For a simply supported beam or slab, the effective span is calculated as:
Clear span plus effective depth or centre to centre of supports, whichever is less
The effective span is a key dimension used in structural design to calculate bending moments and shear forces for beams and slabs.
For a simply supported beam or slab, the effective span ($L_{eff}$) is determined based on the geometry of the supports and the beam's dimensions. According to standard structural engineering practice and building codes (like IS 456), the effective span is calculated as the lesser of the following two values:
Mathematically, this is expressed as:
$L_{eff} = \min(L_{cc}, L_{clear} + d)$
The calculation uses the minimum of the two values ($L_{cc}$ and $L_{clear} + d$) to ensure a conservative design, meaning it considers the span that leads to potentially higher design forces, thus ensuring safety.
Option 3 correctly identifies this standard calculation method: Clear span plus effective depth or centre to centre of supports, whichever is less.
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:
Which of the following is the correct statement?
In beam to column connections in steel construction, if torsion is permitted at the ends of simply supported beams by not providing the cleats, the: