Note Frequency Chart & Converter

Pick a note and see its frequency in hertz, or type in Hz and get the note and cents. Full chart with A4 = 440, 442 or 432 Hz and MIDI note numbers.

Note → frequency

A4=440.00 Hz
MIDI number
69
wavelength in air (343 m/s)
—
period
—

Frequency → note

nearest note A40 cents
fractional MIDI
69.00
exact note frequency
440.00 Hz
difference
0.00 Hz

Formula (equal temperament): f = 440 × 2^((n − 69) / 12)

n is the note's MIDI number (A4 = 69, C4 = 60). Each +1 in n raises the pitch a semitone; +12 raises it an octave and doubles the frequency.

From Hz to note: n = 69 + 12 × log₂(f / 440)

Example, C4: 440 × 2^((60 − 69) / 12) = 261.63 Hz

Note frequency chart

Note frequencies from C0 to B8, with A4 = 440 Hz
NoteFrequency (Hz)MIDIPeriod (ms)Listen
C016.351261.156
C♯017.321357.724
D018.351454.484
D♯019.451551.426
E020.601648.540
F021.831745.815
F♯023.121843.244
G024.501940.817
G♯025.962038.526
A027.502136.364
A♯029.142234.323
B030.872332.396
C132.702430.578
C♯134.652528.862
D136.712627.242
D♯138.892725.713
E141.202824.270
F143.652922.908
F♯146.253021.622
G149.003120.408
G♯151.913219.263
A155.003318.182
A♯158.273417.161
B161.743516.198
C265.413615.289
C♯269.303714.431
D273.423813.621
D♯277.783912.856
E282.414012.135
F287.314111.454
F♯292.504210.811
G298.004310.204
G♯2103.83449.631
A2110.00459.091
A♯2116.54468.581
B2123.47478.099
C3130.81487.645
C♯3138.59497.215
D3146.83506.810
D♯3155.56516.428
E3164.81526.067
F3174.61535.727
F♯3185.00545.405
G3196.00555.102
G♯3207.65564.816
A3220.00574.545
A♯3233.08584.290
B3246.94594.050
C4261.63603.822
C♯4277.18613.608
D4293.66623.405
D♯4311.13633.214
E4329.63643.034
F4349.23652.863
F♯4369.99662.703
G4392.00672.551
G♯4415.30682.408
A4440.00692.273
A♯4466.16702.145
B4493.88712.025
C5523.25721.911
C♯5554.37731.804
D5587.33741.703
D♯5622.25751.607
E5659.26761.517
F5698.46771.432
F♯5739.99781.351
G5783.99791.276
G♯5830.61801.204
A5880.00811.136
A♯5932.33821.073
B5987.77831.012
C61046.50840.956
C♯61108.73850.902
D61174.66860.851
D♯61244.51870.804
E61318.51880.758
F61396.91890.716
F♯61479.98900.676
G61567.98910.638
G♯61661.22920.602
A61760.00930.568
A♯61864.66940.536
B61975.53950.506
C72093.00960.478
C♯72217.46970.451
D72349.32980.426
D♯72489.02990.402
E72637.021000.379
F72793.831010.358
F♯72959.961020.338
G73135.961030.319
G♯73322.441040.301
A73520.001050.284
A♯73729.311060.268
B73951.071070.253
C84186.011080.239
C♯84434.921090.225
D84698.641100.213
D♯84978.031110.201
E85274.041120.190
F85587.651130.179
F♯85919.911140.169
G86271.931150.159
G♯86644.881160.150
A87040.001170.142
A♯87458.621180.134
B87902.131190.127

Look up the frequency of any note in hertz, or go the other way: type in Hz and find the nearest note and how many cents off it is. Below you'll find a full note frequency chart from C0 to B8, with MIDI note numbers and periods.

Everything is calculated in your browser from the reference pitch you choose (A4 = 440, 442, 432 Hz…), and the chart updates instantly.

How to use it

  1. In Note → frequency, choose a note and octave to see its Hz, MIDI number, wavelength and period.
  2. In Frequency → note, type in the Hz. Positive cents: above the note; negative: below it.
  3. Tap Listen to hear the note or the frequency.
  4. In the chart, search by name (C4, C#3) or by Hz, and use Copy chart to paste it into a spreadsheet.

The formula and equal temperament

In equal temperament, the tuning of pianos and guitars, the octave is split into 12 equal semitones (half steps): each semitone multiplies the frequency by 21/12 ≈ 1.0595, and the octave doubles it. Hence f = 440 × 2^((n − 69) / 12), where n is the MIDI note number (A4 = 69, C4 = 60).

A cent is one hundredth of a semitone, so an octave has 1200. The tempered fifth is 2 cents narrower than a pure one, and the major third almost 14 cents wider.

Why A4 is 440 Hz

Until the 20th century, each country tuned to its own A; France used 435 Hz. In 1939 an international conference in London set 440 Hz, later standardized as ISO 16. Many orchestras tune to 442 or 443 Hz. 432 Hz sits about 32 cents lower and has no proven special effect.

Middle C: C4 or C3?

This chart uses scientific pitch notation: middle C is C4 (MIDI note 60, 261.63 Hz) and the tuning-fork A is A4. Many DAWs and keyboards (Yamaha, Ableton, Cubase, Logic) label MIDI note 60 as C3, so their note names read one octave lower. The frequency is the same; when in doubt, go by the MIDI number.

Tips

  • To tune by ear, let the note ring in the tone generator and play the string along with it: when the beating disappears, you're in tune.
  • Bass guitar: E1 41.20 Hz, A1 55.00, D2 73.42 and G2 98.00; the low B0 of a 5-string bass is 30.87 Hz. Check them with the bass tuner.
  • Ukulele in standard G C E A tuning: G4 392.00, C4 261.63, E4 329.63 and A4 440.00 Hz.
  • Mains power is 60 Hz in North America (between A♯1 and B1) and 50 Hz in the UK, Europe, India and Australia (just above G1): if a recording hums, cut there and at the first harmonics.
  • For an Arduino buzzer, tone() takes whole numbers: round the chart value, so A4 is 440 and C5 is 523.

Frequently asked questions

What is the frequency of middle C?

261.63 Hz with A4 = 440 Hz (262.82 Hz with A4 = 442). It is C4 in scientific pitch notation and MIDI note 60; some programs call it C3.

Why is A4 tuned to 440 Hz?

Because of an international agreement (1939, later ISO 16) that lets instruments everywhere play together. Each octave doubles or halves the frequency: A2 is 110 Hz, A3 220, A5 880.

What are the guitar string frequencies?

From the 6th string to the 1st: E2 82.41 Hz, A2 110.00, D3 146.83, G3 196.00, B3 246.94 and E4 329.63 (check them with the guitar tuner).

How do I convert a frequency to a note?

Calculate n = 69 + 12 × log₂(f / 440): the nearest whole number is the MIDI note, and the remainder times 100 is the cents. 450 Hz gives 69.39: A4 +39 cents.

What MIDI note number is middle C?

60. A4 is 69, and each semitone adds 1: C♯4 is 61 and C5 is 72. The MIDI number is the safest reference, because it doesn't depend on how a program numbers its octaves.

What are the note frequencies with A = 432 Hz?

Every note is about 32 cents lower than at 440: middle C becomes 256.87 Hz. Choose 432 in the Reference A selector and the whole chart is recalculated. There is no evidence for the benefits often claimed for it.

How many cents are in a semitone?

100 in equal temperament; a whole step has 200 and an octave 1200.

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