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Work, Power, and Machines 9.1
Work, Power, and Machines 9.1 Work A quantity that measures the effects of a force acting over a distance Work = force x distance W = Fd Work ...
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Work, Power, and Machines 9.1
Work A
quantity that measures the effects of a force acting over a distance Work = force x distance W = Fd
Work Work
is measured
in: N•m Joules (J)
Work Example A
crane uses an average force of 5200 N to lift a girder 25 m. How much work does the crane do?
Work Example Work
= Fd Work = (5200 N)(25m) Work = 130000 N • m = 130000 J
Power A
quantity that measures the rate at which work is done Power = work/time P = W/t
Power Watts
(W) is the SI unit for power 1 W = 1 J/s
Power Example While
rowing in a race, John uses 19.8 N to travel 200.0 meters in 60.0 s. What is his power output in Watts?
Power Example Work Work
= Fd
= 19.8 N x 200.0 m= 3960 J
Power
= W/t Power = 3960 J/60.0 s Power = 66.0 W
Machines Help
us do work by redistributing the force that we put into them They do not change the amount of work
Machines Change
the direction of an input force (ex car jack)
Machines Increase
an output force by changing the distance over which the force is applied (ex ramp) Multiplying forces
Mechanical Advantage A
quantity that measures how much a machine multiples force or distance.
Mechanical Advantage
Mech. Adv =
Input distance Output Distance
Mech. Adv. =
Output Force Input Force
Mech. Adv. example Calculate
the mechanical advantage of a ramp that is 6.0 m long and 1.5 m high.
Mech. Adv. Example Input
= 6.0 m Output = 1.5 m Mech. Adv.=6.0m/1.5m Mech. Adv. = 4.0
Simple Machines 9.2
Simple Machines Most
basic machines Made up of two families Levers Inclined planes
The Lever Family All
levers have a rigid arm that turns around a point called the fulcrum.
The Lever Family Levers
are divided into three classes Classes depend on the location of the fulcrum and the input/output forces.
First Class Levers Have
fulcrum in middle of arm. The input/output forces act on opposite ends Ex. Hammer, Pliers
First Class Levers Output Force
Input Force
Fulcrum
Second Class Levers Fulcrum
is at one end. Input force is applied to the other end. Ex. Wheel barrow, hinged doors, nutcracker
Second Class Levers Output Force
Fulcrum
Input Force
Third Class Levers Multiply
distance rather than force. Ex. Human forearm
Third Class Levers The
muscle contracts a short distance to move the hand a large distance
Third Class Levers Output distance
Fulcrum
Input Force
Pulleys Act
like a modified member of the first-class lever family Used to lift objects
Pulleys
Output Force
Input force
The Inclined Plane Incline
planes multiply and redirect force by changing the distance Ex loading ramp
The Inclined Plane Turns
a small input force into a large output force by spreading the work out over a large distance
A Wedge Functions
like two inclined planes back to back
A Wedge Turns
a single downward force into two forces directed out to the sides Ex. An axe , nail
Or Wedge Antilles from Star Wars
Not to be mistaken with a wedgIEEEEE
A Screw Inclined
plane wrapped around a cylinder
A Screw Tightening
a screw requires less input force over a greater distance Ex. Jar lids
Compound Machines A
machine that combines two or more simple machines Ex. Scissors, bike gears, car jacks
Energy 9.3-9.4
Energy and Work Energy
is the ability to do work whenever work is done, energy is transformed or transferred to another system.
Energy Energy
is measured in: Joules (J) Energy can only be observed when work is being done on an object
Potential Energy PE the
stored energy resulting from the relative positions of objects in a system
Potential Energy PE PE
of any stretched elastic material is called Elastic PE ex. a rubber band, bungee cord, clock spring
Gravitational PE energy
that could potentially do work on an object do to the forces of gravity.
Gravitational PE depends both on the mass of the object and the distance between them (height)
Gravitational PE Equation grav. PE= mass x gravity x height
PE = mgh or PE = wh
PE Example A
65 kg rock climber ascends a cliff. What is the climber’s gravitational PE at a point 35 m above the base of the cliff?
PE Example PE
= mgh PE=(65kg)(9.8m/s2)(35m) PE = 2.2 x 104 J PE = 22000 J
Kinetic Energy the
energy of a moving object due to its motion. depends on an objects mass and speed.
Kinetic Energy What
influences energy more: speed or mass? ex. Car crashes Speed does
Kinetic Energy Equation KE=1/2 x mass x speed squared
KE = ½
2 mv
KE Example What
is the kinetic energy of a 44 kg cheetah running at 31 m/s?
KE Example KE
=½
KE=
2 mv
2 ½(44kg)(31m/s)
KE=2.1
4 10
x J KE = 21000 J
Mechanical Energy the
sum of the KE and the PE of large-scale objects in a system work being done
Nonmechanical Energy Energy that lies at the level of atoms and does not affect motion on a large scale.
Atoms Atoms
have KE, because they at constantly in motion. KE ↑ particles heat up KE ↓ particles cool down
Chemical Reactions during
reactions stored energy (called chemical energy)is released So PE is converted to KE
Other Forms nuclear
fusion nuclear fission Electricity Light
Energy Transformations 9.4
Conservation of Energy Energy
is neither created nor destroyed Energy is transferred
Energy Transformation PE
becomes KE car going down a hill on a roller coaster
Energy Transformation KE
can become PE car going up a hill KE starts converting to PE
Physics of roller coasters
http://www.funderstanding.com/k12/coa ster/
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