Free Steel Beam Calculator 2026 | Moment, Shear, Deflection & Buckling (AISC)
Analyze steel beams instantly with this powerful free online Steel Beam Calculator. Calculate bending moment, shear force, deflection, and buckling for simply supported, fixed, and cantilever beams using W, S, M, C, and HP sections.
With built-in AISC LRFD/ASD checks, load combinations, clear shear & moment diagrams, weight & cost estimation, and support for A36, A992, S355, and other materials — get reliable results in seconds. Perfect for quick design verification, student projects, and preliminary engineering.
🏗️ Complete structural analysis – instant results
This professional-grade steel beam calculator performs full bending, shear, deflection, buckling, and load capacity analysis per AISC 360-16 and Eurocode 3. With 150+ W, S, HP, M, C sections, 25+ steel grades, 8 load patterns, 5 support conditions, and LRFD/ASD methods. Generate beam diagrams, export PDF reports, and check utilization ratios. Built for engineers, students, and designers – preliminary design only, always verify with a licensed professional.
STEEL BEAM CALCULATOR PRO: Load, Span, Deflection, AISC Design & Section Sizing
Professional Structural Analysis Tool - Size • Weight • Load Capacity • Span • Deflection • Moment • Shear • Buckling • AISC 360 • Eurocode 3 • Complete Section Database
🔍 Beam Specification & Load Analysis
Complete analysis including bending moment, shear force, deflection, stress ratios, and safety factors. Based on AISC 360-16 and Eurocode 3 standards. Results include visual beam diagrams and comprehensive code checks.
📚 ENGINEERING FORMULAS & CODE REFERENCES
w = load per unit length, L = span length (AISC 360-16, Eq. F2-1)
E = 29,000 ksi (200 GPa), I = moment of inertia (AISC Manual)
Fy = yield strength, Zx = plastic section modulus (AISC 360-16, Eq. F2-1)
⚖️ Weight, Cost & Material Estimation
📊 Load Capacity Analysis (LRFD & ASD)
📐 Deflection & Serviceability Analysis
🔧 Column Buckling & Stability Analysis
⚙️ Advanced Multi-Load Analysis
Combine dead loads, live loads, snow loads, wind loads, and point loads with ASCE 7-16 load combinations. Includes interaction checks and complete code compliance verification.
ASCE 7-16 Load Combinations
Advanced analysis features are for preliminary design only. All results must be verified by a licensed professional engineer for actual construction.
📊 Structural Steel Section Database
| Section | Weight (lb/ft) | Depth (in) | Ix (in⁴) | Sx (in³) | Zx (in³) | ry (in) | Typical Use |
|---|---|---|---|---|---|---|---|
| W8×10 | 10 | 7.89 | 30.8 | 7.81 | 8.87 | 0.841 | Light residential |
| W10×12 | 12 | 9.87 | 53.8 | 10.9 | 12.6 | 0.785 | Residential floors |
| W12×26 | 26 | 12.22 | 204 | 33.4 | 37.2 | 0.965 | Commercial floors |
| W14×30 | 30 | 13.84 | 291 | 42.0 | 47.3 | 0.971 | Medium spans |
| W16×31 | 31 | 15.88 | 375 | 47.2 | 54.0 | 0.927 | Long spans |
| W18×35 | 35 | 17.70 | 510 | 57.6 | 66.5 | 0.911 | Heavy loads |
| W21×44 | 44 | 20.66 | 843 | 81.6 | 95.4 | 0.933 | Industrial |
| W24×55 | 55 | 23.57 | 1350 | 114 | 134 | 1.02 | Heavy industrial |
| S12×31.8 | 31.8 | 12.00 | 218 | 36.4 | 41.9 | 0.659 | Bridge girders |
| HP12×53 | 53 | 11.78 | 411 | 69.7 | 78.3 | 2.06 | Pile foundations |
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🏛️ NEED PROFESSIONAL ENGINEERING SERVICES?
