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Waves and Wave Properties
Why are we able to see?
Answer: Because there is light.
And…what is light?
Answer: Light is a wave.
So…what is a wave?
A. Waves
Waves
–rhythmic disturbances that carry energy
through matter or space
Medium
–material through which a wave transfers
energy
–solid, liquid, gas, or combination
–electromagnetic waves don’t need a
medium (e.g. visible light)
A wave is a disturbance that carries
energy from place to place.
A wave does NOT carry matter with
it! It just moves the matter as it goes
through it.
B. Waves & Energy
Waves
– Carry energy
– Waves are caused
by vibrations
– Can do work
– Move objects
 Energy
 Waves carry energy
 Vibration is a transfer
of energy
 As waves carry energy
the particles in the
medium move
 the direction of the
motion determines the
type of wave
C. Categories of Waves
Mechanical
Waves
– Must travel through a
medium
– Cannot travel through
a vacuum
– Examples: sound,
ocean waves
Electromagnetic
Waves
 Does not require a
medium
 Can be transferred
through a vacuum
 Examples: light, UV
rays, Visible light
D. Types of Waves
Two Types:
Longitudinal Transverse
D. Transverse Waves
Transverse Waves
– medium vibrates
perpendicular to the
direction of wave
motion
– Examples: water
waves,
electromagnetic
waves
E. Longitudinal Waves
Longitudinal Waves (a.k.a. compressional
waves)
– medium moves in the same direction as the
wave’s motion
– Examples: sound waves, springs, slinky
B. Transverse Waves
Wave Anatomy
crests
troughs
wavelength
wavelength
amplitude
amplitude
corresponds to
the amount of
energy carried
by the wave
nodes
Some waves do not need matter (called
a “medium”) to be able to move (for
example, through space).
These are called electromagnetic waves
(or EM waves).
Some waves MUST have a medium in
order to move. These are called
mechanical waves.
Wave Types
1.Transverse waves: Waves in which the medium
moves at right angles to the direction of the wave
Parts of transverse waves:
Crest: the highest point of the wave
Trough: the lowest point of the wave
2. Compressional (or longitudinal) waves:
Waves in which the medium moves back and
forth in the same direction as the wave
Parts of longitudinal waves:
Compression: where the particles are close together
Rarefaction: where the particles are spread apart
Wave Properties
Wave properties depend on what
(type of energy) is making the waves.
1.Wavelength: The distance between one point
on a wave and the exact same place on the
next wave expressed in meters
2. Frequency: How many waves go past a point
in one second; unit of measurement is hertz (Hz).
The higher the frequency, the more energy in the
wave.
10 waves going past in 1 second = 10 Hz
1,000 waves go past in 1 second = 1,000 Hz
1 million waves going past = 1 million Hz
F. Measuring Waves
Frequency ( f )
– # of waves passing a
point in 1 second
– SI unit: Hertz (Hz)
shorter wavelength
 higher frequency
 higher energy
1 second
1
Frequency = period ( )
or
period = the amount of time for one
cycle to do a complete motion
Frequency is measured in hertz (Hz).
1Hz = 1 wave per second
Cycle
second
F. Measuring Waves
F. Measuring Waves
Velocity ( v )
– speed of a wave as it moves forward
– depends on wave type and medium
v =  × f
v: velocity (m/s)
: wavelength (m)
f: frequency (Hz)
F. Measuring Waves
Solid
Molecules are close
together so waves travel
very quickly.
Liquid
Molecules are farther
apart but can slide past
one another so waves do
not travel as fast.
Gas
 Molecules are very far
apart so a molecule has
to travel far before it hits
another molecule, so
waves travel slowest in
gases.
3. Amplitude: How far the medium moves from
rest position (where it is when not moving).
Remember that for transverse waves, the highest
point is the crest, and the lowest point is the trough.
Remember that for compressional waves, the
points where the medium is close together are
called compressions and the areas where the
medium is spread apart are called rarefactions.
The closer together and further apart the
particles are, the larger the amplitude.
compression
rarefaction
The energy of a wave is proportional to the
square of its amplitude. Mathematically
speaking . . .
