The universal wave equation states that v = fλ, therefore wavelength is directly related to the speed of the wave. That means that if the frequency is increased, the speed is also increased and vice versa, as long as frequency is kept constant.
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In a given medium, changing the wavelength of a wave does not affect its speed. The wave's speed is determined by the properties of the medium through which it is traveling, not by its wavelength. However, changing the wavelength can affect other characteristics of the wave, such as its frequency or energy.
No, varying the wavelength or frequency does not affect the speed of a wave in a particular medium. The speed of a wave in a medium is determined by the properties of that medium, such as its density and elasticity. Changing the frequency or wavelength only affects other characteristics of the wave, such as its energy or pitch.
Changing the amplitude of a wave does not affect its wavelength. Wavelength is the distance between corresponding points on a wave and is determined by the frequency of the wave and the speed at which it travels through a medium. Amplitude, on the other hand, represents the height of the wave and does not impact the wavelength.
If tension is increased, the wavelength of the wave will decrease. This is because the speed of the wave is directly proportional to the square root of the tension. So, if tension increases (and frequency remains constant), the speed of the wave will increase, resulting in a shorter wavelength.
The speed of a wave depends only on the mechanical or electrical characteristics of the medium or environment through which the wave propagates. It doesn't depend on the wave's frequency or wavelength.
The amplitude of a wave does not affect its wavelength as wavelength is determined by the speed of the wave and its frequency. Frequency and wavelength are inversely proportional; as frequency increases, wavelength decreases, and vice versa. This relationship is expressed mathematically as wavelength = speed of the wave / frequency.