This calculator provides preliminary analysis for educational and design development purposes. For construction documents, permit applications, and final engineering, always consult with a licensed structural engineer in your jurisdiction.
⚠️ DISCLAIMER: This calculator is for preliminary design and educational purposes only. Results should be verified by a licensed professional engineer. Not for construction.
© Steel Beam Calculator Pro | AISC 360-16 Compliant | E = 29,000 ksi (200 GPa) | Based on LRFD and ASD Methodologies
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Steel Beam Calculator Pro — Complete User Guide
Step-by-step instructions, engineering formulas, AISC 360 code references, input validation tips, and expert answers — everything you need to use this professional structural analysis tool with confidence.
Tool Overview — What the Steel Beam Calculator Pro Does
The Steel Beam Calculator Pro is a browser-based structural analysis tool that covers the full preliminary design workflow for steel beams and columns. It replaces tedious hand calculations with an interactive engine that references a built-in database of 150+ AISC sections and 25+ steel grades.
Key capabilities:
- Basic Analysis: Computes bending moment, shear force, deflection, bending stress, and safety factor for 8 load patterns and 5 support conditions.
- Weight & Cost Estimator: Instantly calculates total beam weight, surface area, and material cost from linear footage and unit price.
- Load Capacity (LRFD & ASD): Determines maximum allowable uniform and point loads per AISC 360-16 design methods.
- Deflection & Serviceability: Checks actual deflection against code limits (L/360, L/240, L/180, etc.) and recommends camber.
- Column Buckling: Performs Euler / inelastic buckling analysis using AISC Chapter E provisions with KL/r slenderness check.
- Advanced Multi-Load: Applies ASCE 7-16 factored load combinations (1.4D, 1.2D+1.6L, etc.) to find the controlling design load.
Quick Start — Perform a Complete Beam Analysis in 5 Steps
Follow these five steps to run your first full structural analysis using the Basic Analysis tab. Each step includes the valid input ranges and what to look for.
Select Your Beam Section
From the Beam Section Type dropdown, choose a section. Sections are grouped by family:
- W-shapes — wide-flange beams; most common for floors and frames
- S-shapes — American Standard beams; used in bridges and rail
- HP-shapes — bearing piles; stocky profiles for axial loads
- C-shapes — channels; used for purlins, girts, and light framing
- M-shapes — miscellaneous shapes; specialty applications
Tip: If you don't yet know the section, run the analysis with a trial section (e.g., W14×30), check the utilization ratio in results, then upgrade or downgrade accordingly.
Choose Steel Grade
Pick the steel specification from the Steel Grade dropdown. Common choices:
- A992 — default for W-shape beams (Fy = 50 ksi)
- A36 — older / light structural steel (Fy = 36 ksi)
- S355 — European standard equivalent to A572 Gr.50
- A913 Gr.70 — high-strength for slender spans (Fy = 70 ksi)
Watch out: Do not mix AISC grades with Eurocode sections or vice versa without confirming equivalent properties. S355 is entered in ksi here for consistency.
Enter Span & Support Conditions
Enter the Span Length (center-to-center of supports) and select the support condition:
- Simply Supported — pin at one end, roller at the other; most common
- Fixed-Fixed — both ends fully restrained; reduces moment by 33%
- Fixed-Pinned — one end fixed, one pinned; propped cantilever equivalent
- Cantilever — fixed at one end, free at the other; moment doubles for same load
Valid range: Spans from 1 ft (0.3 m) to 200 ft (60 m) are supported.
Define Load Type & Magnitude
Select the Load Type and enter the Load Magnitude:
- UDL — uniform distributed load in lb/ft or kN/m
- Point Load at Center — single concentrated load in lb or kN
- Point Load (Custom Position) — enter position from left support
- Triangular Load — linearly varying; enter peak intensity
- Trapezoidal — partial coverage; enter uniform intensity
Valid range: 0–500,000 lb/ft (0–7,500 kN/m) for distributed; 0–2,000,000 lb (0–9,000 kN) for point loads.
