4.4 Waves Flashcards

1
Q

What is a progressive wave

A

An oscillation that travels through matter

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2
Q

What’s an example of a progressive wave

A

Sound

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3
Q

What do progressive waves transfer

A

Energy but not matter

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4
Q

What’s a transverse wave

A

Oscillations or vibrations that are perpendicular to the direction of energy transfer

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5
Q

What’s it called when particles in transverse waves are at a maximum displacement from their equilibrium position

graph

A

Peaks and troughs

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6
Q

What are some examples of transverse waves

A

Waves in water
Electromagnetic waves
Waves on stretches strings

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7
Q

What’s a longitudinal wave

A

Oscillations that are parallel to the direction energy transfer

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8
Q

What’s an example of longitudinal waves

A

Sound waves

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9
Q

Why are longitudinal waves often called compression waves

A

When they travel through a medium, they create a series of compressions and rarefactions

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10
Q

What’s displacement of a wave

A

Distance from the equilibrium position in a particular direction (s) [m]

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11
Q

What’s the amplitude of a wave

A

Maximum displacement from the equilibrium position (A) [m]

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12
Q

What’s the wavelength of a wave

A

Minimum distance between two points in phase on adjacent waves- peak to peak or compression to another (λ) [m]

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13
Q

What’s the period of a wave

A

The time taken for a wave to move one whole wavelength past a given point (T) [s]

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14
Q

What’s the frequency of a wave

A

Number of wavelengths passing a given point per unit time (f) [Hz]

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15
Q

What’s the wave speed of a wave

A

The distance travelled by the wave per unit time (v or c) [ms^-1]

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16
Q

What’s the wave equation

A

v=f λ or c=f λ
v/c is the wave speed [ms^-1]
f is the frequency [Hz]
λ is the wavelength [m]

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17
Q

What’s the equation for frequency

A

f=1/T
f= frequency [Hz]
T= period [s]

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18
Q

What does phase difference describe

A

The difference between the displacements of particles along a wave or particles on different waves

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19
Q

What’s phase difference measured in

A

Degrees [°] or radians [π]

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20
Q

what does it mean when particles in a wave are in phase

A

when particles are oscillating perfectly in step with each other- they have a phase difference of zero

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21
Q

what does it mean when particles in a wave are in antiphase

A

when particles are oscillating completely out of step with each other- phase difference of 180 degrees or π

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22
Q

what are displacement-distance graphs of a wave sometimes called

A

a wave profile

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23
Q

what can displacement-distance graphs of a wave be used to determine

A

wavelength and amplitude of both types of waves

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24
Q

what can displacement-time graphs be used to determine in a wave

A

the time period and amplitude of both types of waves

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25
Q

when does reflection occur

A

when a wave changes direction at a boundry between two different media, remaining in the original medie

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26
Q

how can an oscilloscope and microphone be used to determine the frequency of a wave

A

-oscilloscope is fed a signal using the mic
-timebase can be set on the x axis to represent time and on the y axis to represent amplitude (usually 1cm squares)
-the time taken to complete one full oscillation can be measured and then used to calculate the frequency

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27
Q

how does the wavelength and frequency change during reflection

A

they dont- they remain the same

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28
Q

when does refraction occur

A

when a wave changes direction as it changes speed, when it enters a new medium

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28
Q

what is the reflection angle to the normal compared to the incident angle

A

it is the same

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29
Q

how are the wavelength and frequency of a wave affected during refraction

A

frequency remains the same but the wavelength changes

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30
Q

why does the wavelength change during refraction

A

the speed of the wave changes

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31
Q

what is diffraction

A

the spreading out of a wave front as it passes through a gap

32
Q

when will maximum diffraction of a wave occur

A

when the gap that the wave passes through is the same size as the wavelength of the incident wave

33
Q

what is polarisation

A

a property unique to transverse waves

34
Q

when does polarisation occur

A

when a wave is resticted to one plane only- plane polarised

35
Q

why can longitudinal waves not experience polarisation

A

the direction of energy transfer is already in one plane only

36
Q

how can wave effects be demonstrated

A

-a ripple tank can be used to demonstrate refraction and diffraction of a wave
-polarisation filters can be used to demonstrate polarisation of visible light

37
Q

how is the intensity of a progressive wave defined

A

the radiant power passing at right angles through a surface per unit area

38
Q

whats the equation and the units of intensity

39
Q

how is intensity related to the amplitude

40
Q

how is the intensity of light related to the radius

A

as light from a point source spreads in a sphere the area is 4πr^2 so I α 1/r^2

41
Q

what are electromagnetic waves

A

transverse progressive waves consisting of magnetic and electric fields which oscillate at right angles to eachother

42
Q

whats the speed of an electromagnetic wave

A

they can travel through a vacuum and all travel at the speed of light (c) (3.0x10^8 ms^-1)

43
Q

what are the wavelengths of different electromagnetic waves

A

gamma-rays - < 10-12 m
x-rays - 1 nm - 1 pm
ultraviolet - 400 nm - 1 nm
visible - 750 nm - 400 nm
near-infrared - 2.5 μm - 750 nm
infrared - 25 μm - 2.5 μm
microwaves - 1 mm - 25 μm
radio waves - > 1 mm

