chapter 7 notes - School District of La Crosse
... 1. F1- the outward force of inertiatangent to the motion of the object. 2. F2- the inward force called centripetal force. ...
... 1. F1- the outward force of inertiatangent to the motion of the object. 2. F2- the inward force called centripetal force. ...
Physics 106P: Lecture 1 Notes
... is Conserved Work = transfer of energy using force Can be positive, negative or zero W = F d cos(q) Kinetic ...
... is Conserved Work = transfer of energy using force Can be positive, negative or zero W = F d cos(q) Kinetic ...
Ch-4-Lecture
... light. Need to use the theory of relativity. • Not valid for atomic sized particles. Need to use quantum mechanics. ...
... light. Need to use the theory of relativity. • Not valid for atomic sized particles. Need to use quantum mechanics. ...
Introduction and Kinematics
... along the acceleration. • If the object is in uniform circular motion the acceleration is toward the center of the circle. • If in equilibrium, align coordinates along most unknown force (usually support or tension). ...
... along the acceleration. • If the object is in uniform circular motion the acceleration is toward the center of the circle. • If in equilibrium, align coordinates along most unknown force (usually support or tension). ...
Word - IPFW
... of particles, Newton’s second law, energy and momentum methods. Systems of particles. Kinematics and plane motion of rigid bodies, forces and accelerations, energy and momentum methods. Introduction to mechanical vibrations. ...
... of particles, Newton’s second law, energy and momentum methods. Systems of particles. Kinematics and plane motion of rigid bodies, forces and accelerations, energy and momentum methods. Introduction to mechanical vibrations. ...
L05_projectile
... – Vector ops: Carry out mathematical operations involving vectors: addition, subtraction, multiplication by a scalar, dot product, and cross product. – N1: Relate zero net force to constant velocity. – N2: Relate net force to acceleration. – Forces: Calculate and describe the magnitude and direction ...
... – Vector ops: Carry out mathematical operations involving vectors: addition, subtraction, multiplication by a scalar, dot product, and cross product. – N1: Relate zero net force to constant velocity. – N2: Relate net force to acceleration. – Forces: Calculate and describe the magnitude and direction ...
C_Energy Notes PGP
... of 20.0 kg. It is pulled at constant speed by a rope inclined at 25o above the horizontal, and it moves a distance of 100 m on a horizontal surface. If the coefficient of kinetic friction between the sled and the ground is 0.40, ...
... of 20.0 kg. It is pulled at constant speed by a rope inclined at 25o above the horizontal, and it moves a distance of 100 m on a horizontal surface. If the coefficient of kinetic friction between the sled and the ground is 0.40, ...
2. Two-Body Differential Equations-of-Motion
... and inversely proportional to the square of the distance between them . It can be represented in equation form as: ...
... and inversely proportional to the square of the distance between them . It can be represented in equation form as: ...
Forces and Motion Commotion 2012
... Part A: Motion and Speed of Objects 1. Describe and measure motion using the concept of a reference point. 2. Describe and measure speed and be able to calculate speed. (Know what 2 factors –distance and time—on which speed depends.) 3. Graph motion showing changes in distance as a function of time ...
... Part A: Motion and Speed of Objects 1. Describe and measure motion using the concept of a reference point. 2. Describe and measure speed and be able to calculate speed. (Know what 2 factors –distance and time—on which speed depends.) 3. Graph motion showing changes in distance as a function of time ...
Slide 1
... Intro Particle Model of Matter A graphical representation of the energies associated with particles ...
... Intro Particle Model of Matter A graphical representation of the energies associated with particles ...
simple harmonic motion - IndiaStudyChannel.com
... spring is given by T = 2Π (m+ms/3/k). Seconds pendulum is a pendulum whose period of oscillation is 2 seconds. A pendulum clock runs slow when 1) L increases and 2) g decreases. A pendulum clock runs fast when 1) L decreases and 2) g increases. Time period of a pendulum clock depends on g wh ...
... spring is given by T = 2Π (m+ms/3/k). Seconds pendulum is a pendulum whose period of oscillation is 2 seconds. A pendulum clock runs slow when 1) L increases and 2) g decreases. A pendulum clock runs fast when 1) L decreases and 2) g increases. Time period of a pendulum clock depends on g wh ...
Sponge - A 200 kg hockey player pushes a 150 kg official after
... Ex. 8 - In a circus balancing act, a woman performs a headstand on top of a man’s head. The woman weighs 490 N, and the man’s head and neck weigh 50 N. It is primarily the seventh cervical vertebra in the spine that supports all the weight above the shoulders. What is the normal force that this ver ...
... Ex. 8 - In a circus balancing act, a woman performs a headstand on top of a man’s head. The woman weighs 490 N, and the man’s head and neck weigh 50 N. It is primarily the seventh cervical vertebra in the spine that supports all the weight above the shoulders. What is the normal force that this ver ...
Newton`s First Law
... an unbalanced net force acts on it. • Under these conditions the first law says that if an object is not pushed or pulled upon, its velocity will naturally remain constant. This means that if an object is moving along, untouched by a force of any kind, it will continue to move along in a perfectly s ...
... an unbalanced net force acts on it. • Under these conditions the first law says that if an object is not pushed or pulled upon, its velocity will naturally remain constant. This means that if an object is moving along, untouched by a force of any kind, it will continue to move along in a perfectly s ...
Classical central-force problem
In classical mechanics, the central-force problem is to determine the motion of a particle under the influence of a single central force. A central force is a force that points from the particle directly towards (or directly away from) a fixed point in space, the center, and whose magnitude only depends on the distance of the object to the center. In many important cases, the problem can be solved analytically, i.e., in terms of well-studied functions such as trigonometric functions.The solution of this problem is important to classical physics, since many naturally occurring forces are central. Examples include gravity and electromagnetism as described by Newton's law of universal gravitation and Coulomb's law, respectively. The problem is also important because some more complicated problems in classical physics (such as the two-body problem with forces along the line connecting the two bodies) can be reduced to a central-force problem. Finally, the solution to the central-force problem often makes a good initial approximation of the true motion, as in calculating the motion of the planets in the Solar System.