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b. 4 m/s 2
b. 4 m/s 2

... a. The car and the tree mutually exert equal forces in the same direction. b. The car and the tree mutually exert different forces in the same direction. c. The car and the tree mutually exert equal and opposite forces on each other. d. The car and the tree mutually exert different and opposite forc ...
PHYSICS UNIT 3 Motion
PHYSICS UNIT 3 Motion

... Weight is the gravitational force that the Earth exerts on all masses. Close to the Earth, the size of the force on an object can be calculated by multiplying its mass by (the acceleration due to gravity), that is :W = mg, where g =9.8 Newton/kg or m/s2. It also acceptable to approximate this to 10 ...
Section 2. Mechanics Course Notes
Section 2. Mechanics Course Notes

... (h) recall that the weight of a body is equal to the product of its mass and the acceleration of free fall Mass = related to the amount of matter in an object Weight = force of gravity exerted on an object (or the force on a supporting scale) Weight (N) = mass (kg) x g (ms-2) ...
Happy/Sad Ball Lesson Plan
Happy/Sad Ball Lesson Plan

... stopped up against the board, meaning that its momentum is now zero. In the case of the happy ball, it bounces away, meaning that it now has a “negative” (opposite-direction) velocity compared to when it was going in. The total change can be represented as: m v(old)+ m v(new)= (total change of the b ...
09SuExamIII
09SuExamIII

... the Ch. 8 methods yet. But, if you know these methods, & you’re sure that you know what you are doing, you may use Ch. 8 methods. To solve this problem with energy methods, you don’t need to resolve forces into components. The angle θ is not needed in parts a & b! ...
Momentum and Center of Mass
Momentum and Center of Mass

Gravity and Free fall
Gravity and Free fall

... • Why do birds, helicopters, and planes not fall from the sky? ...
Part I – Mechanics
Part I – Mechanics

MOTION, FORCES, AND SIMPLE MACHINES!
MOTION, FORCES, AND SIMPLE MACHINES!

... hill speeds up. Its motion and acceleration are in the same direction. ...
7-2 Conservation of Momentum
7-2 Conservation of Momentum

... in the absence of external forces! In the first two sample problems, we dealt with a frictionless surface. We couldn’t simply conserve momentum if friction had been present because, as the proof on the last slide shows, there would be another force (friction) in addition to the contact forces. Frict ...
8-1-potential energy - High Point University
8-1-potential energy - High Point University

... 4. To send a probe from earth to another outer planet, it is most efficient (i.e. conserves the most fuel) to put the probe into an orbit about the sun so that when it is nearest the sun (perihelion), its path is tangent to the earth’s orbit, and when it is furthest from the sun (aphelion), its path ...
Name:
Name:

... Know and understand the laws. Be able to apply the laws to a situation – like force and acceleration of a bug going splat on the windshield (equal and opposite forces, etc.) Apply Newton’s 2nd Law to calculate acceleration and Fnet. Apply the equation when there is a constant velocity (equilibrium) ...
Work - Flipped Out Science with Mrs. Thomas!
Work - Flipped Out Science with Mrs. Thomas!

... also called a joule (J). The heavy dot “•” is here being used as a sign for multiplication, instead of the “x” that you may be used to seeing. (In algebra, the letter “x” is often used to represent an unknown variable.) ...
Forces - Hicksville Public Schools
Forces - Hicksville Public Schools

Angular Momentum (AIS)
Angular Momentum (AIS)

... Experiments show that I is directly proportional • to the mass. • The distribution of mass in the body. To illustrate this consider two wheels having equal mass but different mass distribution. ...
Chapter3 (with interactive links)
Chapter3 (with interactive links)

... Galileo: Model of Motion  He experimented with falling and moving objects and crafted a model of motion. =>An object in motion will continue moving along a straight line with a constant speed until an unbalanced force acts on it. He also came up with formulas for distance, velocity and acceleratio ...
Chapter 4 Forces I
Chapter 4 Forces I

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Vehicle Performance 1. Introduction Vehicle performance is the

Lecture 18.Collision..
Lecture 18.Collision..

Document
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KEY - Hollocker
KEY - Hollocker

... This speed is independent of the angle of the incline, so both balls will have the same speed at the bottom. The ball on the incline with the smaller angle will take more time to reach the bottom than the ball on the incline with the larger angle. 7. Two spheres look identical and have the same mass ...
05_InstructorGuideWin
05_InstructorGuideWin

... it confronts their difficulties with static friction. All the analysis tools that have been developed so far are needed to understand and solve this problem, and walking students through it is a valuable exercise. You need to establish that static friction is the only horizontal force on the passeng ...
p250c09
p250c09

CYU 1: (a) (b) CYU 2:
CYU 1: (a) (b) CYU 2:

... CYU 2: In general, the number of molecules would be different. But they could be the same, if the molecular masses of the two types of molecules happen to be the same. CYU 3: 66.4% CYU 4: The ideal gas law gives the pressure as P ⫽ nRT/V, where T and V are constant. The fan reduces n in the house an ...
Fulltext PDF - Indian Academy of Sciences
Fulltext PDF - Indian Academy of Sciences

... horizontal plane; the candles are enclosed in transparent containers (Figure I). When the bar is not rotating the flames points upwards. Which way do the flames point when the bar is rotating? ...
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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.
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