If frequency of a wave is 10 to the power 5 hertz what is the time period

The time period (\( T \)) of a wave is the reciprocal of its frequency (\( f \)). The formula for the time period is:

\[
T = \frac{1}{f}
\]

Given:
\[
f = 10^5 \text{ Hz}
\]

Substitute the value of \( f \) into the formula:

\[
T = \frac{1}{10^5} \text{ seconds}
\]

\[
T = 10^{-5} \text{ seconds}
\]

So, the time period of the wave is \( 10^{-5} \) seconds.

Would you like a deeper explanation or have any further questions?

Here are some related questions to deepen your understanding:

1. How is the frequency of a wave affected by its wavelength?
2. What happens to the time period if the frequency is doubled?
3. How would you convert the time period to milliseconds?
4. What is the physical interpretation of time period in a wave?
5. How can we measure the frequency and time period in a real-world experiment?

**Tip:** Remember, frequency and time period are inversely related. As one increases, the other decreases.

If the frequency of a wave is 10 to the power 5 hertz, what is the time period?

Learn how to find the time period of a wave with a frequency of 10^5 Hz using the inverse relationship formula. This solution provides a step-by-step approach suitable for high school students studying physics or wave mechanics.

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