Home › Acoustics Toolkit › RT60 Reverberation Time Calculator
Free Acoustics Toolkit · Architectural
Enter your room's dimensions and surface finishes. This tool estimates the Sabine reverberation time (RT₆₀) at 500 Hz and checks it against the 0.4–0.8 s target for clear speech in offices, classrooms, and conference rooms.
Enter the room's interior dimensions, then set the finish for each surface. The estimate uses a single mid-frequency (500 Hz) absorption coefficient.
Surface finishes — pick a material or type the 500 Hz absorption coefficient (α, 0–1).
Target for speech & offices: RT₆₀ ≈ 0.4–0.8 s · music/worship ≈ 1.2–2.0 s
Worked example: A 20 × 15 × 10 ft room has V = 3,000 ft³. Floor = 300 ft² (α .03), ceiling = 300 ft² (α .70), walls = 2·200 + 2·150 = 700 ft² (α .05). A = 300·.03 + 300·.70 + 700·.05 = 9 + 210 + 35 = 254 sabins. RT₆₀ = 0.049 × 3,000 / 254 = 0.58 s — comfortably inside the 0.4–0.8 s speech range. Metric uses RT₆₀ = 0.161·V/A with V in m³. This single-band (500 Hz) estimate sizes the problem; Sabine assumes a diffuse field and is least accurate for very dead or lopsidedly-absorbing rooms. A measured octave-band survey per ISO 3382 gives the defensible number of record.
Use the Sabine equation: RT₆₀ = 0.049 × V / A in imperial units (V in ft³) or 0.161 × V / A in metric (V in m³). A is total absorption in sabins — sum each surface's area times its absorption coefficient, A = Σ(Sᵢ·αᵢ). This reverberation time calculator does that math for the floor, ceiling, and four walls at 500 Hz.
For clear speech in offices, classrooms, and conference rooms, aim for roughly 0.4–0.8 s. Music and worship spaces are deliberately more live, about 1.2–2.0 s. Once a small room climbs past ~1.0 s, late reflections start to smear consonants and intelligibility drops.
RT₆₀ = k · V / A, developed by Wallace Sabine, relates reverberation time to room volume and total absorption. The constant k is 0.161 in SI units and 0.049 in US customary units. It assumes a fairly diffuse sound field and moderate, evenly-spread absorption; heavily damped rooms are better modeled with the Eyring equation.