Question 2 (20 points): A beam is carrying a
moment \(M\) as indicated. The cross section of the
beam is symmetric about the \(z\) axis. The dimensions
of the cross section and the location of the centroid
(point C) are shown. Knowing that \(I_y = 280,000\
mm^4\), \(I_z = 150,000\) \(mm^4\), and \(M = 400062\
N.mm\), where UV are the last two digits of your
student number.
(a) Calculate the components of the bending
moment on the \(y\) and \(z\) axes, \(M_y\) and \(M_z\).
(b) Identify which point at the cross section has the
largest tensile stress, and which point at the
cross section has the largest compressive stress.
(c) Calculate the maximum tensile stress and the
maximum compressive stress in the cross
section.