Room Mode Frequency
Calculator

Inputs

First axial mode (Hz)
34.3

Results

First axial mode (Hz)
34.3
Second axial mode (Hz)
68.6
Third axial mode (Hz)
102.899999

Music and audio results

First axial mode (Hz)34.3
Second axial mode (Hz)68.6
Third axial mode (Hz)102.899999

formula-map diagram

First axial mode (Hz)
34.3
Second axial mode (Hz)
68.6
Third axial mode (Hz)
102.899999

Musical and acoustic relationship

Formula

f = 343 ÷ (2 × L)

= 34.3

Note

This result is a simplified model: it applies the displayed standard formula to the values you entered, assuming twelve-tone equal temperament, a speed of sound of 343 m/s in dry air at 20 °C, an ideal free field with no reflections or air absorption, purely resistive speaker loads and Sabine's diffuse-field assumption. Real rooms, instruments, codecs and amplifiers depart from these idealisations, so measure with proper instruments for critical work.

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Frequently asked questions

What is a room mode, and why does it cause problems?+

A room mode is a resonant frequency created when a sound wave reflects between two parallel surfaces and reinforces itself, causing certain bass frequencies to sound abnormally loud (peaks) or quiet (nulls) depending on where you stand in the room. This is why bass often sounds wildly inconsistent between different spots in an untreated room.

How is the fundamental room mode frequency calculated?+

For a given room dimension, the first axial mode frequency is f = speed of sound / (2 x dimension length), since the wave needs to travel the length of the room and back to reinforce itself. A room 5 meters long has a fundamental mode around 34 Hz (343 / 10).

Why does the calculator ask for length, width, and height separately?+

Each of the three room dimensions produces its own independent set of axial modes, so a room's low-frequency response is shaped by all three simultaneously, not just the longest dimension. Rooms with dimensions that are simple multiples of each other (like a perfect cube) tend to have worse, more overlapping mode problems than rooms with varied proportions.

What are the higher-order modes beyond the fundamental?+

Beyond the fundamental (first-order) mode, harmonics occur at integer multiples of that frequency (2x, 3x, and so on), each progressively weaker but still audible, similar to overtones on a musical instrument. A studio's bass problems are usually a combination of several of these modes overlapping across the three dimensions.

Can room mode calculations tell me exactly how to fix my room's bass response?+

They identify which frequencies are likely to be problematic, which is the essential first step, but actually fixing the response requires acoustic treatment like bass traps, or repositioning speakers and the listening position to avoid the worst peaks and nulls. The calculator is a diagnostic tool, not a treatment plan by itself.