Calculator
Rebar Lap Splice Calculator
Compute ACI 318 tension lap splice lengths by bar size, code year, and field conditions. Citations included.
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How the math works
The ACI 318 simplified development length formula has been stable in form since 318-08, but the constants and coating cap have moved. The development length ℓd in inches is:
ℓd = (fy · ψt · ψe · ψs) / (K · λ · √f′c) · db
where K = 25 (318-14/19/25) or 20 (318-08), λ is the lightweight factor, and ψt × ψe × ψs are the position, coating, and size modifiers. The product ψt × ψe is capped at 1.7 — a critical detail most calculators miss.
Tension lap splice length ℓst = class multiplier × ℓd, with an absolute floor of 12 inches:
- Class A: 1.0 × ℓd — only when both (a) ≤50% of bars spliced within the lap zone AND (b) As provided ≥ 2× As required.
- Class B: 1.3 × ℓd — default. Use whenever Class A qualifying conditions are not both satisfied.
Common mistakes
- Forgetting the top-bar factor. A bar with more than 12 inches of fresh concrete poured below it picks up bleed water, weakening the bond. ψt = 1.3 is non-negotiable for those bars.
- Wrong coating factor. Epoxy with cover < 3db is the worst case (ψe = 1.5 in 318-19+). Many older specs only used ψe = 1.2 — verify your code year.
- Defaulting to Class A. Class B is the safe default. Class A requires both qualifying conditions; partial compliance is not allowed.
- Ignoring the 1.7 cap. Top-bar + heavy epoxy penalty would multiply to 1.95, but the cap is 1.7.
When this calculator is the wrong tool
Use a different reference for: hooked-end development (ACI §25.4.3 — much shorter than straight lap), compression lap splices (§25.5.5 — different formula entirely), seismic special moment frame splices (ACI 318 Chapter 18 has additional requirements), or non-uniform stress conditions (shears, fatigue). This tool targets straight tension lap splices in normal flexural members.
Method: ACI 318-19 §25.4.2 + §25.5.2 simplified formula. Math only — no ACI tables reproduced.
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