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Frequency & Wavelength Converter

Convert between frequency and wavelength using the speed of light.

Calculated instantly in your browser.

How do you convert frequency to wavelength?

Wavelength λ = c ⁄ f and frequency f = c ⁄ λ, where c = 299,792,458 m/s is the speed of light; the period is T = 1 ⁄ f. Frequency and wavelength are inversely proportional. For example, a 100 MHz FM signal has a wavelength of 299,792,458 ⁄ 100,000,000 ≈ 3 metres. This applies to electromagnetic waves in a vacuum (and nearly in air).

Understanding your result

Frequency and wavelength are inversely proportional: as one rises, the other falls, with the speed of light as the constant of proportionality. This applies to electromagnetic waves travelling in a vacuum (and very nearly in air).

Formula and method

Wavelength λ = c ⁄ f and frequency f = c ⁄ λ, where c = 299,792,458 m/s is the speed of light. The period is T = 1 ⁄ f.

Worked example

A 100 MHz FM signal has a wavelength of 299,792,458 ⁄ 100,000,000 ≈ 3 metres.

How to use this tool

  1. Choose frequency → wavelength or the reverse.
  2. Enter the value and its unit.
  3. Read the converted result and period.

Common mistakes to avoid

  • Mixing up the unit prefixes (MHz vs GHz).
  • Using the speed of light for sound waves — sound is far slower.

About the Frequency & Wavelength Converter

This converter switches between the frequency and wavelength of an electromagnetic wave using the speed of light. Enter a frequency to get its wavelength, or a wavelength to get its frequency, along with the period.

Who should use this tool

Radio and RF engineers, students, ham-radio operators and antenna builders.

Benefits

  • Both directions in one tool.
  • Picks readable units automatically.
  • Also shows the wave period.
  • Uses the exact speed of light.

Practical use cases

  • Finding the wavelength of a Wi-Fi or radio band.
  • Sizing an antenna for a frequency.
  • Checking physics homework on waves.

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Frequently asked questions

What speed does this use?

The speed of light in a vacuum, c = 299,792,458 m/s, which is accurate for radio and light in air. Inside other media, waves travel slower.

Does this work for sound?

No — sound travels around 343 m/s in air, not the speed of light, so the wavelengths would be completely different.

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