Period = 1 / frequency
Wave frequency f, and period of wave T are inverses, related by fT=1.
frequency = (wave speed)/(wavelength) frequency = 1/(period)
Period = reciprocal of frequency ( 1 / frequency ) = 1/50 = 0.02 second = 20 milliseconds
Period = 1/frequency = 1/250 = 0.004 = 4 milliseconds
Period = 1 / frequency
If the period of a wave increases, the frequency of the wave will decrease. This is because frequency and period are inversely proportional, meaning that as one increases, the other decreases.
True. The period of a wave is inversely proportional to its frequency. That means as the frequency of a wave increases, the period of the wave decreases proportionally.
When the period of a wave decreases, the frequency of the wave increases. This is because frequency and period are inversely related - as one increases, the other decreases. So, a shorter period corresponds to a higher frequency.
The frequency of a wave is the reciprocal of its period, so if the period is 6 seconds, then the frequency is 1/6 Hz.
Period = 1 / frequency
Wave frequency f, and period of wave T are inverses, related by fT=1.
Yes, as the frequency of a set of waves increases, the period of each wave decreases. This is because frequency and period are inversely related - frequency is the number of wave cycles occurring in a unit of time, while period is the time it takes for one wave cycle to complete.
The frequency is the reciprocal of the period. If the period is doubled, the frequency will change by a factor of 1/2.
The period of a wave can be directly calculated from the frequency of the wave. The period is the inverse of frequency (T = 1/f), where T is the period in seconds and f is the frequency in hertz.
yes as, period time = 1/ frequency
The period of a wave is the inverse of its frequency, so for a wave with a frequency of 0.50 kHz, the period is 1 / 0.50 kHz = 2 milliseconds.