E = CA2
Where:
E = energy (the capacity to do work)
C = a constant (depends on the medium)
A = amplitude
For example:
If the amplitude is equal to 3 units
(and we assume C = 1 for this case) . . .
E = (1) (3)2 = (1) (9) = 9 units
Note that when the amplitude of a wave is one
unit, the energy is one unit.
• When the amplitude is doubled, the energy is
quadrupled.
• When the energy is 10 times greater, the energy is
100 times greater!
Amplitude Energy
1 1
2 4
3 9
4 16
5 25
6 36
7 49
8 64
9 81
10 100
E = CA2
4. Wave speed: Depends on the medium in
which the wave is traveling. It varies in
solids, liquids and gases.
A mathematical way to calculate speed:
wave speed = wavelength x frequency
(in meters) (in Hz)
OR
v = f x ‫ג‬
Problem: If a wave has a wavelength of 2 m and a frequency of 500 Hz,
what is its speed?
Answer: speed = 2 m x 500 Hz = 1000 m/s
Changing Wave Direction
1. Reflection: When waves bounce off a surface.
If the surface is flat, the angle at which the
wave hits the surface will be the same as the
angle at which it leaves the surface
(angle in = angle out).
This is the law of reflection.
2. Refraction: Waves can bend.
This happens when a wave
enters a new medium and its
SPEED CHANGES.
The amount of bending
depends on the medium it is
entering.
3. Diffraction: The bending of waves AROUND
an object.
The amount of bending depends on the size of
the obstacle and the size of the waves.
Large obstacle, small wavelength = low diffraction
Small obstacle, large wavelength = large diffraction
C. Diffraction
The bending of a
wave as it moves
around an obstacle
or passes through a
narrow opening.

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Signal

  • 1. Waves and Wave Properties
  • 2. Why are we able to see? Answer: Because there is light. And…what is light? Answer: Light is a wave. So…what is a wave?
  • 3. A. Waves Waves –rhythmic disturbances that carry energy through matter or space Medium –material through which a wave transfers energy –solid, liquid, gas, or combination –electromagnetic waves don’t need a medium (e.g. visible light)
  • 4. A wave is a disturbance that carries energy from place to place. A wave does NOT carry matter with it! It just moves the matter as it goes through it.
  • 5. B. Waves & Energy Waves – Carry energy – Waves are caused by vibrations – Can do work – Move objects  Energy  Waves carry energy  Vibration is a transfer of energy  As waves carry energy the particles in the medium move  the direction of the motion determines the type of wave
  • 6. C. Categories of Waves Mechanical Waves – Must travel through a medium – Cannot travel through a vacuum – Examples: sound, ocean waves Electromagnetic Waves  Does not require a medium  Can be transferred through a vacuum  Examples: light, UV rays, Visible light
  • 7. D. Types of Waves Two Types: Longitudinal Transverse
  • 8. D. Transverse Waves Transverse Waves – medium vibrates perpendicular to the direction of wave motion – Examples: water waves, electromagnetic waves
  • 9. E. Longitudinal Waves Longitudinal Waves (a.k.a. compressional waves) – medium moves in the same direction as the wave’s motion – Examples: sound waves, springs, slinky
  • 10. B. Transverse Waves Wave Anatomy crests troughs wavelength wavelength amplitude amplitude corresponds to the amount of energy carried by the wave nodes
  • 11. Some waves do not need matter (called a “medium”) to be able to move (for example, through space). These are called electromagnetic waves (or EM waves). Some waves MUST have a medium in order to move. These are called mechanical waves.
