The period of a wave is the time it takes for one complete cycle. To calculate the period of a wave, you use the formula T = 1/f, where T is the period and f is the frequency. So, for a wave with a frequency of 8Hz, the period would be 1/8 seconds, which is 0.125 seconds.
8Hz
If the period increases, the frequency decreases.The product of (frequency) times (period) is always ' 1 '.
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.
Period = 1 / frequency
8Hz
8Hz
Frequency = 24 ms-1/3 m = 8 s-1 or 8 Hertz.
Period = 1 / frequency
If the period increases, the frequency decreases.The product of (frequency) times (period) is always ' 1 '.
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.
Period = 1 / 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.
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.
Wave frequency f, and period of wave T are inverses, related by fT=1.
The frequency is the reciprocal of the period. If the period is doubled, the frequency will change by a factor of 1/2.