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Musical Note Frequency Chart

This chart lists the fundamental frequency of every note in the standard Western twelve-tone equal temperament system, based on A4 = 440 Hz (the international standard tuning pitch). Each octave doubles in frequency — A4 is 440 Hz, A5 is 880 Hz, and so on.

Note Frequencies by Octave (Hz)

The table below shows all notes from C to B across octaves 0 to 8. Frequencies are rounded to two decimal places. Notes with sharps are shown — enharmonic equivalents (e.g. C# = Db) have identical frequencies in equal temperament.

NoteOct 0Oct 1Oct 2Oct 3Oct 4Oct 5Oct 6Oct 7Oct 8
C16.3532.7065.41130.81261.63523.251046.502093.004186.01
C#/Db17.3234.6569.30138.59277.18554.371108.732217.46
D18.3536.7173.42146.83293.66587.331174.662349.32
D#/Eb19.4538.8977.78155.56311.13622.251244.512489.02
E20.6041.2082.41164.81329.63659.261318.512637.02
F21.8343.6587.31174.61349.23698.461396.912793.83
F#/Gb23.1246.2592.50185.00369.99739.991479.982959.96
G24.5049.0098.00196.00392.00783.991567.983135.96
G#/Ab25.9651.91103.83207.65415.30830.611661.223322.44
A27.5055.00110.00220.00440.00880.001760.003520.00
A#/Bb29.1458.27116.54233.08466.16932.331864.663729.31
B30.8761.74123.47246.94493.88987.771975.533951.07

A4 = 440 Hz is highlighted as the international tuning standard (ISO 16). Some orchestras tune slightly higher (e.g. 442–443 Hz).

Octave Relationships

In equal temperament, moving up one octave exactly doubles the frequency. Moving up one semitone multiplies the frequency by the twelfth root of 2 (approximately 1.05946). This means the frequency of any note can be calculated as: f = 440 × 2^((n−49)/12), where n is the key number (A4 = key 49 on a standard 88-key piano).

Note Frequency Calculator

Use our interactive calculator for precise frequency lookups and conversions:

Frequencies are calculated using twelve-tone equal temperament (12-TET) with A4 = 440 Hz. Other tuning systems (just intonation, Pythagorean, meantone, etc.) will produce different frequencies for some notes.