Lift Planning — Lifting Beam Bending
Lifting Beam Bending for engineered lift planning.
Unlike a spreader, a lifting beam takes the load in BENDING — single hook on top, picks below — and bending demands section depth. The quick Z output sizes a first-pass beam; the real design (per ASME B30.20/BTH-1) adds fatigue category, impact and the proof-load test certificate.
Formula
Note: Rigging and crane decisions are life-safety critical. This calculator is a planning aid — the load chart, sling tags, site lift plan and a qualified lift director govern every real lift.
Lifting Beam Bending for engineered lift planning. A free crane load, wind & rigging safety tool — no sign-up, no upload, instant results in your browser.
About Lift Planning — Lifting Beam Bending
Lift Planning — Lifting Beam Bending computes the governing relationship M = (W/2)·(L/2 − a) · Z_req = M·SF/σ_allow live as you type. Unlike a spreader, a lifting beam takes the load in BENDING — single hook on top, picks below — and bending demands section depth. The quick Z output sizes a first-pass beam; the real design (per ASME B30.20/BTH-1) adds fatigue category, impact and the proof-load test certificate. Defaults are pre-filled with realistic values for this exact scenario, and the worked example substitutes your numbers step by step so the math is never a black box.
How to use Lift Planning — Lifting Beam Bending
- 1Enter your values — Load weight, Pick points from beam ends, Beam length (sensible defaults are pre-filled).
- 2Read the live results: Max bending moment, Section modulus needed (S275, 1.5 SF).
- 3Check the "with your numbers" line to see M = (W/2)·(L/2 − a) · Z_req = M·SF/σ_allow substituted step by step.
- 4Adjust inputs until the scenario matches yours, then copy or share the result.
Why use Lift Planning — Lifting Beam Bending?
- ✓Instant, free and private — every calculation runs client-side in your browser; nothing is uploaded
- ✓Built on the stated formula M = (W/2)·(L/2 − a) · Z_req = M·SF/σ_allow with authoritative sources cited on the page (ASME B30.5/B30.9/B30.20 — Cranes, slings and below-the-hook devices; OSHA 29 CFR 1926 Subpart CC — Cranes & derricks in construction; DNV-ST-N001 — Marine operations (DAF methodology))
- ✓Unlike a spreader, a lifting beam takes the load in BENDING — single hook on top, picks below — and bending demands section depth.
- ✓SI ⇄ Imperial toggle converts your inputs in place, so you can work in the units your drawings use
Frequently asked questions
What formula does the lift planning — lifting beam bending use?+
It evaluates M = (W/2)·(L/2 − a) · Z_req = M·SF/σ_allow, exactly as published. Sources: ASME B30.5/B30.9/B30.20 — Cranes, slings and below-the-hook devices; OSHA 29 CFR 1926 Subpart CC — Cranes & derricks in construction; DNV-ST-N001 — Marine operations (DAF methodology). The substituted worked example on the page lets you verify every step against the textbook.
How should I read the result — and how far can I trust it?+
Unlike a spreader, a lifting beam takes the load in BENDING — single hook on top, picks below — and bending demands section depth. Rigging and crane decisions are life-safety critical. This calculator is a planning aid — the load chart, sling tags, site lift plan and a qualified lift director govern every real lift.
When is this calculator the right tool for the job?+
Lifting Beam Bending for engineered lift planning. A free crane load, wind & rigging safety tool. The quick Z output sizes a first-pass beam; the real design (per ASME B30.20/BTH-1) adds fatigue category, impact and the proof-load test certificate. For neighbouring scenarios, the related tools below cover the same engine with different presets.
Does it support both metric and imperial units?+
Yes — the SI ⇄ Imperial toggle converts the values already in the fields, preserving the physical quantity, so you can flip mid-calculation without re-entering anything.
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