smoke rises.

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Solutions to 1 st Major 111

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Action Potential - Review

Action Potential - Review. V m = V Na G Na + V K G K + V Cl G Cl G Na + G K + G Cl. Current Paths. Response to an injected step current charge Capacitor (I Rm = 0) Transmembrane Ionic Flux (I Rm ) Along Axoplasm ( D V). Current Flow - Initial.

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Relative Motion

Relative Motion . AP Physics C Mrs. Coyle. Relative Velocity . Velocity of A relative to B: V AB = V AG - V BG v AB is the velocity of A with respect to B v BG is the velocity of B with respect to a reference frame (example: the ground)

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Relative Motion

Relative Motion . AP Physics C Mrs. Coyle. Relative Velocity . Velocity of A relative to B: V AB = V AG - V BG v AB is the velocity of A with respect to B v BG is the velocity of B with respect to a reference frame (example: the ground)

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Lecture 5: Introduction to Physics PHY101

Lecture 5: Introduction to Physics PHY101. Chapter 2: Distance and Displacement, Speed and Velocity (2.1,2.2) Acceleration (2.3) Equations of Kinematics for Constant Acceleration (2.4). Displacement and Distance.

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Where does the projectile end up?

v o. 1. 2. 3. 4. 0 of 5. Where does the projectile end up?. Moving Earth. A cart is moving at constant velocity (constant speed in a straight line). A projectile is fired straight up from the cart. At the original position of the cart Ahead of the original position, but behind the cart

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