Title: Energy
1Energy
- Work and Power
- Simple Machines
- Kinetic Energy
- Potential Energy
2Equations used so far . . .
3Work and Power
4Work
- Occurs when a force causes something to move a
distance - Motion must be in the same direction as the force
5Is this an example of work?
force
distance
yes
6Is this work?
force
Yesif he LIFTS the barbell
distance
7Is this work?
force
distance?
Nowhy not?
8Is this work?
force
Nowhy not?
distance
9Work Equation
- Work Force x Distance
-
- W Fd
10Units for Work
Nm
Joules (J)
11Practice Problem
- John uses 45 Newtons of force to push his lazy
dog 3.2 meters across the kitchen floor. How
much work does John do? - F 45 N
- d 3.2 m
- W ?
W Fd
W (45 N)(3.2 m)
W 144 J s.f. 140 J
12Power
- The rate at which work is done
- In other wordshow fast work is done
-
- Power Work
- time
- P W
- t
Units
Joules second
Watts (W)
13Practice Problem
- If John takes 5.0 seconds to push his dog, what
is his power output? - W 144 J
- t 5.0 s
- P ?
P W/t
P 144 J/5.0 s
P 28.8 W s.f. 29 W
14A crane uses an average force of 5200 N to lift a
girder 25 m. How much work does the crane do?
15An apple weighing 1 N falls a distance of 1 m.
How much work is done on the apple by the force
of gravity?
16A bicycle's brakes apply 125 N of friction force
to the wheels as the bike moves 14.0 m. How much
work do the brakes do?
17A mechanic uses a hydraulic lift to raise a 1200
kg car 0.50 m off the ground. How much work does
the lift do on the car?
18While rowing across the lake during a race, John
does 3960 J of work on the oars in 60.0 s. What
is his power output in watts?
19Anna walks up the stairs on her way to class.
She weighs 565 N, and the stairs go up 3.25 m
vertically.
- A. What is her power output if she climbs the
stairs in 12.6 s? - B. What is her power output if she climbs the
stairs in 10.5 s?
20Assignment
- Practice Problems
- p. 432 1-4
- 1. 130000 J
- 2. 1 J
- 3. 1750 J
- 4. 5900 J
- p. 434 1-2
- 1.66 W
- 2a. 146 W
- 2b. 175 W
21Review
- What does the term work mean in your everyday
life? - What does the term work mean in Physical
Science? - Work is the ability to produce a force that
causes movement.
22Work and Power Practice Problems Mixed Equations
(Front only)
- W 237825 J
- d 0.6 m
- F 27 N
- a) P 494 watts
- b) d 3 m
- W 300 000 J
23Mixed Practice (complete the back)
Velocity
Work
Force
Acceleration
Slope
Weight
Power
24Review
- What does the term power mean in Physical
Science? - Power is the rate (how fast) an individual is
able to do work. - What are the two main families of simple
machines? - 1. Lever Family
- 2. Inclined Plane Family
25Household tools Mini-Lab
26Household Tools Mini-LabPurpose To relate
household tools to the six simple machines.
Tool Type of machine(s) in this tool Is the applied force transferred to another part of the tool? Which part of the tool does the work? Is the force that the tool exerts on an object greater or lesser than the force exerted on the tool? Explain.
Simple Machines Reading Guide 13.2
27The 6 Simple Machines
28The 6 Simple Machines
- Lever Family
- Inclined Plane Family
29The Lever Family
301. Lever
31Levers-First Class
- In a first class lever the fulcrum is in the
middle and the resistance and effort is on either
side - Think of a see-saw
32Levers-Second Class
- In a second class lever the fulcrum is at the
end, with the resistance in the middle - Think of a wheelbarrow
33Levers-Third Class
- In a third class lever the fulcrum is again at
the end, but the effort is in the middle - Think of a pair of tweezers
34What's In The Middle?
- 1st Class
- 2nd Class
- 3rd Class
- Fulcrum (F)
- Resistance (R)
- Effort (E)
35Levers
- Levers make work easier by reducing the amount of
force necessary to move a load. - Mechanical Advantage of a lever is equal to
effort arm divided by the resistance arm. - MA effort
- resistance
362. Pulley
37Pulleys
- The pulley distributes the force of the load
among several ropes in the system - Using a single pulley does not multiply the input
force, but it does change the direction of the
input force. - Using several pulleys increases the distance the
of the input force causing a larger output force.
