The frequency and period of a wave are inversely proportional. Therefore, as the frequency increases, the period decreases.
frequency = 1/period
period = 1/frequency
As wavelength decreases, frequency increases
The length of the wave decreases.
The wavelength. For all waves, speed = frequency x wavelength.
When the frequency DECREASES, the wavelength INCREASES, and vice versa.This assumes the speed of the wave remains constant.
Frequency is inversely proportional to the wave length, thus saying the shorter the wave length the higher the frequency and vice versa.The frequency is the number of waves within a time period. As the frequency within that time period increases, the number of waves increases, therefore the width of each wave (wavelength) within that time period has to decrease. Therefore:As the wave length increases, the frequency decreasesAs the wave length decreases, the frequency increases
As wavelength decreases, frequency increases
The wavelength decreases.
The length of the wave decreases.
The wavelength. For all waves, speed = frequency x wavelength.
When the frequency DECREASES, the wavelength INCREASES, and vice versa.This assumes the speed of the wave remains constant.
The wavelength decreases. Frequency and wavelength are inversely related.
The wavelength will increase if the period increases.Proof:First define the terms: Wavelength = Lamda (λ), Velocity of propagation = v, frequency = f, period of oscillation = T. Frequency asks "how many waves per unit time (seconds usually)".Period asks "How much time (seconds) does it take for one wave cycle to complete".Also, frequency is inversely proportional to period, so f = 1/T. Also, T = 1/f.(Incidentally, note that as period (T) increases, then frequency (f) gets decreases. Or if frequency increases, then period decreases.)λ = v/forλ = vT. (by replacing f with 1/T)If the frequency decreases, OR/AND the velocity increases, then wavelength corespondingly increases.If the period increases OR/AND the velocity increases, then the wavelength increases.
Frequency is inversely proportional to the wave length, thus saying the shorter the wave length the higher the frequency and vice versa.The frequency is the number of waves within a time period. As the frequency within that time period increases, the number of waves increases, therefore the width of each wave (wavelength) within that time period has to decrease. Therefore:As the wave length increases, the frequency decreasesAs the wave length decreases, the frequency increases
I would say the most obvious is the length of the constituent waves.
Speed is (Length/Time). Wavelength is (Length), and Frequency is (1/Time).Speed = (Wavelength)*(Frequency). With a constant speed, Wavelength and Frequency are inversely proportional to each other. So if one increases, the other decreases.
With the wave speed is constant, and the number of cycles which pass a reference point increases, the frequency must increase. With higher frequency and constant speed, the wavelength decreases.
If the frequency increases, the wavelength decreases. Wavelength lambda and frequency f are connected by the speed cof the medium. c can be air = 343 m/s at 20 degrees celsius or water at 0 dgrees = 1450 m/s. c can be light waves or electromagnetic waves = 299 792 458 m/s. The formulas are: c = lambda x f f = c / lambda lambda = c / f