Wave 2 Flashcards

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1
Q

Principle of superposition of waves

A

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

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2
Q

coherence definition

A

waves emitted from two sources having a constant phase difference

in order to have that they must have the same frequency

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3
Q

how much path difference for maxima and minima

A

maxima occurs when they are nλ waves length apart, where n is any integer

minima occurs at nλ, where n is a odd number

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4
Q

double slit wavelength and distance to first maxima equation

A

λ = ax/D

λ = dx/D

a = d, they are both the slit separation

d &laquo_space;D

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5
Q

Formation of Stationary wave

A

two porgressive waves of the same frequency travels in opposite direction are superposed.

https://www.desmos.com/calculator/b7kxqry7xe

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6
Q

nodes and antinodes

A

points where the displacement of the stationary waves always 0 (given both waves are of the same amplitude)

antinodes are points when the waves are always in phase - points of the greatest amplitude and therefore intensity

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7
Q

equation for path differnece of waves in a 2-slit

and condition for maximas

A

path difference = d sinθ

where θ is the angle of the beam to the normal

d is the slit separation

mλ = dsinθ

where m (for maxima) is any integer

λ is the wavelength

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7
Q

phase difference along a stationary point

A

in between two adjacent nodes all particles in a stationary wave are oscilating in phase. however, their amplitude differ.

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7
Q

comparing stationary and progressive waves

A

energy transfer

s:
no net transfer
p:
in the direction of travel

wavelength:
s:
twice the distance between adjacent nodes/antinodes is the wavelength of the progressivewave that created teh stationary wave
p:
minimum distance between two adjacent points oscilating in phase, eg peak and peak

phase difference:
s:
all parts of the waves between two adjacent nodesare in phase, different sides are in antiphase.
p: changes across one complete cycle of the wave

amplitude:
s:
maximum amplitude occurs at antinode and drops to zero at the node

p:
all parts of the wave have the same amplitude (assuming no energy dissipation)

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8
Q

forming stationary wave using microwaves

A

reflecting a microwave emitted from a microwave transmitter off a metal plate. in the middle there’s a microwave receiver which will detect the changes in the intensity between the nodes.

distance between the transmitter is adjusted until receiver detects a series of nodes and antinodes.

distance between two sucessive nodes is λ/2

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9
Q

what happens when a string is plucked

A

it vibrates in it’s fundamental mode of vibration

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10
Q

what is the fundamental mode of vibration

A

the frequency of this vibration is the fundamental frequency which (for a string) depends of string’s mass tensiona and length

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11
Q

what’s the fundamental frequency

A

the minimum frequency of a stationay wave for a string,

the string can form other stationary waves called harmonics at higher frequencies

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12
Q

for a string at a fixed tension, what happens when you increase the frequency

A

teh speed of a progressive wave along the string is constant

v=fλ

frequency increases the wavelenth must decrease in propotion

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13
Q

Melde’s expereiemnt

A

vibration generator is used to change the frequency on a string, which can be attached to a fixed end or a pully with weights

stationary waves only form whe generator is set to integer number of the fundamental frequency

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14
Q

at what frequencies does harmonics occurs for tubes closed at one end

A

odd multipules of fundamental frequency

15
Q

wavelenght of a wave inside the tube at fundamental frequency in an closed at one end tube

what about different harmonics

A

λ/4

3λ/4

5λ/4

16
Q

stationary waves in open tubes

A

antinodes at each end in order to form a stationary wave

harmonics are all integer multiples of the fundamnetal frequency

harmonics:
λ/2 in the tube for 1st harmonics

λ for 2nd

3λ/2 for 3rd

ect§