The mechanical advantage is equal to the number
of ropes sharing the load. - MA of ropes-1 or MA of pulleys
- Figure 3 pg 440
383. Wheel and axle
39Wheel and Axle
- A wheel and axle system makes work easier by
increasing a small amount input force applied to
the wheel. - Mechanical Advantage is the wheel radius divided
by the axle radius. - MA radius wheel
- radius axle
40The Inclined Plane Family
- Inclined plane
- Wedge
- Screw
414. Inclined Plane
42Inclined Plane
- An inclined plane makes work easier by increasing
the distance over which force is applied. Less
input force is required to lift a load. - Mechanical Advantage of an inclined plane is
equal to the distance of the sloped edge divided
by the height. - MA slope
- height
435. Wedge
44Wedge
- A wedge is two inclined planes put back to back.
- Mechanical Advantage of a wedge is the slope
length divided by the width of the wedge. - MA slope
- width
456. Screw
46Screw
- A screw is an inclined plane wrapped around a
cylinder. - Mechanical Advantage of a screw is length of the
treads divided by the diameter of the cylinder. - MA length
- diameter
47Mechanical Advantage load effort
48Work Machines
49How do machines make work easier?
- By changing the size or direction of the FORCE
- Machines DO NOT make work less
- Force is less, therefore distance is greater
- W F d
50Example Lever
Less force
Greater distance
51Example Inclined Plane
Less force
Greater distance
52Work input (Win)
- The work that the operator/user does to the
machine - Input force (Fin)force exerted by the user
- Input distance (din)distance covered by the user
- Win Fin x din
53Work output (Wout)
- The work that the machine does to another object
- Output force (Fout)force exerted by the machine
- Output distance (dout)distance covered by the
machine - Wout Fout x dout
54Hints for solving problems
- Input Force is always less than Output force
- (Fin lt Fout)
- Input distance is always greater than the output
distance - (din gt dout)
Remember The machine operator exerts less force
but covers more distance!
55Mechanical Advantage (MA)
- How much a machine multiplies force or distance
- Should always be greater than 1 (or it isnt a
very good machine!)
56Equation
- MA Fout or MA din
Fin dout
57Sample Problem 1
- A bus driver applies a force of 55.0 N to the
steering wheel, which in turn applies 132 N of
force to the steering column. What is the
mechanical advantage of the steering wheel? - What simple machine is being used here?
If the bus driver turns the wheel 1.40 meters,
how much work does she do?
58G U E S S
G U E S S
G U E S S
59Sample Problem 2
- Two moving men are pushing a 225 N bookcase into
the back of a moving truck by exerting 75.0 N of
force. The ramp is 3.00 meters long and rises
1.00 meters to the inside of the truck. A) How
much work do the men do? B) How much work does
the ramp do? C) What is the mechanical
advantage of the ramp?
60G U E S S
G U E S S
G U E S S
61Review
- Why do we use simple machines?
- Simple machines are used to make work easier.
- List the two equations for Mechanical Advantage
- MA F out / F in
- MA d in / d out
62Thursday, October 3, 2013
- BR When you calculate Mechanical Advantage, who
is responsible for - Input
- Output
- EQ A student helps his teacher by lifting a
heavy box, carrying it across the room, and
putting it on the lab table. Did the student do
work? When?
- Agenda
- Work and Power Lab
63Review
- When you calculate Mechanical Advantage, who is
responsible for - Input
- Output
- A student helps his teacher by lifting a heavy
box, carrying it across the room, and putting it
on the lab table. Did the student do work? When? - Yes, only when lifting the box because his net
force and the movement were in the same
direction.
64Review
65Review
- 6 Simple Machines
- Mechanical Advantage
66Review
- BR What is in the middle of each class of
lever? - 1st
- 2nd
- 3rd
- EQ What are the appropriate equations and units
for work and power? - Work F x d (Joules)
- Power Work / time (watts)
67ENERGY
- SP3. Students will relate transformations and
flow of energy within a system. - a. Identify energy transformations within a
system (exmp. Lighting of a match.)
68ENERGY
- Vocabulary
- Energy
- Law of conservation of energy
- Key Concepts
- There are many different forms of energy
- Energy can change from one form to another
69(No Transcript)
70Law of Conservation of Energy
- Energy may change from one form to another, but
total amount of energy in a system never changes.
71Examples of Energy Transformations
- Burning a match
- Chemical energy?
