The relationship between frequency and time period is like a seesaw. Frequency is how often something happens in a certain time, while the time period tells you the duration for one complete cycle.
Imagine a swing going back and forth. The frequency is how many times it swings in a certain time, like in one second. The time period is how long it takes for the swing to complete one full back-and-forth motion.
Mathematically, they're related: Frequency (in hertz) equals 1 divided by the time period (in seconds), and the time period equals 1 divided by the frequency. So, if something happens more often (higher frequency), its time period is shorter. If it happens less often (lower frequency), its time period is longer.
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Answer:
The relationship between frequency and time period is like a seesaw. Frequency is how often something happens in a certain time, while the time period tells you the duration for one complete cycle.
Imagine a swing going back and forth. The frequency is how many times it swings in a certain time, like in one second. The time period is how long it takes for the swing to complete one full back-and-forth motion.
Mathematically, they're related: Frequency (in hertz) equals 1 divided by the time period (in seconds), and the time period equals 1 divided by the frequency. So, if something happens more often (higher frequency), its time period is shorter. If it happens less often (lower frequency), its time period is longer.
Answer:
Frequency is the reciprocal of time period, meaning frequency =
[tex]1/time \: period[/tex]
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