Friction and Equilibrium Friction Forces When two surfaces are in contact, friction forces oppose relative motion or impending motion. P Friction forces.

Slides:



Advertisements
Similar presentations
 Friction opposes motion  Friction is dependent on the texture of the surfaces  Friction is dependent on normal force motionfriction.
Advertisements

Applications of Newton’s Laws
Forces and the Laws of MotionSection 4 Click below to watch the Visual Concept. Visual Concept Everyday Forces.
Newton’s Laws of Motion. HFinks '072 6/2/2015 Basic Concepts  Force – push or pull on an object - Vector quantity  Mass – amount of matter in a body.
Newton’s Laws of Motion - 2. Multiple Objects – Example with m 2 > m 1 Draw free body diagrams for each object. In magnitude, a 1 = a 2.
Friction Inclines Problem-Solving Approaches. The origin of friction is electric forces between atoms of materials in contact. We will be concerned with.
Friction Mr. Villa PHYSICS.
More Forces Lecturer: Professor Stephen T. Thornton
Chapter 4 The Laws of Motion. Forces Usually think of a force as a push or pull Usually think of a force as a push or pull Vector quantity Vector quantity.
Chapter 5 The Laws of Motion. Forces Usually think of a force as a push or pull Usually think of a force as a push or pull Vector quantity Vector quantity.
Forces and The Laws of Motion
Chapter 4B. Friction and Equilibrium
Applications of Newton’s Laws
Friction is a force that opposes the motion between two surfaces that are in contact  is a force that opposes the motion between two surfaces that are.
Classical Mechanics Describes the relationship between the motion of objects in our everyday world and the forces acting on them Conditions when Classical.
Physics. Session Opener A recent space shuttle accident occurred because of failure of heat protecting devices. How was this heat generated ?
Forces.
Chapter 4 Preview Objectives Force Force Diagrams
Chapter 4 Physics. Section 4-1 I. Forces A. Def- a push or pull; the cause of acceleration. B. Unit: Newton Def- amt. of force when acting on a 1 kg mass.
NEWTON’S FIRST LAW Definition- An object at rest will remain at rest, or if it is moving, it will continue to move with constant velocity, unless acted.
Objectives: The student will be able to: Distinguish between the different types of friction. Use free body diagrams and Newton's laws of motion to solve.
Applications involving Friction. What is Friction?  Friction is a FORCE that opposes or impedes the motion of an object.  Friction is caused by microscopic.
Friction 5.2 Static and Kinetic Friction
Types of forces. Forces acting on an object All forces are measured Newtons. Not all forces are present in every situation. Identify the forces that apply.
SECOND LAW OF MOTION If there is a net force acting on an object, the object will have an acceleration and the object’s velocity will change. Newton's.
101 PHYS CH3 Part 2 Section (12) understand Friction Force. Draw free-body diagrams for objects at rest and in motion with Friction Force. Apply your.
What is a Force? A force is a push or a pull causing a change in velocity or causing deformation.
Forces of Friction When an object is in motion on a surface or through a viscous medium, there will be a resistance to the motion This is due to the interactions.
Notes Force. Force is a push or pull exerted on some object. Forces cause changes in velocity. The SI unit for force is the Newton. 1 Newton = 1 kg m/s.
Force and Motion This week – This week – Force and Motion – Chapter 4 Force and Motion – Chapter 4.
Lecture 9: Forces & Laws of Motion. Questions of Yesterday You must apply a force F to push your physics book across your desk at a constant velocity.
