Calculate how sound pressure level (SPL) decreases with distance. Based on the inverse square law for point sources.
80.00 dB
| Distance | SPL (dB) | Drop from Reference | Perceived Loudness |
|---|
SPL₂ = SPL₁ - 20 × log₁₀(d₂ / d₁)
In a free field, sound intensity decreases with the square of the distance:
The Sound Distance Drop Calculator determines how sound decreases as it travels away from a source. Using the Inverse Square Law and physics-based acoustic principles, this tool calculates decibel (dB) loss over distance for free-field and semi-reflective environments. It is ideal for live sound engineers, DJs, PA system operators, studio designers, and home theater planners, helping them predict SPL drop over distance and maintain consistent loudness at audience or listening positions.
This calculator focuses only on distance-based sound attenuation and does not account for speaker power, enclosure type, amplifier gain, room absorption, or EQ adjustments.
This calculator relies on the Inverse Square Law from classical acoustics. Sound intensity decreases proportionally to the square of the distance from a point sound source. Doubling the distance from the source results in roughly 6 dB SPL loss under ideal free-field conditions. Semi-reflective environments like rooms and venues modify this slightly, but the formula gives an accurate baseline for practical use.
Note: The tool calculates only distance-based SPL loss and does not include room absorption, reverberation (RT60), or speaker directional behavior.
The SPL distance formula applied is:
ΔSPL = 20 * log10(D2 / D1)
Where:
D1 = Reference distance
D2 = Target distance
ΔSPL = SPL loss in decibels
This logarithmic formula ensures accurate calculation of sound pressure decay, SPL loss over distance, and acoustic attenuation. It is suitable for both indoor and outdoor sound propagation estimates, allowing engineers and planners to maintain proper amplifier headroom and audience coverage.
This example aligns perfectly with the Inverse Square Law for free-field propagation.
| Distance Increase | Approx. SPL Loss |
|---|---|
| 1 m → 2 m | −6 dB |
| 2 m → 4 m | −6 dB |
| 4 m → 8 m | −6 dB |
| 1 m → 8 m | −18 dB |