Given the shape below, calculate the moment of inertia about the horizontal axis, which passes through the centroid of the cross section. Use b1 = 22, b1a = 15, t1 = 0.5, b2 = 12 and t2 = 0.4. Give the answer to one decimal place. %3D bia bi tz + b2 + to

Problem 3. Calculate the moment of inertia of the following area with respect to its y centroidal axis. PL 1/2X6 PL 3/8X8 PL 1/2X6 c Note 1 PL aXc PL = plate; a = thickness; c= longer dimension a and c are in inches. Note 2 For a rectangle with base = b and height = h, the moment of inertia with respect to its centroidal axis is equal to (1/12)bh³.

The W14 x 30 cantilever beam is made of A-36 steel and is subjected to the loading shown in (Figure 1). Assume w = 2.6 kip/ft. Figure 6 ft 30 kip-ft ▼ ▼ Part A Determine the slope at the end B of the beam, measured clockwise. Express your answer in radians to three significant figures. ΑΣΦ.It Ivec A 0B = Submit Part B UB= ✓ Submit Request Answer Provide Feedback Determine the displacement at the end B of the beam. Express your answer in inches to three significant figures. Enter positive value if the displacement is upward and negative value if the displacement is downward. √ A£¢£† vec ΑΣΦΗΜ Request Answer 3 www → ? rad [C] ? in.

Determine the magnitude of the resultant force acting on the pin and itsdirection measured clockwise from the positive x axis.   Please see the figure attached.