Click "Perform Complete Analysis" & Read Results
Hit the blue 🧮 PERFORM COMPLETE ANALYSIS button. The tool computes and displays six result cards instantly, along with a visual beam diagram showing the bending moment and shear force envelopes. Scroll down to read the status badge (green/orange/red), utilization bars, and safety factor. You can also click 📋 COPY RESULTS to export the summary as plain text, or 📄 EXPORT PDF REPORT for a formatted document.
All 6 Calculator Tabs — Purpose, Inputs & Outputs Explained
Tab 1 — 📏 Basic Analysis (Structural Beam Check)
The primary tab for full preliminary beam design checks. Use it whenever you need to verify that a selected steel section can safely carry a given load over a given span.
Key inputs: Section type, steel grade, span length, support condition, load type, load magnitude, unit system (imperial/metric).
Key outputs: Maximum bending moment (kip·ft), maximum shear (kips), maximum deflection (inches), bending stress (ksi), deflection ratio (L/n), safety factor, utilization percentages, beam diagram.
Tab 2 — ⚖️ Weight & Cost Calculator
Calculates total beam weight and material cost from section nominal weight, length, quantity, and a user-supplied price per pound. Also computes painted/coated surface area for finishing estimates.
Formula used: Total Weight = Section Weight (lb/ft) × Length (ft) × Quantity
Surface Area: Asurface = Perimeter × Length / 12, where perimeter = 2 × (Depth + Flange Width), units in inches converted to ft².
Tab 3 — 📊 Load Capacity (LRFD & ASD)
Determines the maximum load the selected beam can carry for a given span. Performs a lateral-torsional buckling (LTB) pre-check by comparing the unbraced length to Lp (the limiting unbraced length for full plastic moment).
Design methods:
- LRFD — Load and Resistance Factor Design; applies resistance factor φ = 0.90 to the nominal moment capacity.
- ASD — Allowable Strength Design; divides nominal capacity by safety factor Ω = 1.67.
Tab 4 — 📐 Deflection & Serviceability Analysis
Computes elastic midspan deflection under a uniform distributed load and checks it against code-mandated span/deflection limits. Also calculates the recommended camber (80% of dead load deflection), which is pre-cambered into the beam at the fabrication shop to counteract sag under sustained loads.
Deflection limits available: L/120 (industrial), L/180 (total load), L/240 (roof live), L/360 (floor live), L/600 (sensitive equipment), L/1000 (precision).
Tab 5 — 🔧 Column Buckling & Stability Analysis
Analyzes axial compression members (columns) for flexural buckling per AISC 360-16 Chapter E. Computes the slenderness ratio KL/r, Euler elastic buckling load Pe, critical stress Fcr, and the LRFD design compressive strength φPn.
The effective length factor K is user-selected from five end conditions ranging from fixed-fixed (K = 0.65) to cantilever (K = 2.1).
Tab 6 — ⚙️ Advanced Multi-Load Analysis (ASCE 7-16)
Combines dead, live, snow, wind, and point loads using ASCE 7-16 factored load combinations to identify the controlling (maximum) factored design load. This is the load that governs the beam selection when multiple load types act simultaneously. The four combinations checked are:
- Combo 1: 1.4D
- Combo 2: 1.2D + 1.6L
- Combo 3: 1.2D + 1.6S + 0.5L
- Combo 4: 1.2D + 1.0W + 0.5L
Engineering Formulas — Step-by-Step Calculation Reference
Every result in the calculator is derived from classical structural mechanics and AISC code provisions. Below are all key formulas, clearly labeled with variable definitions and code sources.
