they all have a direct relationship so one of the variables would have to change to effect the other
If the frequency remains constant, then the wavelength increases.
The wavelength stays constant.
The speed of the wave increases, the frequency remains constant and the wavelength increases. The angle of the wave also changes.
This generally happens when a wave moves from one medium into another.Now, the velocity (v) of a wave (mechanical and electromagnetic) is equal to the product of its frequency (f) and wavelength (λ).So, v = f x λThat means if frequency is constant, the wavelength is directly proportional to the velocity.So, if the speed of the wave increases (while frequency remains the same), the wavelength will also increase.
the equation relating wavelength and frequency is : c=n*l ; where n=frequency; l=wavelength; c=velocity of light in vacuum. Now, we know that c is constant always. So, if any one between n and l changes, the other also has to change accordingly so that there product, 'c', remains same, i.e. 3 * 108. Thus, if wavelength of a given wave decreases then its frequency gets increased to bring the product of the new wavelength and new frequency again to 3*108.
If the frequency remains constant, then the wavelength increases.
The wavelength stays constant.
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.
If the speed of a wave remains the same while the wavelength stays constant, the frequency also remains unchanged. This is because the relationship between the speed, wavelength, and frequency of a wave is given by the equation speed = frequency x wavelength. So, if two of these values are constant, the third one will be constant as well.
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.
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.
When frequency decreases, the wavelength increases. This is because the speed of a wave remains constant in a given medium (like air or water), so as frequency decreases, the wavelength has to increase in order to maintain that constant speed.
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.
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.
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.
No, changing the wavelength of a wave does not change its frequency. The frequency of a wave is determined by the source of the wave and remains constant regardless of changes in wavelength.
The wavelength changes inversely with the frequency.