ROTATIONAL MOTION. Y. Edi Gunanto. Gerak Rotasi. Dalam Fisika dibedakan 2 jenis gerak benda : 1. Gerak Translasi : the motion of an object through space. (change of location) 2. Gerak Rotasi : the spinning of an object around an axis. (change of orientation).

ByChapter 10 . Rotation of a Rigid Object about a Fixed Axis Putaran Objek Tegar Terhadap Paksi Tetap. Subtopik-subtopik. Kedudukan sudut, halaju dan pecutan Kinematik putaran: pergerakan memutar dgn. Pecutan sudut malar Hubungan antara antara kuantiti sudut & linear

ByABSOLUTE MOTION ANALYSIS (Section 16.4). Today’s Objective : Students will be able to determine the velocity and acceleration of a rigid body undergoing general plane motion using an absolute motion analysis. In-Class Activities : • Check homework, if any • Reading quiz • Applications

ByRotating Superfluid 3 He in Aerogel. Takao Mizusaki Department of Physics, Graduate School of Science, Kyoto University. Collaborators: Kyoto University, M. Yamashita, A. Matsubara, R. Ishiguro # and Y. Sasaki Osaka City University, O. Ishikawa

ByLOFAR and the Magnetism Key Science Project Ger de Bruyn on behalf of the MKSP ASTRON & Kapteyn Institute. E-LOFAR meeting, Hamburg, 16-19 Sept 2008.

ByUnderstanding Radiation Units. Answer True or False. The same amount of radiation falling on the person at level of breast, head or gonads will have the same biological effects. Effective dose can be easily measured. 2. Introduction.

ByCentro de Investigaciones. Energéticas, Medioambientales. y Tecnológicas. A dissertation presented to obtain the degree of Doctor of Philosophy in Physics. Marcos Fernández García. After LEP the next energy scale to explore lies within the TeV range. 7 on 7 TeV proton beam collisions.

ByRotational Motion. Chapter 8. Important Variable. θ (theta) – angular displacement – radians ω (omega) – angular velocity – radians/sec α (alpha) = angular acceleration – radians/sec 2 t – still time and still in seconds. r. L. θ. Measuring Angular Displacement. θ = L/r

ByABSOLUTE MOTION ANALYSIS. Today’s Objective : Students will be able to: Determine the velocity and acceleration of a rigid body undergoing general plane motion using an absolute motion analysis. In-Class Activities : • General Plane Motion. APPLICATIONS.

ByRELATIVE MOTION ANALYSIS: VELOCITY. Today’s Objectives : Students will be able to: Describe the velocity of a rigid body in terms of translation and rotation components. Perform a relative-motion velocity analysis of a point on the body. In-Class Activities :

ByForce and Moment of Force Quiz. Forces Moments of Force Body Segment Parameters Mass Centre of Mass (or Gravity) Moments of Inertia. 1. Which statement best defines the moment of inertia?. a) Time immediately before a motion starts. b) Reluctance of a rigid body to linearly accelerate.

ByRotational Motion and Angular Momentum. Unit 6. A particle at point P at a fixed distance r from origin is rotating about axis O. Lesson 1 : Angular Position, Velocity, and Acceleration.

ByRotational Motion and Angular Momentum. Unit 6. A particle at point P at a fixed distance r from origin is rotating about axis O. Lesson 1 : Angular Position, Velocity, and Acceleration.

ByChapter 8. Rotational Kinematics. 8.1 Rotational Motion and Angular Displacement. In the simplest kind of rotation, points on a rigid object move on circular paths around an axis of rotation. 8.1 Rotational Motion and Angular Displacement. The angle through which the

Bys. q. F. F. q t. tq t. Workt. w =. Power = =. s = R q. Power = t w. Power = Torque x average angular velocity. Work and Power for Rotation. t = FR. Work = Fs = FR q. Work = tq. s. q. F. 6 kg. 2 kg. F=W. 20 m 0.4 m. sR. q = = = 50 rad. s = 20 m.

ByChapter 8. Rotational Kinematics. 8.1 Rotational Motion and Angular Displacement. In the simplest kind of rotation, points on a rigid object move on circular paths around an axis of rotation. 8.1 Rotational Motion and Angular Displacement. The angle through which the

BySimulation of positron energy spectra generated by channeling radiation of GeV electrons in a tungsten single crystal. B. Azadegan , S. A. Mahdipour , W. Wagner 26.09.2013, Sevan. Outline Introduction Theory of channeling radiation in thick crystal Numerical results

ByUniform Circular Motion. the motion of an object traveling in a circular path an object will not travel in a circular path naturally an object traveling in a circular path must have a net force acting upon it!. The object wants to travel in a straight line!.

ByDo now!. DEFINITIONS TEST!! You have 12 minutes!. Topic 4 Oscillations and Waves. Aims. Remember the terms displacement, amplitude, frequency, period and phase difference. Define simple harmonic motion (a = - ω 2 x) Solve problems using a = - ω 2 x

ByRotational Kinematics. Serway Chapters 10 -11. Table Of Contents. Rotational Motion and Angular Displacement Angular Velocity and Angular Acceleration The Equations of Rotational Kinematics Angular Variables and Tangential Acceleration Centripetal Acceleration and Tangential Acceleration

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