Weight of a beam is an example of
Uniformly distributed load
When we consider the load acting on a beam, the weight of the beam itself is an important factor. This weight is not concentrated at a single point, nor does it typically vary unevenly along the beam's length if the beam material and cross-section are uniform.
Let's look at the different types of loads mentioned in the options:
The weight of a beam is due to the gravitational force acting on its mass. If the beam has a consistent material density and a uniform cross-sectional area along its entire length, then the mass per unit length is constant. Since weight is mass times gravity, the weight per unit length is also constant throughout the beam's length.
This characteristic – a constant load intensity per unit length acting along the entire span of the beam – perfectly matches the definition of a Uniformly Distributed Load.
Therefore, the weight of a beam is correctly classified as a uniformly distributed load because it is spread evenly along its length with constant intensity per unit measure.
For a simply supported beam or slab, the effective span is calculated as:
Which of the following is CORRECT for indeterminate beam condition?
A cantilever beam is one which is -
In case of deep beam or in thin webbed R.C.C members, the first crack formed is-
In case of web crippling, the dispersion of load from bearing plate takes place at: