Loads P = 737 N and Q = 437 N act on an oak beam. Determine the magnitude of the largest shear force (consider both positive and negative values) in the beam. Let a = 0.6 m and b = 1.3 m.

Three toy blocks are glued together to form a beam that supports a vertical shear force of 138 N. Each block has dimensions a = 9 mm and b = 27 mm. Determine the horizontal shear stress in the glue between blocks (1) and (2). The moment of inertia around the horizontal centroidal axis of the beam is 175,507 mm4.

Loads P = 460 N and Q = 765 N act on an oak beam. Determine the magnitude of the largest shear force (consider both positive and negative values) in the beam. Let a = 0.6 m and b = 1.5 m.

A cylindrical beam supports a shear force of 11.1 kN. The outside diameter is 54 mm, and the wall thickness is 3 mm. Determine the maximum horizontal shear stress in the beam.

Three toy blocks are glued together to form a beam that supports a vertical shear force of 109 N. Each block has dimensions a = 8 mm and b = 24 mm. Determine the horizontal shear stress in the glue between blocks (1) and (2). The moment of inertia around the horizontal centroidal axis of the beam is 109,568 mm4.

Loads P = 470 N and Q = 855 N act on an oak beam. Determine the magnitude of the largest shear force (consider both positive and negative values) in the beam. Let a = 0.7 m and b = 1.9 m.

Determine the reaction moment at A. Let w = 5 lb/in., a = 134 in., and EI = 249 × 106 lb·in.2.

Two toy blocks are stacked to form a tee-shape. Each block has dimensions a = 15 mm and b = 45 mm. Determine the moment of inertia about the horizontal centroidal axis for the shape which is located 37.50 mm above the table.

Three toy blocks are glued together to form a beam that supports a vertical shear force of 102 N. Each block has dimensions a = 15 mm and b = 45 mm. Determine the horizontal shear stress in the glue between blocks (1) and (2). The moment of inertia around the horizontal centroidal axis of the beam is 1,354,219 mm4.

Five toy blocks are glued together to form a beam that supports a shear force of 148 N. Each block has dimensions a = 16 mm and b = 48 mm. Determine the maximum horizontal shear stress in the beam.