Load * Distance ., will act on the CG
Based on the given problem,parabolic and cubic curves are drawn in SFD and BMD.if the given problem has UDL(uniformly distributed load),then we get parbolic curve in BMD.if the given problem contains UVL(uniformly distributed load),then we get parabolic curve in SFD and cubic in BMD.
It depends on what you want to convert the area of the circle into.
You can not convert a unit of length to a unit of area.
Depends on the figure.
Uniform Distribution Load Uniform Distribution Load
udl is converted into point load by multiplying the value of udl with the length of the section of the beam over which the udl is acting.these converted point load is acted at the middle of the section.
A uniformly distributed load (UDL) is a load which is spread over a beam in such a way that each unit length is loaded to the same extent.
The answer is not formulatic. There will be a parabolic shape from the dead load and a discontinuity at the point load.
"kN.m is a unit of bending moment. kN/m is a unit of udl (uniformly distributed load) as far as i know, there isn't kN.m2 but there is kN/m2 kN/m2 is a unit of pressure acting on an area. Please check your question again." I think you have misunderstood the question. The asker can correct me if i'm wrong but I think they mean, for example, that if you have a uniformly distributed load over an floor area in kN/m2 and you have say a beam running across this floor that you would like to run an analysis on, what would be the value of the load in kN/m on the beam? would it simply be the same value in kN/m or would the conversion affect the value? I say this because I'd also like to know the answer :)
Ulster Defence League
Uniformly distributed loads, also known as uniformly distributed loads (UDL), refer to loads that are evenly distributed over a given length or area of a structural element. They exert a constant magnitude per unit length or unit area along the specified region. In the case of one-dimensional structural elements like beams or slabs, a uniformly distributed load applies a constant force or weight per unit length. For example, a beam with a UDL of 10 kN/m means that there is a load of 10 kilonewtons acting on every meter of the beam's length. In two-dimensional elements like plates or surfaces, uniformly distributed loads apply a constant pressure or weight per unit area. For instance, a floor slab with a UDL of 5 kN/m² means that there is a load of 5 kilonewtons per square meter acting on the entire surface area of the slab. Uniformly distributed loads are commonly encountered in various structural applications, such as floor loads in buildings, self-weight of structural elements, dead loads, or evenly distributed loads from equipment or storage. They allow for simplified analysis and design calculations since the load intensity remains constant over the specified area or length. When analyzing or designing structures subjected to uniformly distributed loads, engineers consider the load magnitude, the span or length of the element, and the support conditions. By applying principles of structural mechanics and equilibrium, they can determine the internal forces, moments, deflections, and overall behavior of the structure under the UDL. It's important to note that UDLs are an idealization of real-life loading conditions. In practice, actual loads may vary or have different distributions, requiring engineers to consider more complex load patterns and combinations to accurately analyze and design structures.
When a cantilever beam is loaded with a Uniformly Distributed Load (UDL), the maximum bending moment occurs at the fixed support or the point of fixation. In other words, the point where the cantilever is attached to the wall or the ground experiences the highest bending moment. A cantilever beam is a structural element that is fixed at one end and free at the other end. When a UDL is applied to the free end of the cantilever, the load is distributed uniformly along the length of the beam. As a result, the bending moment gradually increases from zero at the free end to its maximum value at the fixed support. The bending moment at any section along the cantilever can be calculated using the following formula for a UDL: Bending Moment (M) = (UDL × distance from support) × (length of the cantilever - distance from support) At the fixed support, the distance from the support is zero, which means that the bending moment at that point is: Maximum Bending Moment (Mmax) = UDL × length of the cantilever Therefore, the maximum bending moment in a cantilever beam loaded with a UDL occurs at the fixed support. This information is essential for designing and analyzing cantilever structures to ensure they can withstand the applied loads without failure.
Parabolic, max moment at midspan of value wL^2/8 where w is the distributed load and L the length of the beam.
Divide Power Load by "Power Factor"
material = PVC w = 384/5 X ymax XE X l/4 X l where L = 1 meter. deflection = 6 mm
Load * Distance ., will act on the CG