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Examples of the equation velocity equals frequency wavelength?
Any wave. Of you have a wave (light, water etc.), it will have a frequency and a wavelength. Multiply these and you get the speed at which the wave is moving.
What is the speed of a water wave having a wavelength of 2m and a frequency of 0.2hz?
For any wave, the speed of the wave is the product of its frequency and of its wavelength.
What is the frequency of a water wave that has a speed of 0.4 meter per second and a wavelength of 0.02 meter?
Divide the speed by the wavelength. (For any wave, the wavelength times the frequency is equal to the speed of the wave.)
What is the speed of a sonar signal in water with a frequency of 1000Hz and a wave length of 1.5 meter?
You can use the formula v=fλ where v is velocity (speed), f is frequency, and λ is the wavelength. Thus, you get v=(1000Hz)(1.5m) --> v=1500m/s
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 does a decrease in velocity affect the frequency and wavelength of the waves entering the shallow water?
A decrease in velocity of the waves will cause a decrease in frequency and a decrease in wavelength as the waves enter shallow water. This is due to the relationship between velocity, frequency, and wavelength which is defined by the equation: velocity = frequency x wavelength.
Examples of the equation velocity equals frequency wavelength?
Any wave. Of you have a wave (light, water etc.), it will have a frequency and a wavelength. Multiply these and you get the speed at which the wave is moving.
What is the relationship between the frequency and wavelength of a water wave?
The frequency and wavelength of a water wave are inversely proportional. This means that as the frequency of the wave increases, the wavelength decreases, and vice versa. In other words, higher frequency waves have shorter wavelengths, while lower frequency waves have longer wavelengths.
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.
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 What is 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. Substituting the values given, we get: wavelength = 1430 m/s / 286 Hz = 5 meters. Therefore, the wavelength of the sound traveling through water with a frequency of 286 Hz is 5 meters.
How does increasing the wavelength affect the frequency?
The product of (frequency) times (wavelength) is always the same number ... it's the speed of the wave. So if the frequency is changed by some percentage, the wavelength changes by the same percentage in the other direction, in order to keep their product the same as it was.
What is the speed of water wave if it's frequency is equal to the distance between two successive waves is 1.5?
velocity(v)=frequency(f)*wavelength =1.5*1.5 ms^-1 =2.25m/s
How does the frequency of a water wave change as its wavelength changes?
As the wavelength of a water wave decreases, its frequency increases. This relationship is due to the fact that the speed of the wave remains constant in a given medium (such as water), therefore, the product of frequency and wavelength must remain constant.
What is the wavelength of a water wave that has a frequency of 2.50 Hz and a speed of 4.0 ms?
To find the wavelength of the water wave, you can use the formula: wavelength = speed / frequency. Plugging in the values given, you get: wavelength = 4.0 m/s / 2.50 Hz = 1.6 meters. Therefore, the wavelength of the water wave is 1.6 meters.
If the frequency of a water wave changes what must also change?
If the frequency of a water wave changes, the wavelength must also change. The relationship between frequency and wavelength is inverse: as frequency increases, the wavelength decreases, and vice versa. This relationship is governed by the wave speed, which remains constant unless the medium through which the wave travels changes.
What type of relationship exists between wavelength and frequency?
The relationship between wavelength and frequency is inverse. This means that as wavelength increases, frequency decreases, and vice versa. This relationship is defined by the equation: speed of light = wavelength x frequency.