Formula 1 — Maximum Bending Moment: Simply Supported Beam, Uniform Distributed Load (UDL)
Where it occurs: Maximum moment occurs at midspan. In the calculator, the load entered in lb/ft is converted to lb/in by dividing by 12. The span in feet is converted to inches by multiplying by 12 before plugging into this formula. Final results are reported in kip·ft (divide lb·in result by 12,000).
Simply Fixed-Fixed UDL variant: Mmax = wL²/12 (at the fixed supports, moment is reduced by 33% due to end restraint).
Cantilever UDL variant: Mmax = wL²/2 (at the fixed support — the highest possible moment for a given span and load).
Formula 2 — Maximum Bending Moment: Simply Supported Beam, Point Load at Center
Custom position variant: When the point load is at distance a from the left support, with b = L − a: Mmax = Pab/L. Maximum shear is max(Pb/L, Pa/L).
Fixed-Fixed center point load: Mmax = PL/8 (fixed-end moments reduce peak to half the simply supported value).
Formula 3 — Maximum Elastic Deflection: Simply Supported Beam, Uniform Distributed Load
Point load at center variant: δmax = PL³ / (48EI)
Fixed-Fixed UDL variant: δmax = wL⁴ / (384EI) — same denominator as simply supported but note that the fixed-fixed version has its maximum moment at the supports, not midspan.
Cantilever UDL variant: δmax = wL⁴ / (8EI) — deflection at the free end; 48× larger than simply supported for the same span and load.
Serviceability check: The deflection ratio δactual / (L/limit) is expressed as a utilization percentage. If this exceeds 100%, the beam fails the serviceability limit state even if it passes strength checks.
Formula 4 — Nominal & Design Moment Capacity (AISC 360-16, Chapter F)
LRFD design moment capacity: φMn = 0.90 × Mp
ASD allowable moment capacity: Mn/Ω = Mp/1.67
This formula applies to compact sections with adequate lateral bracing (unbraced length Lb ≤ Lp). If Lb exceeds Lp, the moment capacity is reduced by lateral-torsional buckling, which the Load Capacity tab flags with a warning or failure status.
Formula 5 — Bending Stress (Elastic Section Modulus Check)
Allowable bending stress (ASD): Fb = 0.66 × Fy for compact sections with adequate lateral support. The calculator shows both fb (actual) and Fb (allowable) in the results panel.
Formula 6 — Maximum Shear Force & Shear Stress
Shear stress in web: fv = Vmax / Aw, where Aw = d × tw (depth × web thickness, both in inches). For most standard W-shapes, the web is the primary shear-carrying element.
Nominal shear capacity (AISC Ch. G): Vn = 0.6 × Fy × Aw. LRFD design shear: φVn = 0.90 × Vn.
Formula 7 — Lateral-Torsional Buckling Limiting Unbraced Length (Lp)
If the actual unbraced length Lb ≤ Lp, the full plastic moment Mp is available. If Lp < Lb ≤ Lr, inelastic LTB reduces the capacity (linear interpolation). If Lb > Lr, elastic LTB governs. The Load Capacity tab reports which regime applies and whether additional bracing is needed.
Formula 8 — Euler Elastic Column Buckling Load (Pe)
Elastic buckling stress: Fe = π²E / (KL/r)², where KL/r is the slenderness ratio using ry (weak axis).
Inelastic critical stress (Fy/Fe ≤ 2.25): Fcr = 0.658^(Fy/Fe) × Fy
Elastic critical stress (Fy/Fe > 2.25): Fcr = 0.877 × Fe
AISC slenderness limit: KL/r must not exceed 200. Values above 150 trigger a warning in the calculator.
