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36 Cards in this Set

  • Front
  • Back
wave
transfer of momentum and energy from one point to another

3 types:
1. mechanical
2. electromagnetic
3. matter
Mechanical waves
obey law of classical physics

require some medium through which to propogate

non dispersive medium is momemtarily displaced by wave and then returned to its position

2 types:
1. transverse wave
2. longitudinal wave
transverse wave
medium is displaced perpendicularly to direction of wave propagation

ex:
wave on a string

can be represented by sine function (vertical displacement of medium with respect to time or displacement of wave)
longitudinal wave
medium displaced parallel to direction of wave propagation

ex:
sound wave in air

can be represented by sine function (change in pressure or horizontal displacement of medium with respect to time or displacement of wave)
wavelength
if x-axis is displacement of wave, it is measured from any point in wave to point where wave begins to repeat itself

ex: trough to trough or peak to peak

units of meters
wave
transfer of momentum and energy from one point to another

3 types:
1. mechanical
2. electromagnetic
3. matter
Mechanical waves
obey law of classical physics

require some medium through which to propogate

non dispersive medium is momemtarily displaced by wave and then returned to its position

2 types:
1. transverse wave
2. longitudinal wave
transverse wave
medium is displaced perpendicularly to direction of wave propagation

ex:
wave on a string

can be represented by sine function (vertical displacement of medium with respect to time or displacement of wave)
longitudinal wave
medium displaced parallel to direction of wave propagation

ex:
sound wave in air

can be represented by sine function (change in pressure or horizontal displacement of medium with respect to time or displacement of wave)
wavelength
if x-axis is displacement of wave, it is measured from any point in wave to point where wave begins to repeat itself

ex: trough to trough or peak to peak

units of meters
frequency (f)
number of wavelengths that pass a fixed point in 1 second

measured in hertz (Hz) or cycles/sec (1/s)
velocity
product of wavelength and frequency

v = wf

dictated by medium through which wave travels

change in frequency or wavelength does not change velocity of wave
period (T)
reciprocal of frequency

number of seconds required for 1 wavelength to pass a fixed point

where x-axis is time, any point on wave to next point where wave begins to repeat itself

T = 1/f
amplitude (A)
maximum displacement from zero

always positive
medium
only thing that affects velocity

1. medium's resistance to change in shape (elasticity)
2. medium's resistance to change in motion (inertia)

for a gas, velocity always increases with temperature

elastic component stores PE

inertial component stores KE
intensity (I)
power of waves

rate at which waves transfer energy

units of W/m^2

proportional to A^2 and f^2
decibels (dB)
dB = 10log (I/Io)
dB: decibels
I: intensity
Io: threshold intensity of human hearing

I > 10X, dB > 10
I > 10^2, dB > 20
I > 10^3, dB > 30
I > 10^4, dB > 40

ex: I > from 30 to 3000, dB > 20 (added 2 zeros to I, so add 20 to dB)
phase
relates to its wavelength, frequency, place and time of origin

horizontal shift of a wave on a graph

in phase: same wavelength & begin at same point

out of phase: same wavelength & different distances but arrive at same point
constructive interference
waves occupy same space and superposition occurs

sum of displacements results in greater displacement
destructive interference
occurs when sum of displacements results in smaller displacement
beats
2 waves with slightly different frequencies are superimposed

at some points waves will experience constructive interference and at others destructive interference

points will alternate with frequency equal to difference between frequencies of original 2 waves

alternating increase and decrease in noise intensity

pitch correlates to frequency: high note = high pitch = high frequency

fbeat = |f1 - f2|
wave reflection
if wave reflects off denser medium, wave is inverted

if wave reflects off less dense medium, wave is upright

when wave reflects from 1 medium to the next, wavelength changes but frequency remains the same
Node
2 waves traveling in opposite directions with same wavelength, point of intersection has zero displacement
antinode
2 waves traveling in opposite directions with same wavelength, point of maximum constructive interference, greatest amplitude
standing wave
string holds still at nodes and moves violently up and down at antinodes

endless sine waves, with same wavelength, traveling in opposite directions
harmonic series
list of wavelengths from largest to smallest of possible standing waves

harmonics are number from longest to shortest wavelength
1st harmonic (fundamental wavelength)
longest wavelength

created with fewest number of nodes = 2

distance from 1 wall to other is 1/2 wavelength

each successive harmonic is created by adding a wavelength
pipe open or closed at both ends or string tide at both ends
L = (nfn)/2 (n= 1, 2, 3, etc)
L: distance between 2 ends of string
n: number of harmonic
both ends are nodes
pipe open or closed at 1 end or string tide at 1 end
L = (nfn)/4 (n= 1, 3, 5, etc)
L: distance between 2 ends of string
n: number of harmonic
one end is an antinode
resonate
standing waves cause string to resonate

vibrate at its natural frequency or resonant frequency

v = fw
v: velocity
f: resonant frequency
w: wavelength

velocity is constant for a given medium

at resonant frequency, structure experiences maximum vibration velocities and displacement amplitudes
resonance
situation where natural frequency and driving frequency are equal
simple harmonic motion
it is a sinusoidal function in time

acceleration is proportional to displacement but opposite in sign

acceleration and displacement are related by f^2

oscillation between KE and PE, no energy is lost to surroundings

ex:
a mass bouncing on the end of a massless spring

pendulum swinging at a small angle

plant's orbit

WACK'EM: w = square root (k/m)
angular frequency for mass on a string

WIGGLE: w = square root (g/L)
angular frequency for pendulum
doppler effect
results because waves are unaffected by speed of source with produces them

(change f/fs) = v/c
f: frequency
fs: source frequency
v: relative velocity
c: wave velocity

(change w/ws) = v/c
w: wavelength
ws: source wavelength
v: relative velocity
c: wave velocity

if wavelength shorten: blue
if wavelengths lengthen: red
Wave equations
v = fw

T = 1/f
Sound equations
dB = 10log(I/Io)

fbeat = |f1 - f2|

L = (nwn)/4 (n= 1, 3, 5, etc)

L = (nwn)/2 (n= 1, 2, 3, etc)
Doppler effect equations
(fo - fs)/fs = v/c

(wo - ws)/ws = v/c