Studio Acoustic Calculator
Calculate room acoustic modes and standing wave frequencies from room dimensions. Identify problematic bass frequencies for studio treatment.
Use this result well
- Inputs that matter
- Room Length, Room Width, Room Height
- Output to expect
- Studio Room Modes
- Check the units and required inputs before comparing results.
- Keep the assumptions with a copied result so you can reproduce the calculation later.
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Reference & details
How it works
Updated July 2026
How it works
Updated July 2026Axial Mode Frequency
c = speed of sound (1130 ft/s or 343 m/s). i, j, k are mode numbers (0 or integer). Axial modes: one dimension active (e.g., i=1, j=0, k=0).
f = (c / 2) × √(i/Lx² + j/Ly² + k/Lz²)First Axial Modes
Simplest modes along each axis. 15 ft length → 1130/(2×15) = 37.7 Hz first axial length mode.
f_L = c / (2L) for each dimensionModal Density
Below Schroeder frequency (~100–200 Hz depending on room), modes are sparse and problematic. Above it, modes overlap sufficiently for smooth response.
Higher modes accumulate above Schroeder frequencyUpdated: July 2026
Example Scenarios
First modes: 37.7 Hz (length), 37.7 Hz (width), 70.6 Hz (height). Coincident 37.7 Hz modes on two axes — priority bass trap placement.
Room width 9.4 ft creates axial width mode at 60 Hz — explains boomy low-mid on monitors. Target with tuned bass trap at that dimension.
Calculate modes for proposed dimensions before construction. Avoid cubic ratios (equal dimensions) and simple integer ratios that stack modes.
FAQ
About Studio Acoustic Calculator
Rectangular rooms create standing waves (modes) at predictable frequencies based on dimensions. Enter room length, width, and height to calculate axial, tangential, and oblique mode frequencies and identify problematic bass buildup zones.