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Frequency is the inverse of wave period. That is, frequency*period = 1

Period = 1 / frequency

Q: How are frequency and wave period related?

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Wave frequency f, and period of wave T are inverses, related by fT=1.

They are inverses. Seconds and Hertz are inverse units.

frequency = (wave speed)/(wavelength) frequency = 1/(period)

Wave frequency can be calculated by dividing the speed of the wave (if we're talking about electromagnetic waves in vacuum, that would be the speed of light, c) by wavelength.

Period = reciprocal of frequency ( 1 / frequency ) = 1/50 = 0.02 second = 20 milliseconds

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Period = 1 / frequency

Period = 1 / frequency

yes as, period time = 1/ frequency

Period = 1 / frequency

Wave frequency f, and period of wave T are inverses, related by fT=1.

They are mutual reciprocals. frequency = 1/period period = 1/frequency

inversely ...wave length = 1/frequency

They are inverses. Seconds and Hertz are inverse units.

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

If the period increases, the frequency decreases.The product of (frequency) times (period) is always ' 1 '.

The period and frequency of a wave are inversely related, i.e. the period is the time it takes for wave to go through a cycle, and the frequency is the number of cycles in a certain time period. For example, a wave with a period of 0.5 seconds would have a frequency of 2 per second. Since these properties are the inverse of each other, than they will be opposite when changing. If the period decreases (i.e. gets shorter, faster) than the frequency increases. Or vice versa.

The frequency is the reciprocal of the period. If the period is doubled, the frequency will change by a factor of 1/2.