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Find the wavelength of a sound with a frequency of 286 Hz traveling through the water?
The speed of sound in water is approximately 1482 m/s. To find the wavelength, you can use the formula: wavelength = speed of sound / frequency. Thus, the wavelength of a sound with a frequency of 286 Hz traveling through water would be approximately 5.18 meters.
The speed of sound in water is 1430 meters per second Find the wavelength of a sound with a frequency of 286 Hz traveling through the water?
The formula to calculate wavelength is: wavelength = speed of sound / frequency. Plugging in the values: wavelength = 1430 m/s / 286 Hz = 5 meters. Therefore, the wavelength of the sound wave traveling through the water is 5 meters.
If a sound traveling through a medium has a frequency of 520 Hz and a wavelength of m what is the speed?
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.
What is the wavelength if the frequency of sound equals 880 Hz?
That would also depend on the speed. Note that sound can go at quite different speeds, depending on the medium and the temperature. Use the formula speed (of sound) = frequency x wavelength. Solving for wavelength: wavelength = speed / frequency. If the speed is in meters / second, and the frequency in Hertz, then the wavelength will be in meters.
What is the relationship connecting the frequency of the sound source with the wavelength and the speed of sound in air?
The frequency of a sound source is directly related to the wavelength and the speed of sound in air through the equation: speed of sound = frequency x wavelength. As the frequency of the sound increases, the wavelength decreases, and vice versa, provided the speed of sound remains constant in the medium.
Find the wavelength of a sound with a frequency of 286 Hz traveling through the water?
The speed of sound in water is approximately 1482 m/s. To find the wavelength, you can use the formula: wavelength = speed of sound / frequency. Thus, the wavelength of a sound with a frequency of 286 Hz traveling through water would be approximately 5.18 meters.
The speed of sound in water is 1430 ms Find the wavelength of a sound with a frequency of 286 Hz traveling through the water?
To find the wavelength, you can use the formula: wavelength = speed of sound / frequency. Plugging in the values, wavelength = 1430 m/s / 286 Hz = 5 meters. Therefore, the wavelength of the sound traveling through the water is 5 meters.
What is the wavelength of sound waves with frequency 510Hz while traveling in fresh water?
The speed of sound in fresh water is approx 1,500 metres per second. So wavelength = speed/frequency = 2.94 metres.
How are the frequency and the wavelength of a wave traveling at a constant speed related?
frequency = speed of wave / wavelength so if speed is constant then frequency varies inversely with wavelength
The speed of sound in water is 1430 meters per second Find the wavelength of a sound with a frequency of 286 Hz traveling through the water?
The formula to calculate wavelength is: wavelength = speed of sound / frequency. Plugging in the values: wavelength = 1430 m/s / 286 Hz = 5 meters. Therefore, the wavelength of the sound wave traveling through the water is 5 meters.
If a sound traveling through a medium has a frequency of 520 Hz and a wavelength of m what is the speed?
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.
What is the wavelength if the frequency of sound equals 880 Hz?
That would also depend on the speed. Note that sound can go at quite different speeds, depending on the medium and the temperature. Use the formula speed (of sound) = frequency x wavelength. Solving for wavelength: wavelength = speed / frequency. If the speed is in meters / second, and the frequency in Hertz, then the wavelength will be in meters.
What is the wavelength of a sound made by a violin string that has a frequency of 640 Hz if the sound is traveling at 350 meters per second?
Wavelength = speed/frequency = 350/640 = 54.7 centimeters (rounded)
What is the relationship connecting the frequency of the sound source with the wavelength and the speed of sound in air?
The frequency of a sound source is directly related to the wavelength and the speed of sound in air through the equation: speed of sound = frequency x wavelength. As the frequency of the sound increases, the wavelength decreases, and vice versa, provided the speed of sound remains constant in the medium.
How does the wavelength of waves traveling with the same speed change is the frequency of the waves increase?
As frequency increases, the wavelength decreases for waves traveling at the same speed. This relationship is defined by the formula: wavelength = speed of light / frequency. So, if the frequency increases, the wavelength must decrease to maintain a constant speed.
How the wavelength traveling with the same speed would change if the frequency of the waves increase?
The speed of a wave is equal to the wavelength divided by the frequency (speed = wavelength/frequency). So if the frequency of the wave increases, the wavelength will decrease.
If a wave is traveling at a certain speed and its frequency is doubled what happened to the wavelength?
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.
