4.8 Stationary Waves

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9 Terms

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Stationary Wave

A wave formed by superposition of waves with the same wavelength moving in opposite directions. They do not transfer energy

Their superposition creates constructive and destructive interference

<p>A wave formed by superposition of waves with the same wavelength moving in opposite directions. They do not transfer energy</p><p>Their superposition creates constructive and destructive interference</p>
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Nodes

Points of destructive interference where the two waves cancel each other out resulting in zero amplitude

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Antinode

Points of constructive interference creating points of maximum amplitude

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Fundamental mode of vibration (1st harmonic)

The lowest frequency in a harmonic series where a stationary waves forms.

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Stationary Wave in Strings

Length of a string on a stationary wave is 1/2λ.

<p>Length of a string on a stationary wave is 1/2λ.</p>
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Calculating Wave Speed

v = (T/u)^1/2 (u=mass T= tension)

For the fundamental mode of vibration, the length of the string is equal to 1/2λ

<p>v = (T/u)^1/2 (u=mass T= tension)</p><p>For the fundamental mode of vibration, the length of the string is equal to 1/2λ</p>
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Stationary Waves At an Open Pipe

Antinodes occur at open ends

Lowest frequency is produced when length is 1/2 λ

<p>Antinodes occur at open ends</p><p>Lowest frequency is produced when length is 1/2 λ</p>
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Stationary Waves At an Closed Pipe

Nopdes occur at both ends

Lowest frequency is produced at 1/4 λ

<p>Nopdes occur at both ends</p><p>Lowest frequency is produced at 1/4 λ</p>
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Resonance

Occurs when the frequency of the wave is equal to the natural frequency of air column

Constructive interference produces stationary waves

Dictated by pipe length