Input Units, Allowed Ranges & Validation Rules
The calculator supports both Imperial (US Customary) and Metric (SI) input. Select your preferred system with the Unit System dropdown before entering values. All internal calculations use inches and pounds; metric inputs are automatically converted.
| Span Length | feet (ft) |
| Distributed Load | lb/ft (plf) |
| Point Load | lb (pounds) |
| Moment | kip·ft (k·ft) |
| Shear | kips (k) |
| Stress | ksi (kip/in²) |
| Deflection | inches (in) |
| Section Modulus | in³ |
| Moment of Inertia | in⁴ |
| Cost | $/lb (dollars per pound) |
| Span Length | metres (m) |
| Distributed Load | kN/m |
| Point Load | kN (kilonewtons) |
| Moment | kN·m |
| Shear | kN |
| Stress | MPa (= N/mm²) |
| Deflection | mm |
| Conversion: 1 ft | = 0.3048 m |
| Conversion: 1 kN/m | = 68.52 lb/ft |
| Conversion: 1 kN | = 224.8 lb |
Input Validation Rules — Required & Recommended Ranges
| Input Field | Minimum | Maximum | Required? | Notes |
|---|---|---|---|---|
| Beam Section | — | — | Yes | Must select from dropdown; leaving blank triggers alert |
| Span Length (ft) | 1 ft | 200 ft | Yes | Enter clear span between support centrelines |
| Load Magnitude (lb/ft) | 0 | 500,000 | Yes | Zero load is valid for weight-only checks |
| Point Load Position (ft) | 0 | ≤ Span | Custom point load only | Must not exceed span; defaults to L/2 |
| Unbraced Length (ft) | 0 | ≤ Span | Load Capacity tab | Cannot exceed span; set to span for conservative check |
| Effective Length Factor K | 0.65 | 2.1 | Buckling tab | Use theoretical K; AISC recommends slightly higher practical values |
| Beam Length (ft) — Weight tab | 1 | 1,000 | Yes | Total cut length including end returns |
| Quantity | 1 | 10,000 | Yes | Number of identical beams in the project |
| Cost per lb ($) | $0.10 | $10.00 | Yes | Current steel prices: A992 ~$0.75–$1.20/lb (2024) |
How to Read & Interpret Your Analysis Results
Every analysis produces a status badge at the top of the results panel, followed by result cards and utilization progress bars. Here is what each element means.
Status Badge Reference
| Badge | Meaning | Utilization Range | What to Do |
|---|---|---|---|
| ✅ DESIGN ADEQUATE | Section passes all strength and serviceability checks | < 90% in all checks | Safe to proceed. Consider if the section is over-designed (utilization < 50% = potentially over-specified). |
| ⚠️ DESIGN AT LIMIT | One or more checks is between 90–100% | 90–100% in any check | Technically adequate but close to the limit. Recommend using the next heavier section, especially for dynamic or fatigue-sensitive applications. |
| ❌ DESIGN INADEQUATE | Section exceeds design capacity in strength or deflection | > 100% in any check | Select a heavier or deeper section. Generally, increasing the depth (d) is more effective than increasing the weight alone because Ix scales as d³. |
Understanding the Safety Factor
The Safety Factor displayed in the Basic Analysis results is calculated as:
- SF > 1.5 — Very conservative. Consider a lighter section if weight and cost matter.
- SF = 1.0–1.5 — Efficient design range. Most commercial beams target 1.1–1.3.
- SF < 1.0 — Section is overstressed; do not use without upgrading.
Deflection can govern even when strength is fine. For long spans (typically over 20 ft / 6 m), deflection — not bending stress — usually controls the beam size. Always check both the moment utilization AND deflection utilization before finalising a section.
AISC Steel Section Quick Reference — Common Beams Compared
The table below compares the ten most commonly specified W-shape and S-shape sections, their structural properties, and typical applications. All values are from the AISC Steel Construction Manual, 16th Edition.
