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  1. Cantilever Beam: For a cantilever beam under a uniformly distributed load, the maximum bending moment at the fixed end is given by \( M_{max}=wL^2 \). Continuous Beam: When dealing with a continuous beam, bending moments at different support points are different. The bending moment at any section in a continuous beam can be calculated using the ...

    • Simply Supported Beam
    • Overhanging Beam
    • Fixed Beam
    • Cantilever Beam
    • Propped Cantilever
    • Continuous Beam

    Starting from the simplest of the beams, the simply supported beam rests on a pin and roller support. Pin support allows rotation and roller support allow rotation and lateral movement. The deflected shape of the beam on loading is shown in white dashed line. This beam has got 3 unknown reactions which are vertical reactions at both the support and...

    Next we are looking at an overhanging beam in which some portion of the beam extends from the support from one side. The deflected shape of the beam on uniform loading between supports would look line white dashed line, in which both the supports will allow rotation of the beam. If the overhang is from both the ends, then the beam is supposed to be...

    Next is, Fixed beam, which has fixed or rigid supports from both the ends. Deflected shape due to uniform loading will look something like white dashed line in which fixed supports will not rotate. Fixed support gives all 3 reactions which are horizontal, vertical and moment at both supports hence a total of 6 unknowns. These unknowns cannot be fou...

    Next we will see a cantilever beam, which is fixed on one side and free on the other side. Deflected shape due to loading will look something like white dashed line. This beam has got only 3 unknowns hence they can be found by equilibrium equations making this beam statically determinate.

    Next we will see a propped cantilever beam which is nothing but a cantilever beam with a Roller support at the other end. The deflected shape due to loading on the propped cantilever will look something like white dashed line. As the total number of unknown reactions are 4, 3 from fixed support and one from roller, it will be termed as a statically...

    Next comes a continuous beam which has 2 or more than 2 spans. The support at the ends may be fixed, pinned or roller. The ends can be overhanging or supported. Deflected shape of the continuous beam on loading will look something like the white dashed line. Point to be noted here is that the intermediate support will not allow rotation of the beam...

  2. Oct 8, 2024 · A beam, in Structural Engineering terms, is a member that can be comprised of a number of materials (including steel and wood aluminum) to withstand loads – typically applied laterally to the beam axis. Beams can also be referred to as members, elements, rafters, shafts, or purlins. A beam can exist within a frame, a truss, or on its own as ...

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  3. A beam strengthened by adding a cable or rod to form a Truss. According to the shape of the cross-section. 1- I-beam. These beam types have I cross-section as shown in the figure. It has high resistance to bending. 2- T-beam. Beam with ″ T ″cross section. 3- C-beam. Beam with ″ C ″ cross-section.

    • Simply Supported Beam. Simply supported beams are the most used static system. It’s usually the first static system that is introduced in university, for a good reason.
    • Cantilever Beam. Cantilever beams are, after simply supported beams, the 2nd most used static system in structural engineering. There are plenty of cantilever beams in our daily lives, such as balconies, cranes or high-rise buildings.
    • 2-Span Continuous Beam. 2-span continuous beams are not as common any more as simply supported or cantilever beams. This static system is characterized by its 3 supports – 2 on the ends and one in between.
    • 3-Span Continuous Beam. The 3-span continuous beam is characterized by its 4 supports – 2 on the ends and 2 in between. Calculating the internal and reaction forces can also not be done easily with the equilibrium equations.
  4. Definition. A beam is a structural element that primarily resists bending loads, transferring forces from one point to another. Beams play a crucial role in construction and engineering, providing support for various structures by carrying vertical loads and distributing them to columns or walls. They are typically made from materials such as ...

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  6. On completion of this tutorial you should be able to do the following. Define a beam. Recognise different types of beams. Define BENDING MOMENT. Derive the BENDING FORMULAE for beams. Calculate the stress in a beam due to bending. Solve problems involving both bending and direct stress.

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