The Laws of Motion. Classical Mechanics Describes the relationship between the motion of objects in our everyday world and the forces acting on them Describes.
Friction Friction Problem Situations. Friction Friction F f is a force that resists motion Friction involves objects in contact with each other. Friction.
Objectives: After completing these notes, you should be able to: Define and calculate the coefficients of kinetic and static friction, and give the relationship.
Friction Ffriction = μFNormal.
Friction What is friction?. Answer Me!!! Think of two factors that affect friction.
Newton’s Second Law of Motion – Force & Acceleration
Ch 4 – Forces and the Laws of Motion. What is a force? A force is a push or pull A force causing a change in velocity –An object from rest starts moving.
1 Applying Newton’s Laws Assumptions Assumptions Objects behave as particles Objects behave as particles can ignore rotational motion (for now) can ignore.
Forces on Inclined Planes Unit 3, Presentation 3.
Lecture 8 Static friction and Kinetic or Sliding friction.
The tendency of objects to resist change in their state of motion is called inertia  Inertia is measured quantitatively by the object's mass.  Objects.
Forces and The Laws of Motion Newton’s Laws. Force Simply a push or a pull Forces can change the state of an object’s motion A vector quantity with magnitude.
Dynamics!.
FRICTION.
Chapter 5 Two Dimensional Forces Equilibrium An object either at rest or moving with a constant velocity is said to be in equilibrium The net force acting.
Friction is a type of force between two touching surfaces. Section 2: Friction K What I Know W What I Want to Find Out L What I Learned.
Friction AP Physics 1. Fun with Friction Friction is a force that resists the motion between two objects in contact with one another. For a fancier definition,
© Houghton Mifflin Harcourt Publishing Company Preview Objectives Force Force Diagrams Chapter 4 Section 1 Changes in Motion.
Newton’s 3 Laws of Motion
REVISION NEWTON’S LAW. Quantity with magnitude and direction. e.g. displacement, velocity, acceleration, force and weight.. VECTOR Quantity having only.
Chapter 4 Dynamics: Newton’s Laws of Motion. Units of Chapter 4 Force Newton’s First Law of Motion Mass Newton’s Second Law of Motion Newton’s Third Law.
CHAPTER 4 The Laws of Motion Newton’s First Law: Newton’s First Law: An object at rest remains at rest and an object in motion continues in motion with.
Chapter 4 The Laws of Motion.
4-8 Applications Involving Friction, Inclines
Force, Friction and Equilibrium Equilibrium: Until motion begins, all forces on the mower are balanced. Friction in wheel bearings and on the ground.
The “Spring Force” If an object is attached to a spring and then pulled or pushed, the spring will exert a force that is proportional to the displacement.
The Force of Friction. What Do We Already Know about forces? Newton’s Laws 1.An object at rest remains at rest until acted upon by an unbalanced force.
Forces Friction The Lucky Cow The driver of the car applies the brakes to avoid hitting the cow. But how does this cause the car to slow down and stop?
Frictional Force A force that opposes motion Acts parallel to the
Chapter 4B. Friction and Equilibrium
Physics 111: Mechanics Lecture 5
Chapter 4B. Friction and Equilibrium
Section 5.8: Friction.
Chapter 4B. Friction and Equilibrium
Everyday Forces Friction Force. Types of Friction forces
Two Dimensional Forces
Forces of Friction When an object is in motion on a surface or through a viscous medium, there will be a resistance to the motion This is due to the interactions.
Friction.
Section 5.8: Friction.
Presentation transcript:

