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  1. www.omnicalculator.com › construction › beam-deflectionBeam Deflection Calculator

    23 Οκτ 2024 · This beam deflection calculator will help you determine the maximum beam deflection of simply-supported and cantilever beams carrying simple load configurations. You can choose from a selection of load types that can act on any length of beam you want.

  2. Calculate beam deflection, reactions, shear force, bending moment, stress and more for cantilever or simply supported beams. Use the free online tool to input beam length, section, loads, supports and design codes, and get instant results and reports.

  3. Calculate support reactions, shear, moment, deflection and stress diagrams for beams with various support and load types. Upgrade to premium for more features such as custom sections, materials, PDF reports and logo.

  4. calculator-online.net › beam-deflection-calculatorBeam Deflection Calculator

    Make use of our beam deflection calculator to find maximum deflection of the beam (simple-supported or cantilever) after a certain load is carried on it. Calculates the effect of beam bending depending upon the magnitude and location of the object placed on it.

  5. Start your beam design from scratch. Fixed support on one side with a single point load. Fixed supports on both sides with a single point load. Simple supports on both sides with a single moment point load. Fixed and simple supports with a distributed load. Fixed on both sides with a gerber hinge in center.

  6. Input beam geometry and loads to get moment, shear, and deflection diagrams and maximum demands. ClearCalcs uses a powerful finite element analysis engine and supports steel, concrete and wood beams according to various standards.

  7. calculatorcorp.com › beam-deflection-calculatorBeam Deflection Calculator

    1 ημέρα πριν · Length (m): Beam length influences deflection exponentially, as it is raised to the power of three. Modulus of Elasticity (Pa): Reflects the beam material’s ability to resist deformation. Moment of Inertia (m 4): Represents the beam’s cross-sectional geometry; a higher moment of inertia implies less deflection.. Illustrative Example. Consider a beam with a length of 10 meters, a load of ...

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