Work effect of force on the displacement of the object can be computed by multiplying the force by the parallel displacement force X displacement (assuming.

Slides:



Advertisements
Similar presentations
AP Review Cont.. Forces If there is a force at an angle, make the free body diagram appear level. –Tilt the FBD so that the normal force is pointing straight.
Advertisements

Chapter 5: Work and Energy
Conservation of Energy Chapter 11 Conservation of Energy The Law of Conservation of Energy simply states that: 1.The energy of a system is constant.
Impulse, Momentum and Collisions
Work, Energy and Power. Work = Force component x displacement Work = F x x When the displacement is perpendicular to the force, no work is done. When.
Momentum Impulse, Linear Momentum, Collisions Linear Momentum Product of mass and linear velocity Symbol is p; units are kgm/s p = mv Vector whose direction.
Chapter 7 Energy, Part 1 Work Power Mechanical Energy Potential Energy
1 Newton’s 3 rd Law Momentum Prentice Hall Chapters 7 & 8.
Ch 8 Energy Notes Concept Summary Batesville High School Physics
Chapter 6 Work & Energy.
Notes - Energy A. Work and Energy. What is Energy?  Energy is the ability to produce change in an object or its environment.  Examples of forms of energy:
1© Manhattan Press (H.K.) Ltd. Work Energy Energy 3.6 Work, energy and power Power Power.
Dr. Steve Peterson Physics 1025F Mechanics ENERGY Dr. Steve Peterson
WORK.
Herriman High Honors Physics Chapter 5 Work, Power and Energy What You Need to Know.
ENERGY Different forms; Chemical, Electrical, Heat, Electromagnetic, Nuclear and Mechanical Energy can be transformed from one type to another but the.
2.10 : WORK, ENERGY, POWER AND EFFICIENCY
Chapter 5 – Work and Energy If an object is moved by a force and the force and displacement are in the same direction, then work equals the product of.
Work and Energy.
WORK AND ENERGY 1. Work Work as you know it means to do something that takes physical or mental effort But in physics is has a very different meaning.
Momentum and Energy ISCI “Inertia” in motion 2.Momentum = (mass) x (velocity) 3.Greater the mass > Inertia > momentum of the object Objects in.
Physics Chapter 11 Energy.
Chapter 3 Energy. The Goal of this activity is to Introduce the student to the terms work, kinetic energy and gravitational potential energy, Illustrate.
Work, Power and Potential energy Lecture 10 Pre-reading : KJF §10.1 and 10.2.
Chapter 5 Work and Energy. 6-1 Work Done by a Constant Force The work done by a constant force is defined as the distance moved multiplied by the component.
Work and Power Chapter 5. Work Work is done when a force causes a displacement in the direction of the force W = Fd (force and displacement parallel)
Work and Energy. Work a force that causes a displacement of an object does work on the object W = Fdnewtons times meters (N·m) or joules (J)
Chapter 10 & 11 Energy & Work. Energy The capacity of a physical system to perform work. Can be heat, kinetic or mechanical energy, light, potential energy,
Units: 1Newton . 1 meter = 1 joule = 1J
Work and Energy. Work, Power, & Energy Energy offers an alternative analysis of motion and its causes. Energy is transformed from 1 type to another in.
1 PPMF102– Lecture 3 Linear Momentum. 2 Linear momentum (p) Linear momentum = mass x velocity Linear momentum = mass x velocity p = mv p = mv SI unit:
Mechanics Topic 2.3 Work, Energy and Power. Work A simple definition of work is the force multiplied by the distance moved However this does not take.
Explain why an object traveling in a circular path at a constant speed has acceleration. Circular motion Objects traveling in a circular path at a constant.
Energy, Work & Power: Types of Energy The following are some examples of types of energy: Internal energy Gravitational potential energy = mgh Kinetic.
Energy and Energy Conservation. Energy Two types of Energy: 1. Kinetic Energy (KE) - energy of an object due to its motion 2. Potential Energy (PE) -
