Energy - Physics - Lecture Slides, Slides of Physics

In these Physics Lecture Slides, following major aspects of physics have been discussed : Energy, Forms of Energy, Work, Conservation of Energy, Gravitational, Elastic Potential Energy, Energy Theorem, Conservation of Momentum, Power, Simple Machines

Typology: Slides

2012/2013

Uploaded on 07/24/2013

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Energy
Work
Forms of Energy
Conservation of Energy
Gravitational & Elastic Potential Energy
Work - Energy Theorem
Conservation of Momentum & Energy
Power
Simple Machines
Mechanical Advantage
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Energy

Work

Forms of Energy

Conservation of Energy

Gravitational & Elastic Potential Energy

Work - Energy Theorem

Conservation of Momentum & Energy

Power

Simple Machines

Mechanical Advantage

Work

The simplest definition for the amount of work a force does on an object is magnitude of the force times the distance over which it‟s applied:

W = F x

This formula applies when:

  • the force is constant
  • the force is in the same direction as the displacement of the object

F

x Docsity.com

Negative Work

f k = 20 N 7 m

A force that acts opposite to the direction of motion of an object does negative work. Suppose the crate of granola bars skids across the floor until friction brings it to a stop. The displacement is to the right, but the force of friction is to the left. Therefore, the amount of work friction does is -140 J.

Friction doesn‟t always do negative work. When you walk, for example, the friction force is in the same direction as your motion, so it does positive work in this case.

v

Tofu Almond Crunch

When zero work is done

7 m

N

mg

As the crate slides horizontally, the normal force and weight do no work at all, because they are perpendicular to the displacement. If the granola bar were moving vertically, such as in an elevator, then they each force would be doing work. Moving up in an elevator the normal force would do positive work, and the weight would do negative work.

Another case when zero work is done is when the displacement is zero. Think about a weight lifter holding a 200 lb barbell over her head. Even though the force applied is 200 lb, and work was done in getting over her head, no work is done just holding it over her head.

Tofu Almond Crunch

Tofu Almond Crunch

When the force is at an angle

x

F

When a force acts in a direction that is not in line with the displacement, only part of the force does work. The component of F that is parallel to the displacement does work, but the perpendicular component of F does zero work. So, a more general formula for work is

W = F x cos 

F cos 

F sin  This formula assumes that F is constant.

Work: Incline Example

 (^) k

F

A box of tiddlywinks is being dragged across a ramp at a

toy store. The dragging force, F , is applied at an angle 

to the horizontal. The angle of inclination of the ramp is ,

and its length is d. The coefficient of kinetic friction

between the box and ramp is  (^) k. Find the net work done

on the tiddlywinks as they are dragged down the ramp.

continued on next slide

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Work: Circular Motion Example

A „69 Thunderbird is cruising around a circular track. Since it‟s turning a centripetal force is required. What type of force supplies this centripetal force?

answer:

friction

How much work does this force do?

None, since the centripetal force is always  to the car‟s motion.

answer:

r

v

Forms of Energy

When work is done on an object the amount of energy the object has as well as the types of energy it possesses could change. Here are some types of energy you should know:

  • Kinetic energy
  • Rotational Kinetic Energy
  • Gravitational Potential Energy
  • Elastic Potential Energy
  • Chemical Potential Energy
  • Mass itself
    • Electrical energy
    • Light
    • Sound
    • Other waves
    • Thermal energy

Energy Units

The formula for kinetic energy, K = ½ m v 2 , shows that its units are:

kg · (m/s)^2 = kg · m 2 / s 2 = (kg · m / s 2 ) m = N · m = J

So the SI unit for kinetic energy is the Joule, just as it is for work. The Joule is the SI unit for all types of energy. One common non-SI unit for energy is the calorie. 1 cal = 4.186 J. A calorie is the amount of energy needed to raise the temperature of 1 gram of water 1 C. A food calorie is really a kilocalorie. 1 Cal = 1000 cal = 4186 J. Another common energy unit is the British thermal unit, BTU, which the energy needed to raise a pound of water 1 F. 1 BTU = 1055 J.

Kinetic Energy Example

A 55 kg toy sailboat is cruising at

3 m/s. What is its kinetic

energy?

This is a simple plug and chug

problem:

K = 0.5 (55) (3) 2 = 247.5 J

Note: Kinetic energy (along with

every other type of energy) is a

scalar, not a vector!

Work - Energy Sample 1 Schmedrick takes his 1800 kg pet rhinoceros, Gertrude, ice skating on a frozen pond. While Gertrude is coasting past Schmedrick at 4 m/s, Schmedrick grabs on to her tail to hitch a ride. He holds on for 25 m. Because of friction between the ice and Schmedrick, Gertrude is slowed down. The force of friction is 170 N. Ignore the friction between Gertrude‟s skates and the ice. How fast is she going when he lets go?

Friction, which does negative work here, is the net force, since weight and normal force cancel out. So, W net = -(170 N) (25 m) = -4250 J. By the work-energy theorem this is the change in her kinetic energy, meaning she loses this much energy. Thus,

-4250 J =  K = ½ m v f^2 - ½ m v 02 = ½ m ( v f^2 - v 02 ) = ½ (1800 kg) [ v f^2 - (4 m/s)^2 ]  v f = 3.358 m/s You should redo this problem using the 2nd^ Law & kinematics and show that the answer is the same. Docsity.com

Work-Energy Sample 2 A 62 pound upward force is applied to a 50 pound can of Spam. The Spam was originally at rest. How fast is it going if the upward force is applied for 20 feet?

Spam

62 lb

50 lb

W net =  K F net x = K f - K 0 (12 lb) (20 ft) = ½ m v f^2 - 0

240 ft · lb = ½ ( mg ) v f^2 / g 240 ft · lb = ½ (50 lb) v f^2 / (32.2 ft / s^2 )

v f^2 = 309.12 ft^2 / s^2 v f = 17.58 ft / s

multiply & divide by g

mg is the

weight 9.8 m^ ^ 32.2 ft

continued on next slide

Gravitational Potential Energy

Objects high above the ground have energy by virtue of their height. This is potential energy (the gravitational type). If allowed to fall, the energy of such an object can be converted into other forms like kinetic energy, heat, and sound. Gravitational potential energy is given by:

U = m g h

The equation shows that...

... the more gravitational potential energy it‟s got. - the more mass a body has - or the stronger the gravitational field it‟s in - or the higher up it is

SI Potential Energy Units

From the equation U = m g h the units of gravitational

potential energy must be:

kg · (m/s^2 ) · m = (kg · m/s^2 ) · m = N · m = J

This shows the SI unit for potential energy is the Joule, as it is for work and all other types of energy.