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 and octave using the interactive buttons. Adjust the A4 reference frequency if needed for alternate tuning standards like 432 Hz or 442 Hz. The calculator instantly converts the selected note into its corresponding frequency in hertz (Hz) and provides related data such as MIDI number, wavelength, and period.
Converting musical notes to precise frequencies is critical in digital audio workstations (DAWs), synthesizers, and MIDI controllers. It allows musicians and sound engineers to accurately tune instruments, design sine waves, oscillators, and filters, and create harmonically correct audio sequences.
Below is a reference chart showing the frequencies (Hz) for common musical notes across octaves, including their MIDI numbers and pitch classification. Useful for sound analysis, MIDI programming, and audio tuning.
| 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 |
Understanding the relationship between notes and frequencies is crucial for music theory, acoustic analysis, and electronic sound design. Notes are quantified in MIDI values, while frequencies define the physical oscillations per second (Hz). Knowledge of semitones, cents, octaves, and pitch ratios allows precise control over harmonics and tuning.
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.