| Section | Weight (lb/ft) | Ix (in⁴) | Sx (in³) | Zx (in³) | ry (in) | Depth (in) | Typical Use |
|---|---|---|---|---|---|---|---|
| W8×10 | 10 | 30.8 | 7.81 | 8.87 | 0.841 | 7.89 | Light Residential |
| W10×12 | 12 | 53.8 | 10.9 | 12.6 | 0.785 | 9.87 | Residential Floors |
| W12×26 | 26 | 204 | 33.4 | 37.2 | 0.965 | 12.22 | Commercial Floors |
| W14×30 | 30 | 291 | 42.0 | 47.3 | 0.971 | 13.84 | Medium Spans |
| W16×31 | 31 | 375 | 47.2 | 54.0 | 0.927 | 15.88 | Long Spans |
| W18×35 | 35 | 510 | 57.6 | 66.5 | 0.911 | 17.70 | Heavy Floor Loads |
| W21×44 | 44 | 843 | 81.6 | 95.4 | 0.933 | 20.66 | Industrial |
| W24×55 | 55 | 1350 | 114 | 134 | 1.02 | 23.57 | Heavy Industrial |
| S12×31.8 | 31.8 | 218 | 36.4 | 41.9 | 0.659 | 12.00 | Bridge Girders |
| HP12×53 | 53 | 411 | 69.7 | 78.3 | 2.06 | 11.78 | Pile Foundations |
Ix = strong-axis moment of inertia; Sx = elastic section modulus; Zx = plastic section modulus; ry = weak-axis radius of gyration.
Beam Analysis Diagram — Visual Guide to Support Conditions & Load Types
The diagram below illustrates the four main support conditions used in the calculator, along with the corresponding shape of the bending moment diagram (BMD) and the location of maximum deflection. Understanding these shapes helps you verify that the calculator results are physically reasonable.
Common Mistakes & Microcopy — What Engineers Get Wrong
These are the most frequent input errors that produce misleading results. Review each before running your analysis.
Key User Pain Points & How This Calculator Solves Them
Hand calculations are slow and error-prone.
- A single beam check involves 6–10 formula steps
- Unit conversion mistakes are common
- No visual confirmation of results
Instant multi-formula engine with visual output.
- All 8 formulas computed simultaneously in <1 second
- Auto unit conversion (Imperial ↔ Metric)
- Canvas-rendered BMD + SFD diagram with labeled values
Looking up section properties is tedious.
- AISC manual is 2,000+ pages
- Digital copies require subscription
- Easy to read wrong row in a dense table
Built-in 150+ section database, instantly searchable.
- All major W, S, HP, M, C shapes pre-loaded
- Ix, Sx, Zx, ry, d, bf, tf, tw all embedded
- Dropdown organized by section family and weight group
Unclear whether a design passes code or not.
- Spreadsheets return numbers without context
- Engineers unsure if 0.95 utilization is OK
- No quick summary for project documentation
Color-coded status badges + utilization bars + safety factor.
- Green/Orange/Red status badge with plain-English verdict
- Animated progress bars showing % utilization for each check
- Copy-to-clipboard and PDF export for documentation
Estimating material costs requires a separate workflow.
- Weight calculations done in spreadsheet
- Surface area for painting estimated separately
- No way to price multiple beams at once
Integrated Weight & Cost tab with quantity pricing.
- Total weight = section weight/ft × length × quantity
- Material cost = total weight × user-defined $/lb
- Painted surface area computed from section perimeter
Frequently Asked Questions — Steel Beam Calculator Pro
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The Safety Factor (SF) is the ratio of the beam's design moment capacity (φMn) to the applied maximum moment (Mapplied). An SF of 1.0 means the beam is exactly at its code-permitted limit. An SF of 1.5 means the beam can carry 50% more load before reaching that limit. In practice, a minimum SF of 1.0 (100% utilization) is the absolute floor. Most engineers target SF ≥ 1.1 to 1.2 for routine beams to allow for load uncertainty. SF values above 2.0 suggest the beam is significantly over-designed.
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LRFD (Load and Resistance Factor Design) applies a resistance factor φ = 0.90 to the nominal capacity and compares it to factored design loads (e.g., 1.2D + 1.6L). It is the preferred method per AISC 360-16 and is generally more efficient for heavily loaded structures.
