Diagram shows an ā€œIā€ bar consisting of three sections, 1, 2 and 3. The section 1 on top is horizontal with a length of 3.0 inches and thickness 0.5 inches. The section 2 is vertical and has a height of 6.5 inches and thickness 0.5 inches. The section 3 is horizontal and has a length of 6.0 inches and thickness 1.0 inches. The centroid is at the origin of the x y axes on the vertical section 2 close to the bottom.

The flexure formula defines the relationship between elastic stresses and the moment applied to the beam.

The normal stress produced in a beam by a bending moment M increases linearly as the distance from the neutral axis is increased.

Since the beam cross section is not symmetrical about the horizontal centroidal axis (i.e., the z axis in this case), we must compute normal stresses at both the top and bottom surfaces of the cross section.