Work, Power, and Energy. WORK  In Physics, work has a very specific definition.  This is not work in Physics.

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Presentation transcript:

Work, Power, and Energy

WORK

 In Physics, work has a very specific definition.  This is not work in Physics

Physics definition of work:  When a force acts on an object to cause a displacement of the object, it is said that work was done on the object.

Work in physics:  There are three key ingredients to work - force, displacement, and cause. In order for a force to qualify as having done work on an object, there must be a displacement and the force must cause the displacement.

Examples:  a horse pulling a plow through the field  a father pushing a grocery cart down the aisle of a grocery store  a student lifting a backpack full of books up to her shoulder  a weightlifter lifting a barbell above his head

Work  There must be a displacement!  If the object doesn’t move, there is no work done. (Even if you got really tired exerting that force!)

Quick quiz! Which of these are examples of work?  A book falls off a table and free falls to the ground.  A rocket accelerates through space.  A boy pushes on a large boulder, but the boulder is too heavy for him to move.

How about this one?  This waiter carries a tray of food across the room. Is the waiter doing work on the tray?

How about this one?  The force supplied by the waiter on the tray is an upward force and the displacement of the tray is a horizontal displacement. The force is not causing the displacement, so the work is ZERO.

Remember!  A vertical force can never cause a horizontal displacement; thus, a vertical force does not do work on a horizontally displaced object!!

Work - units  If you push a box with a force of one newton for a distance of one meter, you have done exactly one joule of work.

Formula for Work: where F is the force, d is the displacement, and the angle ( theta ) is defined as the angle between the force and the displacement vector.

Work (force at angle to distance) W = Fd cos (  ) Distance (m) Force (N) Work (joules) Angle

Work done against gravity W = mgh Height object raised (m) Gravity (m/sec 2 ) Work (joules) Mass (g)

Calculate work  A crane lifts a steel beam with a mass of 1,500 kg.  Calculate how much work is done against gravity if the beam is lifted 50 meters in the air.

Check your understanding!  J  J  J

Power  Power is the rate at which work is done. Power = Work time W P t

Power  Units of power: 1 Joule/sec = 1 Watt  1000 Watts = 1 kilowatt

1Energy  Energy is the ability to do work.  Energy is measured in the same units as work because energy is transferred during the action of work.

Kinetic Energy  If an object is moving, it has energy. (Be careful, the converse of this statement is not always true!)  This energy is called kinetic energy - the energy of motion.

Kinetic Energy  Energy of motion is called kinetic energy.  The kinetic energy of a moving object depends on two things: mass and speed.  Kinetic energy is proportional to mass.

Kinetic Energy  An object’s kinetic energy depends on:  the object’s mass.  Kinetic energy is directly proportional to mass.  the object’s speed.  Kinetic energy is directly proportional to the square of the object’s speed.

10.3 Kinetic Energy E k = 1 mv 2 2 Speed (m/sec) Mass (kg) Kinetic Energy (joules)

Potential Energy  Potential energy is energy that an object has due to its position.

Potential Energy E p = mgh Height (m) Mass (kg) Potential Energy (joules) Acceleration of gravity (m/sec 2 )

Potential Energy  A cart with a mass of 102 kg is pushed up a ramp.  The top of the ramp is 4 meters higher than the bottom.  How much potential energy is gained by the cart?

 A 100 Kg cart is moving at a velocity of 12 m/s. Determine the kinetic energy of the cart.

 Imagine you climbed a ladder to the roof. The roof is 15 m above the ground and you weigh 35 Kg. What is the potential energy that you have once you’ve reached the roof?