The maximum bending moment of the center of laminated spring of span L due to load W is given by-
WL/4
The bending moment M(x) at this section is the sum of the moments of all forces to one side of the section. Location Bending Moment Formula Value at Center (x=L/2) At a distance x from support (for 0 \le x \le L/2) M(x) = (W)/(2) × x N/A At the center (x=L/2) M_{max} = M\left((L)/(2)\right) (WL)/(4) Therefore, the maximum bending moment at the center of the laminated spring under a central load W is (WL)/(4). Therefore, the correct answer is WL/4.
For a simply supported beam carrying distributed load w per unit length, consider the following relations between shear force F and bending moment M.
A. \(\rm w=-\frac{dF}{dx}\)
B. \(\rm w=-\frac{d^2M}{dx^2}\)
C. \(\rm F=\frac{dM}{dx}\)
Which of the above statements is/are correct ?
A simply supported beam of 4 m span carries a uniformly distributed load all over the span of 20 kN. The maximum bending moment is
When a beam is subjected to a bending moment, the strain in a layer is _____ the distance from the neutral axis.
For a cantilever beam of length 2 m, under load of 1 kN/m, the maximum bending moment is