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KE + PE = 0
KE + PE = 0

Conservation of angular momentum
Conservation of angular momentum

In Chapters 2 and 3 of this course the emphasis is
In Chapters 2 and 3 of this course the emphasis is

... In Chapters 2 and 3 of this course the emphasis is on kinematics, the mathematical description of motion. In Chapter 4, the heart of the course, we shift the emphasis to explaining why changes in motions occur. This branch of mechanics is called dynamics. Together, what we have learned and what we w ...
AP Quiz #9 Advanced Forces AP FR Quiz #9 Advanced Forces
AP Quiz #9 Advanced Forces AP FR Quiz #9 Advanced Forces

pdf file - Wayne State University Physics and Astronomy
pdf file - Wayne State University Physics and Astronomy

Rotational Motion: Statics and Dynamics
Rotational Motion: Statics and Dynamics

9 - tucek
9 - tucek

... p1=pA1+pB1=0 pA1 + pA2 = pA2 + pB2 0 =pA2 + pB2 pA2 = -pB2 mAvA2=-mBvB2 so solve for vA2=-(mBvB2) ...
electromagnetic theory
electromagnetic theory

... scalar or vectors [There are other class of physical quantities called Tensors: scalars and vectors are special cases]. Scalars are quantities characterized by magnitude only and algebraic sign. A quantity that has direction as well as magnitude is called a vector. Both scalar and vector quantities ...
Simple Harmonic Motion
Simple Harmonic Motion

pkt 9 SHM and waves
pkt 9 SHM and waves

Types of Forces
Types of Forces

... As mentioned above, the friction force is the force exerted by a surface as an object moves across it or makes an effort to move across it. For the purpose of our study of physics at The Physics Classroom, there are two types of friction force static friction and sliding friction. Sliding friction r ...
forces of nature
forces of nature

Rotational Inertia Demonstrator
Rotational Inertia Demonstrator

PES 1110 Fall 2013, Spendier Lecture 21/Page 1 Today
PES 1110 Fall 2013, Spendier Lecture 21/Page 1 Today

... In order to apply all we have learned to object of finite size, we need to define the center of mass (com). The center of mass (com) of a system of particles is the position through all external forces appear to act. It is the position we give an extended object. In practice it is the point around w ...
1 Mechanical Equilibrium
1 Mechanical Equilibrium

... A force is needed to change an object’s state of motion. The downward force acting on an object is called weight, while any stretching force on an object (such as a force exerted by a rope or wire) is called tension. The SI (Système International) unit for force is the newton (N). A newton weighs ab ...
Circular Motion, Orbits, and Gravity
Circular Motion, Orbits, and Gravity

... Example Problem: Driving Over A Rise A car of mass 1500 kg goes over a hill at a speed of 20 m/s. The shape of the hill is approximately circular, with a radius of 60 m, as in the figure at right. When the car is at the highest point of the hill, a. What is the force of gravity on the car? b. What ...
Applying Newton`s Laws
Applying Newton`s Laws

... • The tendency of an object to resist any change in its motion is referred to as its inertia. ...
Using Potential Energy
Using Potential Energy

MasteringPhysics: Assignmen
MasteringPhysics: Assignmen

Experiments Involving Static Equilibrium
Experiments Involving Static Equilibrium

Law of conservation of linear momentum
Law of conservation of linear momentum

N e w t o n` s L a w s
N e w t o n` s L a w s

... Example: On a touchdown attempt, a 95 kg running back runs toward the end zone at 3.75 m/s. A 111kg linebacker moving at 4.10 m/s meets the runner in a head on collision. If the two players stick together what is their velocity immediately after the collision? ...
Exam 1 Solutions
Exam 1 Solutions

Chapter 8 (1, 3, 6, 7, 13, 19, 22, 39, 40, 44, 45, 52, 54, 56, 57, 63, 65
Chapter 8 (1, 3, 6, 7, 13, 19, 22, 39, 40, 44, 45, 52, 54, 56, 57, 63, 65

Chapter 7 - NUS Physics
Chapter 7 - NUS Physics

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Centripetal force

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