Note Frequency Calculator - Note to Hz & MIDI Number
Convert any musical note to its exact frequency in hertz, MIDI number, and wavelength.
Pick a note and octave, set your A4 reference pitch (440 Hz by default), and read the frequency, MIDI note number, and acoustic wavelength — plus a full table of every note in that octave.
Note Frequency Calculator - Note to Hz & MIDI Number
Convert any musical note to its exact frequency in hertz, MIDI number, and wavelength.
Frequency
440.00 Hz
MIDI note number
69
Wavelength (at 343 m/s)
0.78 m
77.95 cm
f = reference × 2^((MIDI − 69) ÷ 12), where MIDI = (octave + 1) × 12 + note index (C = 0 … B = 11). Wavelength = 343 m/s ÷ f.
All notes in this octave
| Note | Frequency | MIDI | Wavelength |
|---|---|---|---|
| C4 | 261.63 Hz | 60 | 1.31 m |
| C#4 | 277.18 Hz | 61 | 1.24 m |
| D4 | 293.66 Hz | 62 | 1.17 m |
| D#4 | 311.13 Hz | 63 | 1.10 m |
| E4 | 329.63 Hz | 64 | 1.04 m |
| F4 | 349.23 Hz | 65 | 0.98 m |
| F#4 | 369.99 Hz | 66 | 0.93 m |
| G4 | 392.00 Hz | 67 | 0.88 m |
| G#4 | 415.30 Hz | 68 | 0.83 m |
| A4 | 440.00 Hz | 69 | 0.78 m |
| A#4 | 466.16 Hz | 70 | 0.74 m |
| B4 | 493.88 Hz | 71 | 0.69 m |
How note names map to frequencies
Every note you play has a fundamental frequency — the number of times per second the sound wave repeats. In the twelve-tone equal temperament system used by virtually all modern instruments, DAWs, and synthesizers, that mapping is fixed by a single anchor: the A above middle C, called A4, is tuned to a reference frequency (440 Hz by international standard), and every other note is derived from it. Each semitone step multiplies or divides the frequency by the twelfth root of two, roughly 1.0595, so twelve steps — one octave — exactly doubles or halves it. That is why A3 is 220 Hz, A4 is 440 Hz, and A5 is 880 Hz.
The calculator uses the MIDI numbering scheme that sequencers and synths share. Middle C (C4) is MIDI note 60, A4 is MIDI note 69, and each octave spans twelve numbers, so a note's number is 12 times its octave plus one, plus its position within the octave counting from C. Once the MIDI number is known, the frequency is the reference pitch multiplied by 2 raised to the power of the distance from 69, divided by 12. With the standard 440 Hz reference, middle C works out to 261.63 Hz and the lowest piano note, A0, to 27.50 Hz.
The A4 reference field matters more than many players expect. Orchestras in parts of Europe tune to 442 or 443 Hz for a slightly brighter ensemble sound; period ensembles playing Baroque repertoire often use 415 Hz, almost exactly a semitone below modern pitch; and a popular internet tuning, 432 Hz, sits about 32 cents flat of standard. Change the reference and every note in the table shifts proportionally, which is exactly how the calculator handles it — the ratios between notes never change, only the anchor does.
The wavelength column divides the speed of sound in air at room temperature, 343 meters per second, by the frequency. It is practical, not academic: a 55 Hz bass note is over six meters long, which explains why small rooms struggle with low-end buildup and why bass traps target corners, while a 4,186 Hz piano top C is barely eight centimeters and beams directionally. Speaker builders, acousticians, and studio designers use these lengths to place absorbers, size ports, and predict room modes.
Producers also lean on note-to-frequency conversion when mixing: tuning a kick drum's fundamental to the track's key, setting a synth oscillator in hertz, notching a resonance that sits exactly on an offending note, or dialing a sub-bass to E1 at 41.20 Hz instead of guessing. The octave table gives you the full context at a glance so you can find neighboring notes without recalculating.
Note to frequency examples
Frequencies computed with the standard 440 Hz reference unless noted, rounded to two decimals.
| Note | Frequency / MIDI | Why it matters |
|---|---|---|
| A4, reference 440 Hz | 440.00 Hz, MIDI 69 | Concert pitch — the tuning anchor for orchestras, tuners, and every value in this table. |
| C4 (middle C), reference 440 Hz | 261.63 Hz, MIDI 60 | Middle C on the piano; 440 × 2^(−9/12). Its wavelength in air is about 1.31 m. |
| E1, reference 440 Hz | 41.20 Hz, MIDI 28 | Lowest string of a standard-tuned bass guitar — a common target when tuning sub-bass in a mix. |
| C4, reference 432 Hz | 256.87 Hz, MIDI 60 | Lowering the A4 reference shifts every note by the same ratio; MIDI numbers are unaffected. |
| A0, reference 440 Hz | 27.50 Hz, MIDI 21 | The lowest note on an 88-key piano; its 12.47 m wavelength is longer than most rooms. |
How to use the note frequency calculator
- Choose a note name from C through B, including sharps, in the Note dropdown.
- Pick the octave from 0 to 8 — octave 4 contains middle C (C4) and concert A (A4).
- Adjust the A4 reference if you are not using standard 440 Hz tuning (for example 432, 415, or 442 Hz).
- Read the frequency in hertz, the MIDI note number, and the wavelength in air at 343 m/s.
- Scan the octave table below the result to compare every note in the selected octave at once.
Note frequency FAQ
What is the formula for converting a note to frequency?
In equal temperament, f = reference × 2^((n − 69) / 12), where n is the MIDI note number and the reference is the frequency of A4 (MIDI 69), normally 440 Hz. Each semitone multiplies the frequency by the twelfth root of two (about 1.0595), and each octave doubles it.
What frequency is middle C?
Middle C is C4, MIDI note 60. At the standard 440 Hz reference it is 261.63 Hz. At a 432 Hz reference it drops to 256.87 Hz, and at 442 Hz it rises to 262.81 Hz — the ratio to A4 stays fixed while the anchor moves.
How do MIDI note numbers relate to octaves?
MIDI counts semitones from C-1 (note 0), so each octave spans 12 numbers and the number equals (octave + 1) × 12 plus the note's position from C (C = 0, C# = 1 … B = 11). C4 is 60, A4 is 69, and the highest note here, B8, is 119. This C4 = 60 convention is the most common, though a few manufacturers label the same note C3 or C5.
Should I tune to 440 Hz or 432 Hz?
440 Hz is the international standard and what tuners, samples, and other musicians assume, so use it unless you have a specific reason. 432 Hz is about 32 cents flat of standard — claims about special properties are not supported by evidence, but if you do use it, this calculator shows the exact frequencies so synths and tuners can match.
How is the wavelength calculated and why does it matter?
Wavelength = speed of sound ÷ frequency, using 343 m/s for air at about 20 °C. A 440 Hz tone is 0.78 m long while a 41.20 Hz bass E stretches 8.33 m. Acousticians use these lengths to predict room modes and place bass traps, and speaker designers use them to size enclosures and ports.
Are these frequencies exact for real instruments?
They are exact for the equal-temperament ideal that keyboards and DAWs target. Real instruments deviate slightly: pianos are stretch-tuned so high notes run sharp and low notes flat (inharmonicity), and choirs or string sections drift toward just intonation. Treat the values as the reference point tuners aim for.