ASD (Allowable Strength Design) divides the nominal capacity by a safety factor Ω = 1.67 and compares it to unfactored (service) loads. ASD is simpler and still widely used for smaller projects and in jurisdictions where codes require it. Both methods are calibrated to produce similar structural reliability.
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Deflection is proportional to 1/Ix, and the moment of inertia scales with the cube of the depth (I ∝ d³ for a rectangular cross-section). Doubling the depth increases Ix by approximately 8×, cutting deflection to 1/8 of its original value. By contrast, simply using a heavier section at the same nominal depth (e.g., going from W18×35 to W18×55) adds mass but increases Ix proportionally much less. The rule of thumb: to control deflection, go deeper; to control stress, go heavier.
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Lateral-torsional buckling (LTB) occurs when a beam's compression flange buckles sideways (laterally) while the cross-section simultaneously twists. This reduces the moment capacity below Mp. The longer the unsupported (unbraced) segment of the compression flange, the more susceptible the beam is to LTB. If the compression flange is continuously braced — for example, by a composite metal deck welded to it — LTB does not occur and the full Mp is available. The calculator's Load Capacity tab computes Lp (the maximum unbraced length for full plasticity) and flags sections where Lb > Lp.
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Camber is an intentional upward bow built into a beam during fabrication so that the beam levels out under sustained (dead) loads. AISC recommends cambering beams when the dead load deflection exceeds L/300, typically for spans over 20–25 ft. The calculator recommends camber equal to 80% of the dead load deflection (the remaining 20% is intentionally left un-cambered to avoid an upward bow under dead load alone). Camber should not be specified for beams shorter than approximately 20 ft, as it is difficult to achieve accurately at shorter lengths and may cause problems.
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Yes, with important caveats. The calculator includes European steel grades (S235, S275, S355, S420, S460) and accepts metric inputs (m, kN). However, the design provisions used internally follow AISC 360-16, not Eurocode 3 (EN 1993-1-1). The resistance factors, capacity reduction factors, and buckling curves differ between the two codes. For European projects, treat the output as a preliminary sizing check only, and verify against EN 1993 using dedicated Eurocode software before issuing drawings.
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Strength and serviceability are independent limit states governed by different criteria. Bending stress depends on Sx (section modulus), while deflection depends on Ix (moment of inertia). A section can be strong enough to carry the load without yielding but still deflect excessively, causing cracking in attached non-structural elements (partitions, finishes, facades), vibration problems, or water ponding on roof structures. This is why both checks must pass for a valid design. For spans over ~18 ft, deflection typically governs and you should prioritize sections with high Ix/d (depth efficiency).
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The slenderness ratio is computed as KL/ry, where K is the effective length factor (from the dropdown), L is the unbraced column length in inches, and ry is the weak-axis radius of gyration from the section database. The weak axis is used because ry < rx for most I-shaped sections, making weak-axis buckling more critical when bracing is equal in both directions. AISC 360-16 recommends that KL/r should not exceed 200 for primary compression members. Sections with KL/r between 150 and 200 are technically allowed but the calculator displays a warning to prompt you to consider a stockier section.
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No — this tool analyses non-composite steel sections only. Composite beam design (per AISC 360-16 Chapter I) requires additional inputs such as the concrete slab thickness, concrete compressive strength (f'c), stud connector properties, and percent composite action. A composite beam can carry 1.3–2× the load of the same bare steel section, so using this calculator for a composite beam condition will give conservative (larger) section requirements. For composite beam analysis, a dedicated composite beam calculator is recommended.
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The PDF export is suitable for preliminary design documentation and internal project records. It is not suitable as a standalone permit calculation package without professional engineer review and stamp. Building permit submissions in most jurisdictions require calculations to be signed and sealed by a licensed structural engineer. The exported PDF can be included as an appendix to an engineer's calculation package, provided the engineer has independently verified the inputs and results.