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What else can I help you with?
What happens to the speed of a wave if the frequency decreases and the waveleNgth increases?
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.
If the speed of a wave doubles while the wavelength remains the same what happens to the wavelength?
You actually answered your own question. The wavelength remains the same since it is stated as part of the problem. However, the frequency, which I am betting you are more interested in will double. The frequency is releated to the wavelength and the speed of the wave by the following equation f = v/l where f is the frequency, v is the speed, and l is the wavelength. So if the velocity doubles and the wavelength is constant, then the frequency will double.
How will the wavelength of a wave be affected if its speed increases and its frequency remains the same?
If the speed of a wave increases while the frequency remains constant, the wavelength of the wave will also increase. This is because the speed of a wave is directly proportional to its wavelength and frequency according to the formula speed = wavelength x frequency.
If frequency is tripled what happens to wavelength?
If frequency is tripled, the wavelength will be one-third of its original value. This is because the speed of the wave remains constant, so as frequency increases, wavelength decreases to maintain a constant speed.
What happens to frequency when you double wavelength?
The product of (frequency) times (wavelength) is always the same number. (It happens to be the speed of the wave.) So if one of them doubles, the other one gets decreased by half.
What happens when you increase the speed of a wave what happens to the wavelength?
If the frequency remains constant, then the wavelength increases.
If the speed of a wave doubles while the frequency remains the same what happens to the wavelength?
The wavelength stays constant.
What happens to the wavelength the if we increase the frequency of vibration?
Provided the speed of the wave remains constant, as we increase the frequency of wave then wavelength decreases. Because frequency and wavelength are inversely related.
What happens to the speed of a wave if the frequency decreases and the waveleNgth increases?
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.
If the speed of a wave doubles while the wavelength remains the same what happens to the wavelength?
You actually answered your own question. The wavelength remains the same since it is stated as part of the problem. However, the frequency, which I am betting you are more interested in will double. The frequency is releated to the wavelength and the speed of the wave by the following equation f = v/l where f is the frequency, v is the speed, and l is the wavelength. So if the velocity doubles and the wavelength is constant, then the frequency will double.
How will the wavelength of a wave be affected if its speed increases and its frequency remains the same?
If the speed of a wave increases while the frequency remains constant, the wavelength of the wave will also increase. This is because the speed of a wave is directly proportional to its wavelength and frequency according to the formula speed = wavelength x frequency.
If frequency is tripled what happens to wavelength?
If frequency is tripled, the wavelength will be one-third of its original value. This is because the speed of the wave remains constant, so as frequency increases, wavelength decreases to maintain a constant speed.
What happens to the wavelength of a wave on a string when the frequency is doubled (tension remains the same)?
When the frequency of a wave on a string is doubled, the wavelength decreases. This relationship is described by the wave equation ( v = f \lambda ), where ( v ) is the wave speed, ( f ) is the frequency, and ( \lambda ) is the wavelength. Since the tension remains constant, the wave speed also remains constant, so if the frequency increases, the wavelength must decrease in order to maintain the same wave speed. Specifically, if the frequency is doubled, the wavelength is halved.
When frequency increases what happens to wavelength?
The wavelength gets shorter. If the propagation speed remains the same, the wavelength (L) decreases by the inverse of the frequency f. For electromagnetic waves c = fL is a constant.
What happens to frequency when you double wavelength?
The product of (frequency) times (wavelength) is always the same number. (It happens to be the speed of the wave.) So if one of them doubles, the other one gets decreased by half.
If the frequency of a sound wave is multiplied by ten what happens to the wave length?
If the frequency of a sound wave is multiplied by ten, the wavelength will decrease by a factor of ten. This is because the speed of sound in a given medium remains constant, so when frequency increases, wavelength decreases proportionally to maintain the speed of sound.
What happens to the wavelength of a wave when the frequency of the wave is doubled but the wave speed stays the same?
If the frequency of a wave is doubled while the wave speed remains constant, the wavelength of the wave will be halved. This is because wavelength and frequency are inversely proportional in a wave, so when one doubles, the other is halved to keep the wave speed constant.
