Note Frequency Chart

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A comprehensive reference table showing the frequency in Hz and MIDI note number for every musical note from C0 (16.35Hz) to B8 (7902.13Hz). Click any note to hear its tone via Web Audio synthesis. Adjust the A4 reference tuning between 430Hz and 450Hz and watch all frequencies recalculate in real time — useful for historical tuning systems, orchestral tuning, or non-standard reference pitches. Search and filter by note name to quickly find specific frequencies. Shows the equal temperament formula: frequency = 440 × 2^((midiNote - 69) / 12). Essential for audio engineers, instrument builders, synthesizer programmers, and music students.

A4 Reference Tuning

440 Hz
430 Hz450 Hz

Formula: freq = 440 × 2(midiNote - 69) / 12

NoteFrequency (Hz)MIDIPlay
C016.3512
C#0(Db)17.3213
D018.3514
D#0(Eb)19.4515
E020.6016
F021.8317
F#0(Gb)23.1218
G024.5019
G#0(Ab)25.9620
A027.5021
A#0(Bb)29.1422
B030.8723
C132.7024
C#1(Db)34.6525
D136.7126
D#1(Eb)38.8927
E141.2028
F143.6529
F#1(Gb)46.2530
G149.0031
G#1(Ab)51.9132
A155.0033
A#1(Bb)58.2734
B161.7435
C265.4136
C#2(Db)69.3037
D273.4238
D#2(Eb)77.7839
E282.4140
F287.3141
F#2(Gb)92.5042
G298.0043
G#2(Ab)103.8344
A2110.0045
A#2(Bb)116.5446
B2123.4747
C3130.8148
C#3(Db)138.5949
D3146.8350
D#3(Eb)155.5651
E3164.8152
F3174.6153
F#3(Gb)185.0054
G3196.0055
G#3(Ab)207.6556
A3220.0057
A#3(Bb)233.0858
B3246.9459
C4261.6360
C#4(Db)277.1861
D4293.6662
D#4(Eb)311.1363
E4329.6364
F4349.2365
F#4(Gb)369.9966
G4392.0067
G#4(Ab)415.3068
A4440.0069
A#4(Bb)466.1670
B4493.8871
C5523.2572
C#5(Db)554.3773
D5587.3374
D#5(Eb)622.2575
E5659.2676
F5698.4677
F#5(Gb)739.9978
G5783.9979
G#5(Ab)830.6180
A5880.0081
A#5(Bb)932.3382
B5987.7783
C61046.5084
C#6(Db)1108.7385
D61174.6686
D#6(Eb)1244.5187
E61318.5188
F61396.9189
F#6(Gb)1479.9890
G61567.9891
G#6(Ab)1661.2292
A61760.0093
A#6(Bb)1864.6694
B61975.5395
C72093.0096
C#7(Db)2217.4697
D72349.3298
D#7(Eb)2489.0299
E72637.02100
F72793.83101
F#7(Gb)2959.96102
G73135.96103
G#7(Ab)3322.44104
A73520.00105
A#7(Bb)3729.31106
B73951.07107
C84186.01108
C#8(Db)4434.92109
D84698.64110
D#8(Eb)4978.03111
E85274.04112
F85587.65113
F#8(Gb)5919.91114
G86271.93115
G#8(Ab)6644.88116
A87040.00117
A#8(Bb)7458.62118
B87902.13119

Reference

  • Standard tuning: A4 = 440 Hz (ISO 16)
  • Baroque tuning: A4 = 415 Hz
  • Concert pitch varies: 440-443 Hz depending on orchestra
  • MIDI note 60 = Middle C (C4) = 261.63 Hz
  • Each octave doubles the frequency; each semitone multiplies by 21/12 ≈ 1.0595

How to Use

  1. 1

    Browse the Frequency Table

    View all musical notes from C0 (16.35 Hz) to B8 (7902.13 Hz) with their exact frequency in hertz and MIDI note number. Notes are organized by octave for easy scanning.

  2. 2

    Click to Hear a Note

    Click any row in the table to play that note as a sine wave through your speakers. This lets you hear what each frequency sounds like and compare notes across octaves.

  3. 3

    Adjust A4 Reference Tuning

    Move the A4 tuning slider between 430 Hz and 450 Hz to recalculate every frequency in the chart. Useful for matching alternate tuning standards used by different ensembles.

  4. 4

    Search and Filter

    Type a note name like "F#" to filter the table to only show F# across all octaves. Highlight a specific octave row to focus on the register you are working in.

Examples by Niche

Audio Engineering

Look up the exact frequency of a bass note causing problems in a mix — E2 at 82.41 Hz is a common low-end trouble spot. Apply a notch filter at precisely that frequency.

Synthesizer Programming

Reference MIDI note 60 (C4, 261.63 Hz) as middle C when programming oscillator frequencies. Use the chart to convert between note names, MIDI numbers, and Hz values.

Alternate Tuning Study

Set A4 to 432 Hz and observe how every note shifts lower — C4 drops from 261.63 Hz to 256.87 Hz. Compare the two tuning systems for your acoustic research.

Physics and Acoustics Class

Demonstrate the formula freq = 440 × 2^((midi - 69) / 12) by clicking notes one octave apart — A3 (220 Hz) and A4 (440 Hz) — showing the exact 2:1 frequency ratio.

Frequently Asked Questions

How are note frequencies calculated?

In equal temperament tuning, every frequency is calculated from the formula: freq = 440 × 2^((midiNote - 69) / 12), where 440Hz is the A4 reference and midiNote is the MIDI note number (A4 = 69). Each semitone is a factor of 2^(1/12) ≈ 1.05946 apart, and each octave doubles the frequency. This system divides the octave into 12 equal logarithmic steps.

Why would I change the A4 reference from 440Hz?

While A4 = 440Hz is the modern international standard, many orchestras tune slightly higher (441-443Hz) for a brighter sound. Baroque music historically used A4 = 415Hz (roughly a semitone lower). Some musicians and recording studios prefer 432Hz for its purported warmer quality. Adjusting the reference lets you see correct frequencies for any tuning standard.

What is the range of human hearing in musical notes?

Human hearing spans approximately 20Hz to 20,000Hz. The lowest piano note (A0) is 27.5Hz, and the highest (C8) is 4186Hz. Notes below C1 (32.7Hz) are felt as vibration more than heard as pitch. Notes above C8 are in the ultrasonic range for many adults, especially with age-related hearing loss above 12-14kHz.

What are MIDI note numbers?

MIDI assigns each note a number from 0 to 127. Middle C (C4) is MIDI note 60, A4 is 69. Each semitone increments the number by 1. MIDI note numbers are used universally in digital music production, synthesizers, and DAWs to represent pitch as a single integer value regardless of tuning system.

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