Note to Frequency Calculator: Find Any Musical Note’s Hz

🎵 Note to Frequency Calculator

Convert any musical note to its exact frequency in Hz — supports custom tuning, cents offset & MIDI note numbers

Quick Presets
🎵 Note Input
✅ Frequency Results
🎹 Note Frequency Reference (A4 = 440 Hz)
261.63
Middle C (C4) Hz
440.00
Concert A4 Hz
880.00
A5 (Octave) Hz
82.41
Guitar Low E2 Hz
📊 Full Chromatic Scale — Octaves 2–6
Note Octave 2 Octave 3 Octave 4 Octave 5 Octave 6
C65.41 Hz130.81 Hz261.63 Hz523.25 Hz1046.50 Hz
C♯/D♭69.30 Hz138.59 Hz277.18 Hz554.37 Hz1108.73 Hz
D73.42 Hz146.83 Hz293.66 Hz587.33 Hz1174.66 Hz
D♯/E♭77.78 Hz155.56 Hz311.13 Hz622.25 Hz1244.51 Hz
E82.41 Hz164.81 Hz329.63 Hz659.26 Hz1318.51 Hz
F87.31 Hz174.61 Hz349.23 Hz698.46 Hz1396.91 Hz
F♯/G♭92.50 Hz185.00 Hz369.99 Hz739.99 Hz1479.98 Hz
G98.00 Hz196.00 Hz392.00 Hz783.99 Hz1567.98 Hz
G♯/A♭103.83 Hz207.65 Hz415.30 Hz830.61 Hz1661.22 Hz
A110.00 Hz220.00 Hz440.00 Hz880.00 Hz1760.00 Hz
A♯/B♭116.54 Hz233.08 Hz466.16 Hz932.33 Hz1864.66 Hz
B123.47 Hz246.94 Hz493.88 Hz987.77 Hz1975.53 Hz
🎸 Standard Instrument Tuning Reference
Instrument String/Note MIDI# Frequency (Hz)
Guitar (Standard)E2 (Low E)4082.41 Hz
Guitar (Standard)A245110.00 Hz
Guitar (Standard)D350146.83 Hz
Guitar (Standard)G355196.00 Hz
Guitar (Standard)B359246.94 Hz
Guitar (Standard)E4 (High E)64329.63 Hz
Bass Guitar (Standard)E1 (Low E)2841.20 Hz
Bass Guitar (Standard)A13355.00 Hz
Bass Guitar (Standard)D23873.42 Hz
Bass Guitar (Standard)G24398.00 Hz
ViolinG355196.00 Hz
ViolinD462293.66 Hz
ViolinA469440.00 Hz
ViolinE576659.26 Hz
PianoA0 (Lowest)2127.50 Hz
PianoC4 (Middle C)60261.63 Hz
PianoC8 (Highest)1084186.01 Hz
💻 MIDI Note Number Reference Table
MIDI# Note Octave Frequency (Hz)
21A0027.50 Hz
36C2265.41 Hz
48C33130.81 Hz
57A33220.00 Hz
60C44261.63 Hz
64E44329.63 Hz
69A44440.00 Hz
72C55523.25 Hz
81A55880.00 Hz
84C661046.50 Hz
96C772093.00 Hz
108C884186.01 Hz
💡 Calculation Tips
Equal Temperament Formula: The frequency of any note is calculated as f = A4 × 2^((n−69)/12), where n is the MIDI note number. This gives perfect octave doubling — every octave exactly doubles the frequency.
Cents & Microtonal Tuning: One semitone = 100 cents. A +50 cent offset shifts the pitch halfway between two semitones. Use the cents field to check if your instrument is slightly sharp or flat relative to equal temperament.
MIDI to Frequency Shortcut: MIDI note 69 = A4 = 440 Hz. Every 12 MIDI steps = 1 octave. MIDI note 60 = Middle C (C4) = 261.63 Hz. Enter any MIDI number (0–127) directly to auto-fill the note and octave.
Tuning Systems Compared: Just Intonation uses pure integer ratios (perfect fifths = 3:2). Pythagorean stacks pure fifths. Equal temperament compromises all intervals to allow playing in any key. Use equal temperament for modern instruments.
🔊 Frequency Ranges by Register
Register Name Octave Range Freq Range (Hz) Common Use
Sub-bass0–116–60 HzKick drum, sub synth
Bass1–260–130 HzBass guitar, tuba, cello
Upper Bass2–3130–261 HzBaritone voice, guitar body
Midrange3–5261–1047 HzPiano, vocals, guitar
Upper Midrange5–61047–2093 HzGuitar lead, flute, voice harmonics
Presence6–72093–4186 HzSnare, clarity, attack
Brilliance / Air7–8+4186+ HzCymbals, high harmonics

All musical notes match a particular Note Frequency, measured in hertz or Hz. The Note Frequency relates to the amount of vibrations each second which creates different pitches. No matter if the sound comes from piano, guitar or synthesizer each has a basic Note Frequency value.

The usual base note used currently is A4 at 440 Hz. It is the note above middle C. Strings and schools that build around it follow a logarithmic scale with 12 notes per octave in equal spacing. Here, use of 440 Hz does depend on convention.

How Musical Note Frequencies Work

One could easily base scales on 442 Hz or 428 Hz. Various base notes were used during history.

Doubling any Note Frequency value raises the note by one octave. Like this 880 Hz matches to one octave above 440 Hz. Halving it results in 220 Hz, which is one octave below.

Something that does not come buy means of doubling or halving will sound as another note or sound away from the melody line.

In each octave there are 12 semitones. According to equal spacing, each semitone up boosts the Note Frequency amount by the twelfth root of two, which matches around 1.0595. To reach A4, one multiplies 440 Hz by that number.

Getting to B4 needs multiplying 440 Hz by the twelfth root of two twice or once by almost 1.122462. The frequencies of notes create a geometric sequence, not arithmetic.

The chromatic scale is similar to the idea of cutting string. If one cuts string to two thirds of its length, that gives 1.5 times more frequency, which produces a fifth. Going by fifths many times will return to the starting note after twelve steps.

Middle C sits at 261.63 Hz. In zeroth octave it matches 27.50 Hz, which is also the lowest note on piano. The lowest Note Frequency of a big piano is around 27 Hz.

Some values for first octave include C1 at 32.70 Hz, D1 at 36.71 Hz and A1 at 55.00 Hz.

On deep guitar the low B-string goes down to around 31 Hz. Very few speakers or cabinets manage to handle that Note Frequency level with real power. For standard guitar the Note Frequency range starts at the low hihg end and can reach up to E7 at 2637 Hz on the 24th fret.

The D-string of acoustic guitar sounds at 147 Hz, while the G-string does that at 196 Hz.

Every note that is not a pure sine sound carries several frequencies in the form of overtones and harmonics. The basic frequency stays the strongest and matches the name of the note. Overtones create the character of note sounds on various instruments, which one hears as tone color instead of separate notes.

The same note on tuba sounds different than onclarinet because of this.

Note to Frequency Calculator: Find Any Musical Note’s Hz

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