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WAVES
A method of energy transfer without the mass movement of particles.
Disturbances that travel through a medium or space
Animations courtesy of Dr. Dan Russell, Kettering University
Energy is transferred without the physical net transfer of matter.
There are two types of waves:
1) Mechanical Wave-- requires a material medium to travel through
SOUND
2) Electromagnetic Waves-- May travel through space (a vacuum) light, X-Rays, gamma rays
Mechanical waves are categorized by how they travel through the medium:
Transverse Waves the displacement of the particles of the medium is perpendicular to the propagation of the wave.
?
Breakers are waves that have “fallen over” because the medium is too shallow!
Water waves (not breakers) are examples of transverse mechanical waves.
Longitudinal Waves displacement of the particles of the medium is parallel to the propagation of the wave.
Ex: Sound wave
Longitudinal Wave Characteristics
Compression Rarefaction
Wavelength () the distance from one point in phase to the next point in phase. The length of one complete cycle.
2 Reubens tube demo
Transverse Wave Characteristics
Crest
Trough
amplitude
Period (T)the time it takes to complete a single cycle- the time for one single wavelength.
frequency (f) the number of cycles per second
• measured in Hertz (Hz): cycles per second or waves per second
f = 1/T T = 1/f
Wave speed (v) how fast the wave travels
v = f units:
Hz(m) = m/s
A tuning fork that is marked 262 Hz is struck and produces wavelengths that are measured in a lab to be 1.28 m. What is the speed of sound in this lab?
f = 262 Hz
= 1.28 m v = ?
v = f
= (262 Hz)(1.28 m)
= 335 m/s
What would the wavelength of a 128 Hz tuning fork be in the same lab?
= v/f= (335 m/s)
128 Hz= 2.62 m
Two fishing boats are positioned so that one is atop a crest while the other is at the bottom of an adjacent trough. The boats oscillate and pass each other 22 times in a minute. The boats are exactly 6.00 m apart when they pass each other. What is the speed of the waves that are oscillating the boats?f = 11waves
60 s
f = .183 Hz
= 2(6.00 m) = 12.0 m
v = f
= (.183 Hz)(12.0 m)
= 2.20 m/s
Wave Interactions
Light travels in a straight line, very un-wave like:
Move one of the boards and…
Reflection
Bouncing of a wave off of a boundary:
Hard Boundary
Soft Boundary
Refraction: Bending of waves as they change speed passing from one medium to another:
Diffraction: Waves spread through an opening--
Interference: When waves interact in such a way as to reinforce/cancel each others’ effects:
Superposition: the effects of waves on the medium they travel through:
Superposition Examples
Impedance: the resistance of the medium to passing the wave energy:
Impedance Examples
Damping: Loss of wave energy traveling through a medium
Wave Interactions
Rectilinear Propagation
Reflection
Diffraction
Refraction
Interference
Impedance
Damping
loss of energy
bouncing
spreading
bending
straight line
effects of waves
wave “friction”
Superposition waves affect medium