Bit Depth Calculator

Calculate dynamic range, theoretical noise floor, and quantization levels for any audio bit depth.

Bit Depth Settings

Enter the number of bits per sample (1–64). Common values: 8, 16, 24, 32.

bits

Quick Presets


Quantization Levels 16,777,216
Dynamic Range 144.5 dB
Noise Floor −144.5 dBFS
Dynamic Range 144.5 dB
0 dB ~384 dB (64-bit)

Common Bit Depths Compared

Highlighted row matches your current input.

Bit Depth Levels Dyn. Range Noise Floor Common Use

The Formula

DR = 20 × log10(2n)

Where n is the bit depth. Simplifies to ≈ 6.02 × n dB. The noise floor equals the negative dynamic range in dBFS.

16-bit vs 24-bit

Moving from 16-bit to 24-bit adds 8 bits, gaining roughly 48 dB of dynamic range (from ~96 dB to ~144 dB). This extra headroom is critical during recording and mixing, even if the final delivery is 16-bit.

Bit Depth vs. Sample Rate

Bit depth controls the vertical resolution of the waveform (amplitude accuracy and dynamic range). Sample rate controls the horizontal resolution (frequency bandwidth). They are independent dimensions of audio quality. For most recordings, increasing bit depth from 16 to 24 is more audibly significant than increasing sample rate from 44.1 kHz to 96 kHz.

Summary

Calculate dynamic range, theoretical noise floor, and quantization levels for any audio bit depth.

How it works

  1. Enter a bit depth value between 1 and 64 (typical values: 8, 16, 24, 32).
  2. The calculator raises 2 to the power of the bit depth to get the total number of quantization levels.
  3. Dynamic range is computed as 20 × log10(2^bits) ≈ 6.02 × bits dB.
  4. The theoretical noise floor equals the negative dynamic range in dBFS.
  5. A comparison table shows these values for all common bit depths simultaneously.
  6. Adjust the input in real time and all results update instantly.

Use cases

Frequently Asked Questions

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Last updated: 2026-05-29 · Reviewed by Nham Vu