4.6 - More about Stationary waves on strings Flashcards

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1
Q

when is the first harmonic pattern of vibration seen

A

at the lowest possible frequency that gives this pattern

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2
Q

what are the wavelengths of the waves that form this first harmonic

A

lambda = 2L

therefore frequency = c/2L

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3
Q

what are the wavelengths of waves that form the second harmonic

A

lambda = L because each loop has half the wavelength as the first harmonic

f2= c/L = 2f1

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4
Q

what are the wavelengths that form from the third harmonic

A

the wavelength is a fire of the distance
therefore lambda =2/3 L

f3=3c/2L = 3f1

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5
Q

how stationary waves are formed on a vibrating string

A
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6
Q

what is the time taken for the wave to travel along the string and back equal to

A

the time taken for a whole number of cycles of the vibrator

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7
Q

the time taken for a wave to travel along the string and back

A

2L/c

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8
Q

the time taken for the vibrator to pass through a whole number of cycles

A

m/f

m is whole number
f is frequency of the cycles

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9
Q

what does 2l/c =

A

m/f

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10
Q

length of the vibrating section on a string =

A

m lambda /2

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11
Q

what does the pitch of a note correspond to

A

its frequency

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12
Q

high pitch =

A

high frequency

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13
Q

low pitch =

A

low frequency

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14
Q

low amplitude =

A

quiet

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15
Q

high amplitude =

A

loud

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16
Q

how can the pitch of a note from a stretched string be altered

A

by changing the tension of the string by altering is length

17
Q

what does raising the tension or shortening then length do

A

increases the pitch

18
Q

what does lowering the tensions and increase do

A

lowers the pitch

19
Q

what does a sound from a vibrating string include

A

all the harmonic frequencies

20
Q

what does the sound from a tuning fork include

A

vibrates only at a single frequency

21
Q

when is a wire tuned

A

when its first harmonic frequency is the same as the tuning fork frequency

22
Q

what does the first harmonic frequency depend on

A

the tension in the wire and its mass per unit length

f=1/2l*rootT/u

u= mass per unit length