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The speed of a wave depends on the characteristics of the medium. For example, in the case of a guitar, the strings vibrate to produce the sound. The speed of the waves on the strings and the wavelength determine the frequency of the sound produced. The strings on a guitar have different thicknesses but may be made of similar material. They have different linear densities, and the linear density is defined as the mass per length.

One of the key properties of any wave is the wave speed. Light waves have a much greater propagation speed than sound waves in the air. For that reason, a flash is seen from a lightning bolt before the clap of thunder is heard. It is important to understand the speed of transverse waves on a string because this speed is essential for analyzing stringed musical instruments. Furthermore, the speeds of many kinds of mechanical waves have the same primary mathematical expression as the speed of waves on a string. The physical quantities that determine the speed of transverse waves on a string are the tension in the string and its mass per unit length (also called the linear mass density). Increasing the tension increases the restoring forces that tend to straighten the string when disturbed, thus increasing the wave speed. Increasing the mass makes the motion more sluggish and decreases the speed.

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Transverse WaveWave SpeedMedium CharacteristicsGuitar StringsFrequencyWavelengthLinear DensitySound WavesTensionMass Per Unit LengthMechanical WavesWave Propagation

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16.6 : Speed of a Transverse Wave

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16.1 : トラベリングウェーブ

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16.2 : 波のパラメータ

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16.3 : 波動の方程式

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16.4 : 波動関数のグラフ化

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16.5 : 波の速度と加速度

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16.7 : 問題解決:ギター弦のチューニング

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16.8 : 波の運動エネルギーと位置エネルギー

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16.9 : 波のエネルギーとパワー

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16.10 : 波の干渉と重ね合わせ

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16.11 : 波の反射

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16.12 : 波の伝播

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16.13 : スタンドウェーブ

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16.14 : 定在波のモード - I

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16.15 : 定在波のモード:II

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