Friction and Equilibrium

Friction Forces When two surfaces are in contact, friction forces oppose relative motion or impending motion. P Friction forces are parallel to the surfaces in contact and oppose motion or impending motion. Static Friction: No relative motion. Kinetic Friction: Relative motion Kinetic Friction: Relative motion.

2 N2 N2 N2 N Friction and the Normal Force 4 N The force required to overcome static or kinetic friction is proportional to the normal force, n The force required to overcome static or kinetic friction is proportional to the normal force, n. f k =  k n f s =  s n n 12 N 6 N n 8 N 4 N n

Friction forces are independent of area. 4 N4 N4 N4 N 4 N4 N4 N4 N If the total mass pulled is constant, the same force (4 N) is required to overcome friction even with twice the area of contact. For this to be true, it is essential that ALL other variables be rigidly controlled.

Friction forces are independent of temperature, provided no chemical or structural variations occur. 4 N4 N4 N4 N 4 N Heat can sometimes cause surfaces to become deformed or sticky. In such cases, temperature can be a factor.

Friction forces are independent of speed. 2 N The force of kinetic friction is the same at 5 m/s as it is for 20 m/s. Again, we must assume that there are no chemical or mechanical changes due to speed. 5 m/s 20 m/s

The Static Friction Force However, when we use the following equation, we refer only to the maximum value of static friction and simply write: F S =  S F N When an attempt is made to move an object on a surface, static friction slowly increases to a MAXIMUM value When an attempt is made to move an object on a surface, static friction slowly increases to a MAXIMUM value. FNFN FsFs FAFA W

Constant or Impending Motion For motion that is impending and for motion at constant speed, the resultant force is zero and  F = 0. (Equilibrium) P FsFs P – F s = 0 Rest P FkFk P – F k = 0 Constant Speed Here the weight and normal forces are balanced and do not affect motion.

Friction and Acceleration When P is greater than the maximum F s the resultant force produces acceleration. Note that the kinetic friction force remains constant even as the velocity increases. P FkFk Constant Speed F k =  k F N a

EXAMPLE 1: If  k = 0.3 and  s = 0.5, what horizontal pull P is required to just start a 250-N block moving? 1. Draw sketch and free- body diagram as shown. 2. List givens and label what is to be found:  k = 0.3;  s = 0.5; W = 250 N Find: P = ? to just start 3. Recognize for impending motion: P – f s = 0 n fsfsfsfs P W +

EXAMPLE 1(Cont.):  s = 0.5, W = 250 N. Find P to overcome f s (max). Static friction applies. 4. To find P we need to know f s, which is: 5. To find n : n fsfs P 250 N + For this case: P – f s = 0 f s =  s n n = ?  F y = 0 n – W = 0 W = 250 N n = 250 N (Continued)

EXAMPLE 1(Cont.):  s = 0.5, W = 250 N. Find P to overcome f s (max). Now we know n = 250 N. 7. For this case 7. For this case: P – f s = 0 6. Next we find f s from: f s =  s n = 0.5 (250 N) P = f s = 0.5 (250 N) P = 125 N This force (125 N) is needed to just start motion. Next we consider P needed for constant speed. n fsfs P 250 N +  s = 0.5

EXAMPLE 1(Cont.): If  k = 0.3 and  s = 0.5, what horizontal pull P is required to move with constant speed? (Overcoming kinetic friction)  F y = m a y = 0 n - W = 0 n = W Now: f k =  k n =  k W  F x = 0; P - f k = 0 P = f k =  k W P = (0.3)(250 N) P = 75.0 N fkfk n P mg +  k = 0.3

The Normal Force and Weight The normal force is NOT always equal to the weight. The following are examples: 30 0 P m n W Here the normal force is less than weight due to upward component of P.  P n W Here the normal force is equal to only the compo- nent of weight perpendi- cular to the plane.

Summary: Important Points to Consider When Solving Friction Problems. The maximum force of static friction is the force required to just start motion.The maximum force of static friction is the force required to just start motion. n fsfs P W Equilibrium exists at that instant:

Summary: Important Points (Cont.) The force of kinetic friction is that force required to maintain constant motion.The force of kinetic friction is that force required to maintain constant motion. Equilibrium exists if speed is constant, but f k does not get larger as the speed is increased.Equilibrium exists if speed is constant, but f k does not get larger as the speed is increased. n fkfk P W

Summary: Important Points (Cont.) Choose an x or y-axis along the direction of motion or impending motion.Choose an x or y-axis along the direction of motion or impending motion. fkfk n P W +  k = 0.3 The  F will be zero along the x-axis and along the y-axis. In this figure, we have:

Summary Static Friction: No relative motion. Kinetic Friction: Relative motion. f k =  k n f s ≤  s n Procedure for solution of equilibrium problems is the same for each case: