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RT60 Reverberation Time Calculator

Calculate reverberation time (RT60) using Sabine and Eyring formulas. Enter room dimensions, add surfaces with absorption coefficients, and get RT60 across frequency bands.

Room Dimensions

Volume (V):
Total Surface (S):

Surfaces & Absorption

RT60 Results

RT60 (Sabine)
seconds
RT60 Eyring
Total Absorption
Avg. Absorption α
Room Assessment
Formulas Used
Sabine: RT60 = 0.161 × V / A
Eyring: RT60 = −0.161 × V / (S × ln(1−ᾱ))

RT60 Targets by Room Type

Recording studio (voice)0.2–0.4 s
Recording studio (music)0.3–0.6 s
Home cinema0.3–0.5 s
Conference room0.4–0.6 s
Classroom0.4–0.8 s
Concert hall1.5–2.5 s

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About RT60 & Reverberation

RT60 (Reverberation Time) is the time it takes for a sound to decay by 60 dB after the source stops — also called reverb time, T60, or T₆₀ in ISO 3382 standards. It is the most fundamental measurement in room acoustics, and this RT60 calculator lets you predict it from first principles before committing to acoustic treatment. Long RT60 means a live, reverberant space (churches, concert halls). Short RT60 means a dry, absorptive space (recording studios, home theaters). In small rooms, resonant room modes can make RT60 vary significantly across frequency bands, so evaluating each octave band separately is important.

Sabine vs. Eyring Formula

The Sabine formula (RT60 = 0.161V/A) works well for rooms with low absorption (α < 0.3). It tends to overestimate RT60 in highly absorptive rooms. The Eyring formula (RT60 = −0.161V / (S × ln(1−ᾱ))) gives better results in rooms with high absorption and approaches 0 as absorption approaches 1 (anechoic). A third model, the Millington-Sette formula, handles mixed surfaces with extreme absorption differences, though it's less common in practice.

Absorption Coefficient (α)

The absorption coefficient ranges from 0 (perfect reflector) to 1 (perfect absorber). Concrete and glass have α ≈ 0.02–0.05 at mid frequencies. Carpet has α ≈ 0.3–0.5. Acoustic foam (50mm) has α ≈ 0.7–0.9 at 1 kHz. The total absorption A = Σ(α × S) for all surfaces in Sabines (m²). Using this acoustic treatment calculator, you can model how adding panels, carpet, or bass traps changes the RT60 before purchasing any material. To understand how standing waves interact with RT60, use the room mode calculator to find the resonant frequencies of your specific room dimensions.

What Is the Schroeder Frequency — and Why Does It Matter?

The Schroeder frequency (sometimes called the crossover frequency) marks the boundary between two distinct acoustic regimes inside a room. Below it, the room behaves modally: a small number of discrete standing waves dominate, and the response at any listening position depends heavily on which room modes are excited. Above it, the sound field becomes statistical and diffuse — this is the reverberant field where the Sabine and Eyring formulas apply. The approximate formula is fs ≈ 2000 × √(RT60 / V), where RT60 is in seconds and V is room volume in cubic metres.

In a typical small studio (V = 65 m³, RT60 = 0.4 s) this works out to roughly 99 Hz — meaning everything below about 100 Hz is dominated by room modes, not diffuse reverberation. This explains why adding broadband absorption lowers the RT60 reading but does not eliminate the bass peaks caused by modes: those require modal treatment (bass traps positioned at pressure maxima) or physical room-dimension changes. Use the room mode calculator to identify your specific modal frequencies, and the wavelength calculator to see how those wavelengths compare to your room dimensions.

What is a good RT60 for a home studio?
For voice recording: 0.2–0.4 seconds. For music recording: 0.3–0.6 seconds. The goal is a controlled acoustic environment that is neither too reverberant (muddy, unclear) nor too dead (fatiguing, unnatural). A typical untreated bedroom has RT60 of 0.5–0.8 s; a bathroom 1–3 s.
How do I reduce RT60 in my room?
Add absorptive materials: thick carpet, heavy curtains, acoustic foam, mineral wool panels, or commercial absorption panels. Corner bass traps are essential for reducing low-frequency RT60, which is typically the longest and hardest to control. Adding furniture, bookshelves, and soft furnishings also helps.
Why is low-frequency RT60 always longer than mid/high frequency RT60?
Most absorptive materials are much less effective at low frequencies (below 250 Hz). Acoustic foam panels, for example, barely absorb bass energy — you need physically thick treatments (100mm+ mineral wool, or dedicated bass traps in room corners) to target those wavelengths. This is why a room may measure 0.3 s at 1 kHz yet still have 0.8–1.5 s at 125 Hz, producing audible low-end "boom" or muddiness even after mid-range treatment.
What is the difference between absorption and diffusion in room acoustics?
Absorption (α) converts sound energy into heat, reducing total reverberant energy and shortening RT60. Diffusion scatters sound evenly across many directions without significantly reducing energy — it breaks up flutter echo and comb-filtering without making the room feel "dead." The Sabine and Eyring formulas used in this calculator only model absorption. Diffusers (QRD panels, books, irregular surfaces) improve the quality of the decay without dramatically changing the RT60 number itself.
How accurate is the Sabine formula for a small room like a bedroom?
The Sabine formula assumes a diffuse, statistically uniform sound field — a condition that holds reasonably in large rooms but breaks down in small or very absorptive spaces. In a small bedroom (volume under ~50 m³), room modes dominate the low-frequency response, and the actual decay is rarely a smooth 60 dB line. Use the result as a planning estimate, not a measurement. For measured values, an impulse response and the inverse square law calculator can give you additional context on how sound behaves in your specific space.