Linear to angular motion
[DOC File]DiscoveringMotion.doc
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Is the angular displacement of the wheel positive or negative. Table 4 consists of a list of physical quantities that one measures while studying Linear motion. Complete the table by listing the analogous physical quantities in Rotational motion and their units. Linear Motion. Physical Quantity Rotational Motion
[DOC File]Lab #11: Simple Harmonic Motion of a Linear Oscillator
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Simple Harmonic Motion of a Linear Oscillator. Reading Assignment: Chapter 16 – Section 1- Section 9. Introduction: Imagine a point P that oscillates back and forth with simple harmonic motion. The period, T, the frequency, f, and the angular frequency, , of point P are defined using the following equations. The linear motion of point P as a function of time is sinusoidal in nature. Assume ...
[DOC File]Rotational Motion - University of Michigan
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While you are pulling, record the motion using the rotary motion sensor. Find the angular acceleration ( of the system by finding the slope of the best-fit line through the velocity ((t) curve. Be sure to select the good data region of your ( graph ( the region where ((t) is a straight line, i.e. where the slope is constant. Report your results in the ( and ( Table. Do this measurement for ...
[DOC File]Aims of Physics
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Definition of angular momentum as an analogue of linear motion. Conservation of angular momentum with examples. Descriptive treatment as I = Moment of Inertia of various bodies (rod, disc, sphere, and hoop), no derivation. Rotational Kinetic energy of a disc and of a hoop on an inclined plane. Simple introduction, weightlessness in satellites, gravity free system. (Descriptive only ...
[DOC File]Rotational Motion
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Relating the Linear and Angular Variables. The position. The velocity. The acceleration. Tangential component: Radial component: Kinetic Energy of Rotation. Consider the kinetic energy of a rotating rigid body: Since v = (r, and ( is the same for all particles, we have. is called the . rotational inertia. It tells us how the mass of the rotating body is distributed about its axis of rotation ...
[DOC File]The Torsion Pendulum
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The measure of inertia in linear motion is mass, m, while the measure of inertia in rotational motion is the moment of inertia about an axis of rotation, I. For linear and angular displacement in a one-dimensional problem, we use either x or θ. Thus, the two equations of motion are: Fx = max and τ = Iα (1) where ax and α are the linear and the angular acceleration. If the linear motion is ...
[DOC File]Teaching Advanced Physics
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Therefore linear and angular velocity are related by the formula: ... If an object is moving in a circle at a constant speed, its direction of motion is constantly changing. This means that its linear velocity is changing and so it has a linear acceleration. The existence of an acceleration means that there must also be an unbalanced force acting on the rotating object. Derive the formula for ...
[DOC File]Comparison of Linear Motion and Rotational Motion, PHY ...
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Rotational Motion. Angular Displacement Angular Velocity Angular Acceleration Constant angular acceleration equations. Moment of Inertia Angular Momentum Torque Power Newton’s 2nd Law Equilibrium Rotational Kinetic Energy Title: Comparison of Linear Motion and Rotational Motion, PHY 2020, Professor Meisel Author: meisel Last modified by : meisel ...
[DOCX File]Lab #2 – Introduction to Linear & Angular Kinematics and ...
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Linear kinematics refers to the kinematic analysis of linear motion. Linear motion occurs when all particles of the moving object follow parallel paths, covering the same distance in the same amount of time. This type of motion occurs very seldom in human movement since angular motion occurs at the joints of the body. For example, walking and running are movements which approximate linear ...
[DOC File]Lab #8: The Kinematics & Dynamics of Circular & Rotational ...
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Linear motion is the most basic form, involving the translation of a particle from one point to another in one dimension. Projectile motion, although two-dimensional, is easily analyzed by separating it into its linear components. Circular motion is a special case of two-dimensional motion in which an object translates in a circular path. Rotational motion is observed when an object itself ...
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