44
Q

what are the frequencies of different electromagnetic waves

A

gamma-rays 10^20 - 10^24 Hz
x-rays - 10^17 - 10^20 Hz
ultraviolet - 10^15 - 10^17 Hz
visible - 4 - 7.5x1014 Hz
near-infrared - 1x10^14 - 4x10^14 Hz
infrared - 10^13 - 10^14 Hz
microwaves - 3x10^11 - 10^13 Hz
radio waves - < 3x10^11 Hz

45
Q

how is the refractive index calculated

A

n (refractive index) = c (speed of light)/ v (speed of light in medium)

46
Q

how can the angle of refraction in to a new medium be calculated

A

n1sinθ1 = n2sinθ2
n1= refracitve index of ray leaving the medium
θ1= angle of incidence
n2= refractive index of ray entering new medium
θ2= angle of refraction

47
Q

when does total internal reflection occur

A

at a boundary between two transparent media with no refraction- all of the light incident on the boundary is reflected back into the original medium

48
Q

what conditions need to be met for total internal reflection to occur

A

-the light must be travelling from a material with a higher refractive index, to material of lower refractive index
-the angle of incidence of the ray must be above the critical angle

49
Q

whats the formula for the critical angle

A

sinC= 1/n (only true when original material is air)
C= critical angle
n = refractive index

50
Q

what is superposition

A

when two or more progressive waves meet and overlap, they superpose, producing a single wave

51
Q

what is the principle of superposition

A

when two waves meet at a point, the resultant displacement of the wave at that point is equal to the sum of the displacements of the individual waves

52
Q

what is constructive interference

A

where the individual displacements are both in the same direction and add together

53
Q

what is destructive interference

A

where the individual displacements are in opposite directions, and counteract each other

54
Q

what is meant when two waves are coherent

A

when they are emitted with a constant and unchanging phase difference

55
Q

what is interference

A

the superposition occurring between two coherent waves

56
Q

when does the maximum resultant displacement occur between two coherent waves interfering

A

when the phase difference is an even multiple of π, so the two peaks of the wave combine

57
Q

when does the minimum resultant displacement of two coherent waves interfering occur

A

when the phase difference is an odd multiple of π, so one peak and one trough act to cancel each other out

58
Q

how can superposition and wavelength of sound waves be investigated

A

two audio signal generators- they will both emit coherent waves in all directions which will overlap and form and interference pattern- loud and quiet regions will be detected

59
Q

how can superposition and wavelength of light waves be investigated

A

Young double-slit experiment- laser producing monochromatic light is placed behind a sheet with two small slits- two coherent waves are produces which overlap and superpose creating alternating bright (maxima) and dark (minima) fringes on a screen

60
Q

what equation can be used to determine the wavelength of the light used during the Young double-slit experiment

A

λ=ax/d
λ= wavelength of the light
a= distance between the two slits
x= distance between two adjacent maxima
d= distance between the double slits and the screen

61
Q

how can a diffraction grating be used to investigate the wavelength of a light source

A

light is able to pass through the transparent slit between the scratches and produces an interference pattern with bright and dark maxima and minima- the number of slits is usually given per cm so needs to be converted into ‘d’ [m]

62
Q

what formula can be used to determine the wavelength of a light source through a diffraction grating

A

dsinθ=nλ
d= distance between each slit in metres
n= the order of maxima
θ= angle between the 0th and nth maxima
λ= wavelength

63
Q

how are stationary waves formed

A

stationary waves are formed when two progressive waves with the same frequency, (and ideally amplitude) travelling in opposite directions superpose

64
Q

what are nodes in stationary waves

A

points in stationary waves which always have zero amplitude

65
Q

what are antinodes in stationary waves

A

points in a stationary waves which always have maximum displacement

65
Q

how far apart are adjacent nodes within a stationary wave

A

half a wavelength

66
Q

whats the frequency throughout a stationary wave

A

the same everywhere apart from the node where it is 0

67
Q

whats the phase difference between two points in a stationary wave

A

180°n, where n is the number of nodes between the two points

68
Q

how can a stationary wave be produced in a stretched string

A

-string is taught over a pulley
-vibration generator is used to oscillate the string in a coherent manner
-adjust frequency until a stationary wave is produced
-the transmitter and pulley ends will be nodes with a node-antinode pattern

69
Q

how can a stationary wave be produced using microwaves

A

a microwave transmitter can produce a wave which is reflected off a metal plate- the incident and reflected waves superpose and produce a stationary wave- microwave receiver can be moved between the two to observe maxima and minima patten

70
Q

how can a stationary wave be produced using sound in an air filled tube

A

a tuning fork is used to produce a loud sound and is held over the end of the tube- the length of the tube can be adjusted until a stationary wave is produced

71
Q

how does the stationary wave formed with sound vary depending on the air column

A

-if the column is open at both ends then there will be an antinode at each end
-if the column is open at one end only then the open end will be an antinode and the closed end will have a node

72
Q

what is the fundamental frequency of a stationary wave

A

the lowest frequency of vibration for a given arrangement

73
Q

whats it called the the wave vibrates at the fundamental frequency

A

the first harmonic

74
Q

what happens to a stationary wave as the frequency increases

A

the vibration pattern will alter as new harmonics are produces

75
Q

what happens to a stationary wave when the frequency of the vibration isnt a multiple of the fundamental frequency

A

the stationary waves will not be formed