How can i find deflection in simply supported beam with multiple point loads ?
Structural engineering is a branch of civil engineering that deals with the design and analysis of structures such as buildings, bridges, and other infrastructure. In order to find the deflection of a simply supported beam, a structural engineer uses mathematical equations and principles to determine how much the beam will bend or deform under various loads.
A simply supported beam is a structural element that is supported on both ends by fixed or hinged connections. This type of beam is different from other types, such as cantilever or continuous beams, because it is only supported at the ends and does not have any intermediate support points.
The deflection of a simply supported beam can be calculated using the Euler-Bernoulli beam theory, which takes into account the beam's material properties, dimensions, and applied loads. This theory uses differential equations and boundary conditions to determine the deflection at any point along the beam.
The deflection of a simply supported beam can be affected by a variety of factors, including the beam's material properties (such as elasticity and strength), the dimensions and shape of the beam, the magnitude and distribution of the applied loads, and the support conditions at the ends of the beam.
The deflection of a simply supported beam is an important factor in the design and analysis of structures. It helps engineers determine if a beam is strong enough to support the intended loads without excessive bending or deformation. This information is crucial in ensuring the safety and stability of a structure.