The speed of sound can be calculated using the formula speed = frequency x wavelength. Plugging in the values gives: speed = 520 Hz x 6.92 Ms = 3,590,400 m/s.
The factors that affect the wavelength of a wave include the medium through which the wave is traveling, the frequency of the wave, and the speed of the wave in that medium. In general, wavelength is inversely proportional to frequency, meaning that as frequency increases, wavelength decreases.
If the frequency is doubled, the wavelength is halved. This is because the speed of the wave remains constant, as determined by the medium it is traveling through. The wavelength and frequency of a wave are inversely related according to the equation: speed = frequency x 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 formula for the speed of a wave is speed = frequency x wavelength. Plugging in the values given, the speed of the sound wave traveling through the medium would be 520 Hz x m = 520 m/s.
If the frequency decreases and the wavelength increases, the speed of the wave remains constant. This is because the speed of a wave is determined by the medium it's traveling through, not by its frequency or wavelength.
The factors that affect the wavelength of a wave include the medium through which the wave is traveling, the frequency of the wave, and the speed of the wave in that medium. In general, wavelength is inversely proportional to frequency, meaning that as frequency increases, wavelength decreases.
If the frequency is doubled, the wavelength is halved. This is because the speed of the wave remains constant, as determined by the medium it is traveling through. The wavelength and frequency of a wave are inversely related according to the equation: speed = frequency x 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 formula for the speed of a wave is speed = frequency x wavelength. Plugging in the values given, the speed of the sound wave traveling through the medium would be 520 Hz x m = 520 m/s.
If the frequency decreases and the wavelength increases, the speed of the wave remains constant. This is because the speed of a wave is determined by the medium it's traveling through, not by its frequency or wavelength.
Speed, frequency, and wavelength are related by the formula: speed = frequency x wavelength. This means that when the frequency of a wave increases, its wavelength decreases, and vice versa. The speed of the wave remains constant in the medium it is traveling through.
IF they're both mechanical waves or both electromagnetic waves, AND they'reboth moving through the same stuff, THEN they both have the same speed.
A wave's velocity is the product of its frequency and wavelength. The velocity of a wave can also be determined by the medium through which it is traveling, as different mediums can affect the speed at which a wave travels.
The speed of a wave depends on the medium it travels through. In a general sense, the speed of a wave is calculated by multiplying its frequency by its wavelength. If the frequency is 3 Hz, then the speed will be determined by the specific medium the wave is traveling through.
No, the speed of a wave is determined by the medium through which it is traveling, not by its wavelength. The wavelength and frequency of a wave are related by the wave equation v = λf, where v is the speed of the wave, λ is the wavelength, and f is the frequency.
The wave velocity in a given medium can be determined by dividing the frequency of the wave by its wavelength. This calculation helps to understand how fast the wave is traveling through the medium.
Increasing the speed of the plunger will not affect the wavelength of the waves. The wavelength of the waves is determined by the frequency of the source that is creating the waves, not by the speed of the medium through which the waves are traveling.