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8.1 Stationary Waves
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8.1 Stationary Waves
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A stationary wave on a string is shown in Fig. 1.1.
Explain how the wave is formed, referring to the principle of superposition in your answer.
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On Fig. 1.1, draw the stationary wave that would be formed on the string in part (a) with two more nodes and two more antinodes.
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Fig. 1.2 shows the appearance of a stationary wave on a stretched string at one instant in time.
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For the wave in Fig. 1.2 the frequency of vibration is 180 Hz and the speed of the waves along the string is 60 m s–1.
For this wave
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Fig. 1.1 shows a stationary wave formed on a guitar string fixed at P and Q when it is plucked at its centre.
X is a point on the string at maximum displacement.
Explain why a stationary wave is formed on the string
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The stationary wave in Fig. 1.1 is the D string of the guitar which has a frequency of 146.83 Hz.
Calculate the time taken for the string at point X to move from maximum displacement to its next maximum displacement.
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The progressive waves on the string travel at a speed of 190 m s–1.
Calculate length of the D string.
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A guitarist presses on the string at point R to shorten it and create the higher note ‘E’. The distance between R and Q in Fig. 1.2 is 0.29 m.
The speed of the progressive wave remains at 190 m s–1 and the tension remains constant.
Calculate the frequency of note E.
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