Torque is a twisting force. It’s magnitude is r x F. Where r is the “moment arm” or distance to the axis of rotation. You can increase torque by just increasing.

Slides:



Advertisements
Similar presentations
Angular Quantities Correspondence between linear and rotational quantities:
Advertisements

Torque and Rotation Physics.
Torque Rotational Equilibrium Rotational Dynamics
Rotational Equilibrium and Rotational Dynamics
Torque Torque is defined as the tendency to produce a change in rotational motion.
Dynamics of Rotational Motion
Torque and Rotation Physics.
1. mring= mdisk, where m is the inertial mass.
Foundations of Physics
Chapter 9: Torque and Rotation
Torque and Angular Momentum
Torque. Torque Torque results when a force acts to rotate an object Torque results when a force acts to rotate an object A force applied to some point.
 orque  orque  orque  orque  orque  orque  orque  orque  orque Chapter 10 Rotational Motion 10-4 Torque 10-5 Rotational Dynamics; Torque and Rotational.
Chapter 8 Rotational Equilibrium and Rotational Dynamics.
Warm Up Ch. 9 & 10 1.What is the relationship between period and frequency? (define and include formulas) 2.If an object rotates at 0.5 Hz. What is the.
Torque and Rotational Equilibrium
Rotational Mechanics.
Torque.
Chapter 4 : statics 4-1 Torque Torque, , is the tendency of a force to rotate an object about some axis is an action that causes objects to rotate. Torque.
Objectives  Know the definition of torque  Know that torque is directly proportional to the magnitude of the force and the perpendicular distance.
Chapter 11: Angular Momentum
Physics 2 Chapter 10 problems Prepared by Vince Zaccone
Torque and the vector product
Chapter 10 More on angular momentum and torque In chapter 9 we described the rotational motion of a rigid body and, based on that, we defined the vector.
Angular Momentum of a Particle
Chapter 8: Torque and Angular Momentum
Physics 1210/1310 Mechanics& Thermodynamics Thermodynamics Lecture R1-7 Rotational Motion.
Torque Chap 8 Units: m N 2.
Chapter 8 Torque and Rotation  8.2 Torque and Stability  6.5 Center of Mass  8.3 Rotational Inertia Dorsey, Adapted from CPO Science DE Physics.
Torque and Rotation Physics. Torque Force is the action that creates changes in linear motion. For rotational motion, the same force can cause very different.
Chapter 8 Rotational Motion.
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.
Chapter 8 Rotational Dynamics and Static Equilibrium
Physics 207: Lecture 14, Pg 1 Physics 207, Lecture 14, Oct. 23 Agenda: Chapter 10, Finish, Chapter 11, Just Start Assignment: For Wednesday reread Chapter.
Chapter 8 Rotational Motion.
Motion and Forces in 2 and 3 Dimensions Torque and Rotation.
Rotational Motion and Equilibrium
Torque  If an unbalanced force acts on an object at rest, and: 1)the force does not act along the center of mass of the object, 2)the object is fixed.
Rolling with Friction. Spinning wheel, CM not translating (Vcm=0) Spinning wheel, CM translating (Vcm >0) {rolling} Calculate v at all the points if.
Counterclockwise Turning Effect Clockwise Turning Effect In our last lab we found that the “turning effect” depends on the force and the lever arm. Where.
Cross product Torque Relationship between torque and angular acceleration Problem solving Lecture 21: Torque.
 orque  orque  orque  orque  orque  orque  orque  orque  orque Chapter 10 Rotational Motion 10-4 Torque 10-5 Rotational Dynamics; Torque and Rotational.
More VPython… Wheel Falling clay Barbell. Three fundamental principles (1)Momentum principle (2)Energy principle (3)?
Chapter 8 Rotational Equilibrium and Rotational Dynamics
Phys211C10 p1 Dynamics of Rotational Motion Torque: the rotational analogue of force Torque = force x moment arm  = Fl moment arm = perpendicular distance.
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.
Circular Motion.
F1 F2 If F1 = F2… …no change in motion (by Newton’s 1st Law)
Torque.
Goals for Chapter 10 To learn what is meant by torque
Torque.
Torque.
Angular Momentum.
Rotational Inertia and Torque
Torque.
Dynamics of Rotational Motion
Torque and Angular Momentum
9.1 Torque 1.
Chapter 8 Rotational Motion
Equilibrium and Dynamics
Objectives Calculate the torque created by a force.
Torque A torque (due to a force) causes angular acceleration.
Understanding Torque Torque is a twist or turn that tends to produce rotation. * * * Applications are found in many common tools around the home or industry.
A solid cylinder with a radius of 4
Dynamics of Rotational Motion
Rigid body rotating around a point A
Angular Kinetics: Torques
Rotational Statics i.e. “Torque”
Chapter 8 Rotational Equilibrium and Dynamics
Torque Rotational analogue of Force Must contain Use door example
Presentation transcript:

Torque is a twisting force. It’s magnitude is r x F. Where r is the “moment arm” or distance to the axis of rotation. You can increase torque by just increasing the moment arm. This is how many tools (levers, wrenches) can twist things easily. The maximum torque is when r and F are at 90º.

The direction of the torque is along the axis of rotation, perpendicular to the plane of rotation, as defined by a right hand rule: extend fingers along r from center outward, allow fingers to curl in direction of F applied, and your thumb indicates the direction of the torque.

 boy -  girl = 0 r x F - r x F = 0 1m x 800N - x x 350N = 0 solve x: x = 800/350 = 2.16 m

What if all forces are not at right angles wrt the moment arm ? 1.Draw an extended FBD  T =0 3. Use T= r x F = r F sin for each torque First lets solve the case where the man is not there and the boom has a mass of 500 kg.

hinge boom

Now solve for tension in the cable when a 80 kg man stands 2 meters from the wall.

Spinning wheel, CM not translating (Vcm=0) Spinning wheel, CM translating (Vcm >0) {rolling} Calculate v at all the points if R = 1m and  = 1 rad/sec Vp’= Vcm= Vp= +1m/s 0 -1m/s Calculate v at all the points if R = 1m and  = 1 rad/sec Vp’= Vcm= Vp= +2 m/s +1 m/s 0 m/s

Is this disk rolling or spinning in place?

Angular momentum L= r x p = r x mv