Work and Energy.
Chapter 6 Work and Energy 6.1 – Work Work Formula & Units Positive & Negative Work 6.2 – Work-Energy Theorem & Kinetic Energy KE Formula & Units 6.3 –
Work, Energy, and Energy Conservation Chapter 5, Sections Pg
Energy. WORK ENERGY THEOREM For an object that is accelerated by a constant force & moves in the same direction… Lets derive this…
Conservation of Energy
Work, Power and Potential energy Lecture Work KJF §10.4.
1 Work, Power, Energy Glencoe Chapters 9,10,11. 2 Ch 9 assignments In class samples: 1,2,4,13,15 Assigned problems 7-9,17,20.
WORK A force that causes a displacement of an object does work on the object. W = F d Work is done –if the object the work is done on moves due to the.
Work and Energy. Work… …is the product of the magnitude of displacement times the component of force parallel to the displacement. W = F ‖ d Units: N.
02 Mechanics BY HEI MAN KWOK. 2.1 KINEMATICS Definitions Displacement: distance moved in a particular direction – vector; SL Unit: m; Symbol: s Velocity:
Work, Power, Energy. Work Concepts Work (W) ~ product of the force exerted on an object and the distance the object moves in the direction of the force.
Work… In everyday speech work has a very general meaning. In describing motion in physics, work has a very specific meaning.
Chapter 5 Work and Energy. Mechanical Energy  Mechanical Energy is the energy that an object has due to its motion or its position.  Two kinds of mechanical.
CHAPTER 5 Work and Energy Work: Work:Work done by an agent exerting a constant force is defined as the product of the component of the force in the direction.
ICP “Work, Energy and Momentum”. NGSS HS-PS3-1 Create a computational model to calculate the change in the energy of one component in a system when the.
ICP “Work, Energy and Momentum”. Core Content l SC-HS l Students will: select or construct accurate and appropriate representations for motion (visual,
1 PPMF102 – Lecture 2 Work & Energy. 2 Work = force x displacement x cos  Work = force x displacement x cos  W = Fs cos  W = Fs cos  Scalar quantity.
Ch.5 Energy Energy comes in various forms:. When you apply a Force to an object and it moves a displacement (x), then you get done. i.e.(Weight is now.
Mechanics Topic 2.3 Work, Energy and Power. Learning Outcomes 2.3.1Outline what is meant by work Determine the work done by a non-constant force.
Energy Notes Energy is one of the most important concepts in science. An object has energy if it can produce a change in itself or in its surroundings.
Energy, Work and Power. Work, Energy and Power Objectives: Describe the relationship between work and energy Calculate the work done by a constant applied.
Energy Chapter 11 Physics I. Energy Energy is the property that describes an object’s ability to change itself or the environment around it. Energy can.
1 PhysicsChapter 5 Work & Energy Sections:15-1 Work 5-2 Energy 5-3 Conservation of Energy 5-4 Work, Energy & Power.
Unit 5: Work, Power and Energy. Work Work is done when a force causes a change in motion of an object, or work is a force that is applied to an object.
Work, Power, & Energy.
Work Work – The product of the magnitudes of the component of force along the direction of displacement and the displacement. Or, more simply, a force.
Chapter 7 Impulse and Momentum.
Unit 10 Work, Power, & Energy.
POWER ENERGY WORK WHEN ENERGY IS TRANSFORMED FROM ONE FORM TO ANOTHER WORK IS DONE WHEN ? WHEN ? WHEN ENERGY IS TRANSFORMED FROM ONE FORM.
Energy Test Review.
Gravitational Potential Energy and Reference level
Chapter 5 Review.
Objectives Define work in terms of energy.
Linear Momentum vector quantity that describes the tendency of an object to continue moving at constant velocity product of mass and velocity denoted by.
Presentation transcript:

Work effect of force on the displacement of the object can be computed by multiplying the force by the parallel displacement force X displacement (assuming that they are parallel) SI base unit is joule ( J).

WORK W [Joule] = ( F cos  ) d

A bag is pulled with an angle of 60° with the horizontal. The work done on the bag is 300 J. What is the displacement of the bag if the force applied is 30 N? 300J = 30 N (cos 60°)( d) d = 20 m

Work Done Against Gravity How much work should be done in lifting a 200-kg load of bricks to a height of 10 m on a construction building?

Solution: Formula : Work to lift an object = mgh W = 200 kg ( 9.8 m/s^2)( 10 m) = 19, 600 N-m or 19,600 J

Remember that… In the absence of friction and other external forces, the work done in lifting an object with a mass m to a height of h is mgh regardless of the exact path taken. The particular route taken by an object being raised is not significant.

The work done to go up using the back portion is the same as the work done to go up at the same height using the steps.

POWER the rate of doing work power = work done/ time The SI unit for power is watt ( W).

Units for Power There are other units for power. The conversion factors for the units for power are 1 hp (horsepower) = 746 W 1 kW = 1000 W Kilowatt-hour (kWh) is a unit for work.

An electric motor with an output of 15 kW provides power for the elevator of a building. If the total mass of the loaded elevator is 1000 kg, how long will it take for it to rise by 30 m from the ground floor to the top floor? Solution: Power = mgh = 1000kg(9.8m/s^2)(30m) t t Since power is 15, 000 W then t is 19.6 s.

Efficiency Efficiency (Eff) = Power output X 100 Power input

Sample Problem A crane whose motor has a power input of 4.0 kW raises a 1200 –kg beam through a height of 30 m in 90 s. Find the efficiency. Solution: Compute for power output: 1200 kg ( 9.8 m/s^2) 30m 90 s = W or 3.92 kW Eff = 3.92 kW x kW = 98 %

Gravitational Potential Energy (GPE) For example, a 10- kg object was lifted 1m from the ground. GPE = 10kg( 9.8 m/s 2 ) ( 1m) = 98 J. h m v

Kinetic Energy (KE) For example, a 10-kg object is moving at 2m/s to the east. KE = 10 kg( 2m/s) 2 2 = 20 J

Total Mechanical Energy sum of the potential energy and kinetic energy of an isolated system

Law of Conservation of Energy. The energy is conserved in a given system, although energy transformations from one form to another may occur.

Conservation of Mechanical Energy The mechanical energy of an isolated system is conserved. KE 1 + PE 1 = KE 2 + PE 2

A 0.2 – kg ball is tied to a string with a length of 1.5 m. The other end of the string is tied to a rigid support. The ball is held straight out horizontally from the point of support, with the string taught and is then released. What is the maximum potential energy that the ball can have (with respect to its lowest point)? PE = mgh = 0.2 kg (9.8 m/s^2)( 1.5m) = 2.94 J The PE can transform to kinetic energy while the bob is moving downward. 1.5 m

Linear Momentum vector quantity that describes the tendency of an object to continue moving at constant velocity product of mass and velocity denoted by the symbol ‘p’ p = mv the SI unit for momentum is kg m/s

Impulse vector quantity that describes the change in momentum due to the application of force in a period of time product of force and time when the force is applied expressed in N s Impulse: FΔt = mΔv

Impulse is equal to the change in momentum. For example there is a change in momentum from 2 kg m/s to 20 kg m/s. Therefore the impulse is 18 kgm/s. If the contact time is 0.1 s then the force applied is 180 N since the impulse is F  t.

Law of Conservation of Momentum “The total linear momentum of the system is conserved if there is no external force acting on the system.” total momentum = total momentum before collision after collision m A vi A + m B vi B = m A vf A + m B vf B

Three Types of Collision Elastic Collision - KE is conserved Inelastic Collision – KE is not conserved and usually lost to heat and sound Perfectly Inelastic Collision – objects stick together after the collision and KE loss is maximum