That is impossible.
Speed of wave c = frequency f times wavelength λ.
To have a constant speed, the frequency goes up and the wavelength goes down or
the frequency goes down and the wavelength goes up.
If you increase the frequency of a periodic wave, the wavelength would decrease. This is because wavelength and frequency are inversely proportional in a wave: as frequency goes up, wavelength goes down.
Gets shorter.
The wave length would necessarily be one half. The speed would remain the same independent of the frequency.
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.
No. the wave length decreases as the frequency of an energy wave increases and vise versa. We acyually are learning thatin my 8th grade science class.
The frequency also doubles of the wave length stays the same. Remember that Velocity = (the wavelength) x (the frequency)
It goes down. Wavelength is inversely proportional to the frequency
v = w*f. If w (wave length) is increased f (frequency) must go down to keep v (velocity) constant.
If the frequency remains constant, then the wavelength increases.
If you increase the wavelength while keeping the wave velocity constant (since velocity = frequency x wavelength), the frequency of the wave will decrease proportionally. This relationship is described by the equation v = fλ.
If the frequency is decreased, the wavelength will increase. This is because the wavelength and frequency of a wave are inversely proportional to each other according to the wave equation λ = c/f, where λ is the wavelength, c is the speed of light, and f is the frequency.
As the length and speed of a wave decreases, the frequency of the wave increases. This relationship is governed by the formula: frequency = speed / wavelength. So, as one parameter decreases, the other two parameters adjust to maintain a constant value (frequency).