Calculate the exact frequency in Hz for any musical note. Select a note and octave to find its frequency. Supports different tuning standards.
261.63 Hz
| Note | Frequency (Hz) | MIDI | Description |
|---|
Select a musical note name and octave number. The note to frequency calculator instantly converts the selected pitch into its exact frequency in hertz (Hz) using equal temperament tuning. You can adjust the A4 reference frequency to calculate note frequencies under alternate tuning standards such as 432 Hz, 442 Hz, or 444 Hz.
The calculator also displays related pitch data, including MIDI note number, wave period, wavelength, and octave position, allowing accurate note-to-frequency analysis for technical and musical use.
The next section explains where note-to-frequency conversion is applied in real audio workflows.
Note to frequency conversion defines the relationship between musical pitch and physical sound vibration. Audio systems use frequency values to generate tones, tune instruments, and align pitches across digital and acoustic environments.
Digital audio workstations, synthesizers, and MIDI systems rely on exact frequency values to create oscillators, calibrate tuning, and ensure harmonic accuracy across octaves.
The following table provides a standardized note frequency reference.
This note frequency table lists common musical notes with their exact frequencies in hertz and corresponding MIDI note numbers. Use it for note-to-frequency lookup, pitch calibration, and MIDI programming accuracy.
| Note | Octave | Frequency (Hz) | MIDI Number |
|---|---|---|---|
| C | 4 | 261.63 | 60 |
| C# / Db | 4 | 277.18 | 61 |
| D | 4 | 293.66 | 62 |
| D# / Eb | 4 | 311.13 | 63 |
| E | 4 | 329.63 | 64 |
| F | 4 | 349.23 | 65 |
| F# / Gb | 4 | 369.99 | 66 |
| G | 4 | 392.00 | 67 |
| G# / Ab | 4 | 415.30 | 68 |
| A | 4 | 440.00 | 69 |
| A# / Bb | 4 | 466.16 | 70 |
| B | 4 | 493.88 | 71 |
Musical notes represent pitch categories, while frequency represents measurable sound oscillations per second. Converting notes to frequency allows precise control over tuning, harmonics, and pitch relationships.
Digital music systems encode pitch using MIDI note values, while sound synthesis engines generate tones using frequency ratios. Understanding these relationships improves accuracy in tuning and sound design.
The next section explains the mathematical formula behind note-to-frequency calculation.
f = 440 × 2^((n-69)/12)
Where f is the frequency in Hz and n is the MIDI note number (A4 = 69).
f = 440 × 2^((semitones from A4)/12)
Calculate semitones from A4, then apply the power of 2 relationship.