Rotation Quiz 1 Average =73.83 A,B28.71 Standard Deviation =13.56 D,F,W31.68.

Slides:



Advertisements
Similar presentations
4. The answer depends on the rotational inertia of the dumbbell.
Advertisements

Equilibrium An object is in “Equilibrium” when:
Copyright © 2009 Pearson Education, Inc. Chapter 11 Angular Momentum; General Rotation.
Physics 101: Lecture 13 Rotational Kinetic Energy and Inertia
Angular Momentum The vector angular momentum of the point mass m about the point P is given by: The position vector of the mass m relative to the point.
Rotational Motion Chapter Opener. Caption: You too can experience rapid rotation—if your stomach can take the high angular velocity and centripetal acceleration.
Rotational Motion WHS Lee Wignall.
Rotational Motion October 31, 2005 and November 2, 2005.
A 40-kg mass placed 1.25 m on the opposite side of the support point balances a mass of 25 kg, placed (x) m from the support point of a uniform beam. What.
Examples in Chapter 9.
Angular Impulse Chapter 13 KINE 3301 Biomechanics of Human Movement.
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 11: Rolling Motion, Torque and Angular Momentum
Torque and Rotational Equilibrium Chapter 8. Torque Rotational equivalent of force Rotational equivalent of force Force isn’t enough to provide a rotation.
Torque and Center of Mass
Causing Rotational Motion In order to make an object start rotating about an axis, a force is required However, not only the amount of force applied but.
College and Engineering Physics Quiz 8: Rotational Equations and Center of Mass 1 Rotational Equations and Center of Mass.
Angular Momentum; General Rotation
Chapter 8 Rotational Equilibrium and Rotational Dynamics.
CT1:A ladybug sits at the outer edge of a merry-go-round, and a gentleman bug sits halfway between her and the axis of rotation. The merry-go-round makes.
Reading Quiz A particle is located in the xy-plane at a location x = 1 and y = 1 and is moving parallel to the +y axis. A force is exerted on the particle.
Chapter 8 Rotational Equilibrium and Rotational Dynamics.
Classical Mechanics Review 4: Units 1-19
Copyright © 2009 Pearson Education, Inc. Angular Momentum—Objects Rotating About a Fixed Axis The rotational analog of linear momentum is angular momentum,
Rotational KE, Angular Momentum
Chapter 11 Angular Momentum; General Rotation. Angular Momentum—Objects Rotating About a Fixed Axis Vector Cross Product; Torque as a Vector Angular Momentum.
Angular Momentum This skater is doing a spin. When her arms are spread outward horizontally, she spins less fast than when her arms are held close to the.
Physics 101: Lecture 16, Pg 1 Physics 101: Lecture 16 Angular Momentum Today’s lecture will cover Textbook Chapter Exam II.
-Angular Momentum of a Rigid Object -Conservation of Angular Momentum AP Physics C Mrs. Coyle.
Q10. Rotational Motion.
8.4. Newton’s Second Law for Rotational Motion
Rotational Dynamics Just as the description of rotary motion is analogous to translational motion, the causes of angular motion are analogous to the causes.
Chapter 10 - Rotation Definitions: –Angular Displacement –Angular Speed and Velocity –Angular Acceleration –Relation to linear quantities Rolling Motion.
Torque Chap 8 Units: m N 2.
PHY221 Ch19/20: Angular Momentum 1.Main Points: Definition Proof dL/dt=  Proof L=I  for a rigid body Conservation of L 2.Examples Person running and.
AP Rotational Dynamics Lessons 91 and 94.  Matter tends to resist changes in motion ◦ Resistance to a change in velocity is inertia ◦ Resistance to a.
T071 Q17. A uniform ball, of mass M = kg and radius R = 0
Angular Momentum Section 9.7.
Angular Momentum; General Rotation
Chapter 8 Rotational Motion.
Rotational Motion. Angular Quantities Angular Displacement Angular Speed Angular Acceleration.
Rotational Dynamics Chapter 8 Section 3.
9.4. Newton’s Second Law for Rotational Motion A model airplane on a guideline has a mass m and is flying on a circle of radius r (top view). A net tangential.
Unit: Rotation I.Coordinates:  = s/R,  = v t /R,  = a t /R II.Kinematics: same form, new variables III.Energy: A.Moment of Inertia (rotational mass):
Rotational Motion. 6-1 Angular Position, Velocity, & Acceleration.
Rotational Vectors and Angular Momentum. Angular Velocity Angular velocity is a vector and its direction is perpendicular to the plane of rotation. Right-hand.
Physics 101: Lecture 13, Pg 1 Physics 101: Lecture 13 Rotational Kinetic Energy and Rotational Inertia Exam II.
Chapter 7.2 Notes Angular Momentum.
Unit 5 Notes Torque. τ = r x F Or for those who may not know cross-products, τ = rF sin (Ө) τ (tau) stands for torque. It is equal to the radius from.
Chapter 8 Rotational Motion
Rotational Dynamics 8.3. Newton’s Second Law of Rotation Net positive torque, counterclockwise acceleration. Net negative torque, clockwise acceleration.
Physics 211 Second Sample Exam Fall 2004 Professors Aaron Dominguez and Gregory Snow Please print your name _______________________________________________________________.
Physics 101: Lecture 15, Pg 1 Physics 101: Lecture 15 Angular Momentum Help session Today 9-10AM 144Loomis Exam 3.
Energy Revisited. Types of Energy Kinetic energy: Energy due to motion of the center of mass of an object. Potential energy: Energy due to the position.
Rotational Equilibrium and Rotational Dynamics
Angular Momentum Chapter 11. Definition of Angular Momentum First – definition of torque: τ = Frsinθ the direction is either clockwise or counterclockwise.
Physics Rotational Motion 8.1 Angular Quantities 8.2 Kinematic Equations 8.3 Rolling Motion 8.4 Torque 8.5 Rotational Inertia 8.6 Problem Solving.
Torque and Rotational Motion AP Physics 1. Angular Kinematics.
Rotational Dynamics The Action of Forces and Torques on Rigid Objects
Rotational Dynamics.
PHYSICS 111 Rotational Momentum and Conservation of Energy.
Angular Momentum. Definition of Angular Momentum First – definition of torque: τ = Frsinθ the direction is either clockwise or counterclockwise a net.
AP Physics Review Rotational Motion.
Angular Momentum.
Newton’s 2nd Law for Rotation
10.8   Torque Torque is a turning or twisting action on a body about a rotation axis due to a force, . Magnitude of the torque is given by the product.
Q11. Rotational Vectors, Angular Momentum
Rotational Kinematics
Angular Momentum.
Presentation transcript:

Rotation Quiz 1 Average =73.83 A,B28.71 Standard Deviation =13.56 D,F,W31.68

Rotation Quiz 2 Which of these are valid equations for rotation? 1. θ = θ 0 + ω 0 Δt + ½ α Δt 2 2. K = I ω 3. Σ L = 0 (if there are no external torques) 4. ω = ω 0 + α Δt 5.I = amR 2 6. Σ τ = I α

Rotation Quiz 3 Which of these are valid equations for rotation? 1. θ = θ 0 + ω 0 Δt + ½ α Δt 2 2. K = I ω 3. Σ L = 0 (if there are no external torques) 4. ω = ω 0 + α Δt 5.I = amR 2 6. Σ τ = I α

Rotation Quiz 4 I have a string tied to a cylinder of mass 1 kg and radius 10 cm as shown below. If I pull the string with a force of 10 N, what is the change in angular velocity of the cylinder after 3 seconds? (Hint: use one or more of the equations below.) Give your answer in _____ rad/s k. Table ω = ω 0 + α Δt 2.I = amR 2 (for a cylinder spinning around its central axis a=1/2.) 3. Σ τ = I α

Rotation Quiz 5 I have a string tied to a cylinder of mass 1 kg and radius 10 cm as shown below. If I pull the string with a force of 10 N, what is the change in angular velocity of the cylinder after 3 seconds? (Hint: use one or more of the equations below.) Give your answer in _____ rad/s k. I = ½ mR 2 = ½ (1 kg) (10 cm) 2 (1 m / 100 cm) (1 m / 100 cm) = kg m 2 Table 9.2

Rotation Quiz 6 I have a string tied to a cylinder of mass 1 kg and radius 10 cm as shown below. If I pull the string with a force of 10 N, what is the change in angular velocity of the cylinder after 3 seconds? (Hint: use one or more of the equations below.) Give your answer in _____ rad/s k. τ = R X F τ = R F sin φ = (10 cm) (1 m / 100cm) (10 N) sin (90 o ) = 1 N m Table 9.2

Rotation Quiz 7 I have a string tied to a cylinder of mass 1 kg and radius 10 cm as shown below. If I pull the string with a force of 10 N, what is the change in angular velocity of the cylinder after 3 seconds? (Hint: use one or more of the equations below.) Give your answer in _____ rad/s k. τ = Iα α = τ / I = (1 N m) / (0.005 kg m 2 ) = 200 rad / s 2 Table 9.2

Rotation Quiz 8 I have a string tied to a cylinder of mass 1 kg and radius 10 cm as shown below. If I pull the string with a force of 10 N, what is the change in angular velocity of the cylinder after 3 seconds? (Hint: use one or more of the equations below.) Give your answer in _____ rad/s k. Table 9.2 ω = ω 0 + α Δt Δ ω = α Δt = (200 rad / s 2 ) (3 s) = 600 rad/s

Rotation Quiz 9 In the picture below the wheel is spinning counterclockwise as seen from the top. If the wheel is completely flipped, what direction will the man spin? (Assume that angular momentum for the system is conserved.) 1.Clockwise 2.Counterclockwise 3. It depends on something not yet discussed.

Rotation Quiz 10