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HomePhysics & EngineeringBeam Load Calculator — Deflection & Bending Moment
Physics & Engineering

Beam Load Calculator — Deflection & Bending Moment

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Educational calculator for simply supported beams under centered point load or uniform distributed load.

Educational / estimation only. This calculator covers only a simply supported beam under a single centered point load or uniform distributed load. For actual construction or structural design, consult a qualified structural engineer — this tool does not cover safety factors, load combinations, or code compliance (e.g. IS 800).

Find I from beam section tables (e.g. ISMC/ISMB) — not calculated here.

Enter span, load, E, and I to calculate.

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Frequently Asked Questions

Quick answers to common questions

What is beam deflection and why does it matter?+

Deflection is how much a beam bends/sags under load. Excessive deflection can cause visible sagging, cracking in attached finishes (like ceilings or floors), or functional problems even if the beam isn't at risk of breaking. Building codes specify maximum allowable deflection (often as a fraction of span length, like L/360) for serviceability.

What is the formula for maximum deflection of a simply supported beam under a point load?+

For a point load P at the center: Max Deflection = (P × L³) / (48 × E × I), where L is span length, E is the material's modulus of elasticity, and I is the beam's moment of inertia (a property of its cross-sectional shape). This formula applies specifically to a centered point load on a simply supported beam.

What is the formula for a uniformly distributed load?+

For a uniform load w (force per unit length) across the full span: Max Deflection = (5 × w × L⁴) / (384 × E × I). Maximum bending moment for this case is (w × L²) / 8, occurring at the beam's center.

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