  • 12. Wave Types 1.Transverse waves: Waves in which the medium moves at right angles to the direction of the wave
  • 13. Parts of transverse waves: Crest: the highest point of the wave Trough: the lowest point of the wave
  • 14. 2. Compressional (or longitudinal) waves: Waves in which the medium moves back and forth in the same direction as the wave
  • 15. Parts of longitudinal waves: Compression: where the particles are close together Rarefaction: where the particles are spread apart
  • 16. Wave Properties Wave properties depend on what (type of energy) is making the waves. 1.Wavelength: The distance between one point on a wave and the exact same place on the next wave expressed in meters
  • 17. 2. Frequency: How many waves go past a point in one second; unit of measurement is hertz (Hz). The higher the frequency, the more energy in the wave. 10 waves going past in 1 second = 10 Hz 1,000 waves go past in 1 second = 1,000 Hz 1 million waves going past = 1 million Hz
  • 18. F. Measuring Waves Frequency ( f ) – # of waves passing a point in 1 second – SI unit: Hertz (Hz) shorter wavelength  higher frequency  higher energy 1 second
  • 19. 1 Frequency = period ( ) or period = the amount of time for one cycle to do a complete motion Frequency is measured in hertz (Hz). 1Hz = 1 wave per second Cycle second F. Measuring Waves
  • 20. F. Measuring Waves Velocity ( v ) – speed of a wave as it moves forward – depends on wave type and medium v =  × f v: velocity (m/s) : wavelength (m) f: frequency (Hz)
  • 21. F. Measuring Waves Solid Molecules are close together so waves travel very quickly. Liquid Molecules are farther apart but can slide past one another so waves do not travel as fast. Gas  Molecules are very far apart so a molecule has to travel far before it hits another molecule, so waves travel slowest in gases.
  • 22. 3. Amplitude: How far the medium moves from rest position (where it is when not moving). Remember that for transverse waves, the highest point is the crest, and the lowest point is the trough.
  • 23. Remember that for compressional waves, the points where the medium is close together are called compressions and the areas where the medium is spread apart are called rarefactions. The closer together and further apart the particles are, the larger the amplitude. compression rarefaction
  • 24. The energy of a wave is proportional to the square of its amplitude. Mathematically speaking . . . E = CA2 Where: E = energy (the capacity to do work) C = a constant (depends on the medium) A = amplitude For example: If the amplitude is equal to 3 units (and we assume C = 1 for this case) . . . E = (1) (3)2 = (1) (9) = 9 units
  • 25. Note that when the amplitude of a wave is one unit, the energy is one unit. • When the amplitude is doubled, the energy is quadrupled. • When the energy is 10 times greater, the energy is 100 times greater! Amplitude Energy 1 1 2 4 3 9 4 16 5 25 6 36 7 49 8 64 9 81 10 100 E = CA2
  • 26. 4. Wave speed: Depends on the medium in which the wave is traveling. It varies in solids, liquids and gases. A mathematical way to calculate speed: wave speed = wavelength x frequency (in meters) (in Hz) OR v = f x ‫ג‬ Problem: If a wave has a wavelength of 2 m and a frequency of 500 Hz, what is its speed?
  • 27. Answer: speed = 2 m x 500 Hz = 1000 m/s Changing Wave Direction 1. Reflection: When waves bounce off a surface. If the surface is flat, the angle at which the wave hits the surface will be the same as the angle at which it leaves the surface (angle in = angle out). This is the law of reflection.
  • 28. 2. Refraction: Waves can bend. This happens when a wave enters a new medium and its SPEED CHANGES. The amount of bending depends on the medium it is entering.
  • 29. 3. Diffraction: The bending of waves AROUND an object. The amount of bending depends on the size of the obstacle and the size of the waves. Large obstacle, small wavelength = low diffraction Small obstacle, large wavelength = large diffraction
  • 30. C. Diffraction The bending of a wave as it moves around an obstacle or passes through a narrow opening.

Editor's Notes

  1. Presentation for lesson 2: Waves and Wave Properties, in the Waves: The Three Color Mystery unit The slides are animated so you can click (space bar, mouse, etc.) to show the next item when the class is ready.
  2. Think of a stadium wave: the people are moving up and down, but the wave goes around the stadium
  3. Insert movie clips
  4. Answer: speed = 2 m x 500 Hz = 1000 m/s
  5. For example, think of a pool ball striking the side of the pool table: The angle it hits the side is the same angle it bounces off the side.