Architecture
Wood Beam Span Table
Maximum simple-span tables for the beams you actually use — 2x lumber, multi-ply built-ups, and LVL. Three load cases (residential floor, roof, heavy floor) across SPF, Doug Fir, Southern Pine, and LVL. Use this to sanity-check a quote, scope a remodel, or pick a beam before you go to the engineer.
⚠ Preliminary sizing only
These tables apply published Fb and E values to a uniformly-loaded simple span. They don't include lateral bracing checks, bearing checks at the supports, concentrated point loads, or load-duration factor adjustments. A residential floor beam with no funny conditions is the safe use case. Anything weirder needs an engineer.
Read across to find a tributary width that matches your framing — that's the span you can carry. Spans are rounded down for safety; the underlying math is exact.
How to read this table
Pick the load case that matches your situation, pick the species/grade you'll be buying, then read down to the beam you're considering and across to your tributary width. The number is the maximum simple span (in feet) before either bending or deflection runs out.
Quick example: living room remodel
You're removing a bearing wall in a single-story house. Joists span 12 feet to the wall on each side, so tributary width on your new beam is 12/2 + 12/2 = 12 ft. Residential floor load (55 psf, L/360), Doug Fir lumber. A (2) 2×10 carries about 9 ft at 12 ft trib; a (2) 2×12 about 11 ft; a 1¾″ × 11⅞″ LVL about 13 ft. If your opening is 14 ft, you need a (2) 1¾″ × 11⅞″ LVL or a 14″ LVL.
The math behind the numbers
For a uniformly-loaded simple span:
- Bending check. Maximum bending moment M = wL²/8. Allowable moment is Fb × S, where S is the section modulus. Solve for L:
L = sqrt(8 · Fb · S / w). - Deflection check. Maximum deflection Δ = 5wL⁴ / (384 EI). Setting Δ ≤ L/defl-limit and solving for L:
L = cbrt(384 · E · I / (5 · w · defl)). - w is the linear load in lb/in (psf × tributary feet ÷ 12).
- The shorter of the two spans is the answer. For shallow beams at high loads, bending governs. For long, deep beams at lower loads, deflection governs.
L/360 vs L/240 — which to use
- L/360. Standard for residential floors. A 12-ft span deflects no more than 12 × 12 / 360 = 0.4 inches under full design load. Felt as "solid" underfoot.
- L/240. Roofs and floors without finishes that crack. Slightly bouncy but not alarming.
- L/480. Tile / stone floors that crack with movement. Cuts span ~10% from L/360.
What this table does NOT account for
- Point loads. A post landing mid-beam (from a second-story wall, a king-post truss, a girder) changes the math completely. Use beam-software or an engineer.
- Cantilevers. Different moment and deflection equations.
- Load duration factor (CD). NDS allows a 15% bump for snow loads (short-duration) and a 60% bump for wind/seismic. This table uses CD = 1.0 (normal duration) — conservative for roof beams.
- Lateral-torsional buckling. Tall, narrow beams without bracing can fail sideways before reaching the bending limit. Always sheathe the top of a floor beam.
- Bearing at supports. A 1¾″ LVL bearing on a 2x sill needs at least 1.5 inches of bearing length — confirm separately.
- Notches and holes. Plumbers love to drill through beams. Notches in the tension face reduce capacity dramatically.
FAQ
How are these spans different from my framing code book? +
Why doesn't the table show shear? +
SPF vs DF — does it actually matter? +
Multi-ply built-up beams — is the strength really additive? +
I have a point load in the middle — what do I do? +
Can I use this for headers over door / window openings? +
Why are my LVL spans not much better than (3) 2×12? +
Related calculators: Wood Beam Span Calculator (custom loads) · Timber Frame Span (heavy timber) · Joist Spacing · Beam Deflection
Heads up: ClutchCalcs gives you fast, accurate results — but always sanity-check critical decisions (medical, financial, structural) with a professional.
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