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  1. 13 Beam Deflection Formulas - Structural Basics

    Jun 6, 2023 · The easiest and most important beam deflection formulas for your structural design.

  2. Beam Deflection Tables - MechaniCalc

    This page provides a table listing deflection, slope, shear, and moment formulas for common configurations of beams.

  3. BEAM DEFLECTION FORMULAE BEAM TYPE SLOPE AT FREE END DEFLECTION AT ANY SECTION IN TERMS OF x MAXIMUM DEFLECTION 1. Cantilever Beam – Concentrated load

  4. Beam Deflection Calculator

    In this beam deflection calculator, you'll learn about the different beam deflection formulas used to calculate simply-supported beam deflections and cantilever beam deflections.

  5. Beam Deflection Formulas to Know for Structural Analysis

    When you encounter deflection problems on exams, the real challenge isn't plugging numbers into formulas—it's selecting the correct formula based on support type and loading pattern. Every …

  6. Beam Deflection Basics: Formula, Factors & Limits (2025 Guide)

    Nov 17, 2025 · Learn beam deflection fundamentals: δ=PL³/48EI formula, span/load/stiffness factors, and L/360 code limits. Essential structural engineering concepts.

  7. How to Calculate Beam Deflection | EngineeringSkills.com

    Jul 12, 2022 · In this tutorial, you’ll learn how to calculate beam deflection from first principles using the differential equation of the deflection curve. We’ll cover several calculation …

  8. StructX - Beam Design Formulas

    Apr 6, 2024 · Beam equations for Resultant Forces, Shear Forces, Bending Moments and Deflection can be found for each beam case shown. Handy calculators have been provided for …

  9. Beam Deflection Formula: Ensuring Structural Safety and Durability

    The beam deflection formula links load, span, stiffness, and cross-section shape to how much a beam sags, helping you check serviceability and vibration long before strength becomes critical.

  10. Beams Supported at Both Ends with Continuous and Point Loads: …

    Deflection in position x: δx = q x (L3 - 2 L x2+ x3) / (24 E I) (2d) Note! - deflection is often the limiting factor in beam design. For some applications beams must be stronger than required by …