Pgs. 277 - 304 Chapter 8 Rotational Equilibrium and Dynamics.

Slides:



Advertisements
Similar presentations
Chapter 9 Objectives Calculate the torque created by a force.
Advertisements

今日課程內容 CH10 轉動 轉動牛頓第二運動定律 轉動動能 轉動慣量 Angular Quantities Here is the correspondence between linear and rotational quantities:
Comparing rotational and linear motion
Torque A torque (due to a force) causes angular acceleration. Torque = (force) x (moment arm) Moment arm is the perpendicular distance between the axis.
Foundations of Physics
Ch. 8: Rotational Equilibrium and Dynamics. Objectives Know the distinction between translational motion and rotational motion. Understand the concept.
Torque Again.
Chapter 9: Torque and Rotation
Torque Web Quest Helpful Hints Part I: Definition of Torque Torque is defined as the tendency to produce a change in rotational motion. Examples:
Chapter 9 Rotational Dynamics.
 orque  orque  orque  orque  orque  orque  orque  orque  orque Chapter 10 Rotational Motion 10-4 Torque 10-5 Rotational Dynamics; Torque and Rotational.
Dynamics of Rotational Motion
Rotational Dynamics Chapter 9.
Monday, November 3 Review for Exam III Chapters 6, 7, 8(springs only) 9.
Chapter 12: Rolling, Torque and Angular Momentum.
Chapter 10: Rotation. Rotational Variables Radian Measure Angular Displacement Angular Velocity Angular Acceleration.
Physics 101: Lecture 18, Pg 1 Physics 101: Lecture 18 Rotational Dynamics l Today’s lecture will cover Textbook Sections : è Quick review of last.
Rotational Dynamics and Static Equilibrium
Department of Physics and Applied Physics , F2010, Lecture 19 Physics I LECTURE 19 11/17/10.
Rotational Inertia.
Chapter 8 Lecture 2 Rotational Inertia I.Rotational Inertia A.Newton’s 2 nd law: F = ma 1)Rewrite for Rotational Motion  = m  2)But, should we really.
8.4. Newton’s Second Law for Rotational Motion
Rotational Dynamics and Static Equilibrium (Cont.)
Chapter 9: Rotational Dynamics
ROTATIONAL MOTION AND EQUILIBRIUM
Chapter 12: Forces and Motion
ESS 303 – Biomechanics Angular Kinetics. Angular or rotary inertia (AKA Moment of inertia): An object tends to resist a change in angular motion, a product.
Rotational Motion. Deg, Rad, Grad There are 360 degrees in one rotation of a circe. There are 2π radians in one rotation of a circle. There are 400 gradians.
Torqued An investigation of rotational motion. Think Linearly Linear motion: we interpret – position as a point on a number line – velocity as the rate.
Center of Mass, Moment of Inertia, & Rotational Equilibrium Rotation Physics Mr. McCallister.
Chapter 11: Rotational Dynamics  As we did for linear (or translational) motion, we studied kinematics (motion without regard to the cause) and then dynamics.
Rotational Motion. Angular Quantities Angular Displacement Angular Speed Angular Acceleration.
Rotational Dynamics Chapter 8 Section 3.
Newton’s 2 nd Law for Rotation Post-Lab Since the graph is linear and contains (0,0) Slope.
8.2 Rotational Dynamics How do you get a ruler to spin on the end of a pencil? Apply a force perpendicular to the ruler. The ruler is the lever arm How.
Wednesday 6/10 PHYS 2010 Nathalie Hoffmann University of Utah.
1 Rotation of a Rigid Body Readings: Chapter How can we characterize the acceleration during rotation? - translational acceleration and - angular.
Chapter 7.2 Notes Angular Momentum.
Bellringer: What would be the net acceleration of a 15 g toy car down a 30 degree incline if the acceleration due to friction is 1.8 m/s 2 ? Include a.
Chapter 9 Rotational Dynamics
Cutnell/Johnson Physics 8th edition Reading Quiz Questions
10-5 Rotational Dynamics; Torque and Rotational Inertia
Translational-Rotational Analogues & Connections Continue! Translation Rotation Displacementx θ Velocityvω Accelerationaα Force (Torque)Fτ Massm? CONNECTIONS.
Newton’s 1 st Law: More Practice.
Rotational Motion AP Physics C. Introduction The motion of a rigid body (an object with a definite shape that does not change) can be analyzed as the.
Today: (Ch. 8)  Rotational Motion.
Rotational Mechanics 1 We know that objects rotate due to the presence of torque acting on the object. The same principles that were true for what caused.
Rotational Equilibrium and Dynamics Rotation and Inertia.
CP Physics Chapter 8 Rotational Dynamics. Torque --Torque is the quantity that measures the ability of a force to rotate an object around some axis.
UNIT 6 Rotational Motion & Angular Momentum Rotational Dynamics, Inertia and Newton’s 2 nd Law for Rotation.
TORQUE A torque is an action that causes objects to rotate. Torque is not the same thing as force. For rotational motion, the torque is what is most directly.
PHY 131 Chapter 8-Part 1.
Rotational Inertia and Torque
Torque.
Rotational Equilibrium and Dynamics
Foundations of Physics
Rotational Dynamics.
Objectives Calculate the torque created by a force.
Physics Section 8-5 to 8-6 Rotational Dynamics.
Rotational Dynamics Torque and Angular Acceleration
Rotational Inertia 8.2.
Remember Newton’s 2nd Law?
Aim: How do we explain torque?
Rotational Equilibrium and Dynamics
Rotational Dynamics.
Remember Newton’s 2nd Law?
9.1 Torque Key Question: How does force create rotation?
Rotational Kinematics
Remember Newton’s 2nd Law?
Chapter 8 Rotational Equilibrium and Dynamics
Presentation transcript:

pgs Chapter 8 Rotational Equilibrium and Dynamics

Objectives  Explain how moment of inertia affects rotational motion.  Calculate the moment of inertia of various real world objects.

Rotation & Inertia  Center of Mass – the point around which an object rotates if gravity is the only force acting on the object  Rotational and translational motion can be combined

Moment of Inertia (I)  Resistance of an object to changes in rotational motion  Dependent on the mass of the object and how that mass is situated around the axis of rotation  Units – kg m 2

Moment of Inertia

What is the moment of inertia for a merry-go-round that has a mass of 525 kg and a radius of 2.00 m?

What is the moment of inertia for a solid ball with a mass of 4.10 kg and a radius of m?

Newton’s 2 nd Law for Rotation

A potter’s wheel has a radius of 0.50 m and a mass of kg. If the wheel comes to a stop with an angular acceleration of rad/s 2, what torque was applied?