- light, heat
72- Bouncing a ball
- Potential energy ? kinetic energy, sound, and heat
73How do you get energy?
74Examples
- Photosynthesis
- Light ? chemical energy
75What energy transformations take place in the
following scenario?
- A local farmer raises cattle for beef. On Friday
night, you go out to your favorite restaurant and
eat a hamburger.
76 Heat
Light
photosynthesis
Nuclear
Heat
Chemical
Heat
Chemical
Kinetic
Kinetic
77Review
- What forms of energy do you encounter each day?
- What energy transformations take place regularly
in your everyday life?
78Group Potential Energy-Calculate the
gravitational potential energy of the
followingA 1,200 kg car at the top of a hill
that is 42 m high.A 65 kg climber on top of
Mount Everest (8,800 m high).
79Group Potential Energy-Calculate the
gravitational potential energy of the
followingA 0.52 kg bird flying at an altitude
of 550 m.
80Group Kinetic Energy-Calculate the kinetic energy
in joules of a 1,500 kg car that is moving at a
speed of 15 m/s.
81Review
- Kinetic energy is displayed while an object is __
____. - IN MOTION
- List the equation for calculating Kinetic Energy
and provide the appropriate triangle. - KE ½ mv 2
82Review
- Potential energy is displayed due to an objects
____. - POSITION
- List the equation for calculating Potential
Energy and provide the appropriate triangle. - PE mgh
83Review
- Answer the following based on yesterdays lab
- When you drop a ball, where does it have the
greatest amount of . . . - Potential energy?
- At the top just before it is released
- Kinetic energy?
- At the bottom just as it hits the ground
- List the equation for calculating velocity using
Kinetic Energy. - . KE .
- V (1/2)m
84Review
- A skydiver prepares to jump out of a plane. At
what point will she have the greatest kinetic
energy? potential energy? - The greatest kinetic energy occurs at the lowest
point-just before she reaches the ground. - The greatest potential energy occurs just at the
highest point-just before she begins to jump out
of the plane - Describe the energy transformation-Ms. Berrie
turns her projector on and shows the movie
Osmosis Jones to her students. - Electrical ? light sound
85Energy Problems
- Energy Test-
- Calculating Velocity
86Additional Group Practice
- You drop a 2 kg watermelon from a 5m tall
ladder. How fast is the melon traveling when it
strikes the ground? - G U E S S
87Additional Group Practice
- You drop a 0.250 kg baseball from a height of 6
m. How fast is the ball traveling when it
strikes the ground? - G U E S S
88Additional Group Practice
- After 10 s of free-fall, a 70 kg skydiver has
30.5 J of kinetic energy. How fast is he
traveling towards earth at that instant? - G U E S S
89Additional Group Practice
- After 120 s of free-fall, the same 70 kg skydiver
has 220 J of kinetic energy. How fast is he
traveling towards earth? - G U E S S
90Individual Practice
- How fast is a 0.35 kg ball traveling as it hits
the ground if it is dropped a total distance of 2
m? - A 30 kg cannon ball is shot from a cannon and
reaches a maximum of 410 J of kinetic energy.
How fast is it travelling at that particular
moment? - A welder working on a new office building drops
his construction hat as he reaches the top of the
50 m building. If the mass of the hat is 1.5 kg,
how fast is the hat travelling when it hits the
ground?
91Review
- BR Based on the law of conservation of energy,
what do you know about the total potential energy
at the top of a fall and the total kinetic energy
at the bottom of a fall? - The total amount of energy remains the same.
- PE top KE bottom
- EQ Describe the following energy transformation
- Mrs. Molyson drinks a cup of Gatorade then runs a
5k. - Chemical ? Kinetic
92Roller Coaster Review Part I
93Review
- Based on the law of conservation of energy, what
do you know about the total potential energy at
the top of a fall and the total kinetic energy at
the bottom of a fall? - The total amount of energy remains the same.
- PE top KE bottom
- Describe the following energy transformation
- Mrs. Molyson drinks a cup of Gatorade then runs a
5k. - Chemical ? Kinetic
94Study Guide Work, Power, Machines, Energy
95Equations
Kinetic Energy Potential Energy
- Work
- Power
- Mechanical Advantage
96Review
- List the 3 requirements for work.
- Force
- Distance
- F d must be in the same direction.
97Review
- Where would you expect the greatest KE?
greatest PE? - KE ___________
- PE ___________
- A measure of the amount of KE in a material is
____ - HEAT / TEMPERATURE