A solid constant-diameter shaft is subjected to the torques shown. The bearings shown allow the shaft to turn freely. Determine the internal torque in segment (2) of the shaft. Assume that TA = 280 N·m, TB = 640 N·m, TC = 725 N·m, and TD = 365 N·m.

Determine the magnitude of the vertical force Cy for the simply supported beam, where w = 5 kips/ft, M = 275 kip-ft, L1 = 12 ft, L2 = 4 ft, and L3 = 8 ft.

Determine the magnitude of the moment MC for the cantilever beam, where P = 20 kips and M = 40 kip-ft.

In the gear system shown, the motor applies a torque of 418 N-m to the gear at A. Shaft (1) is a solid 35-mm-diameter shaft, and shaft (2) is a solid 50-mm-diameter shaft. The bearings shown allow free rotation of the shafts. Determine the torque TE provided by the gear system at gear E.

Determine the magnitude of the vertical force Cy for the simply supported beam, where w = 5 kips/ft, M = 275 kip-ft, L1 = 12 ft, L2 = 4 ft, and L3 = 8 ft.

Loads P = 360 N and Q = 870 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 = 2.0 m.

Determine the magnitude of the moment MC for the cantilever beam, where P = 12 kips and M = 65 kip-ft.

Two pieces of high-density polyethylene [G = 0.74 GPa] tubing are fitted together and firmly clamped at their ends. A torque of 6.4 N·m is applied to the fitting. Tube (1) is 155 mm long, and tube (2) is 110 mm long. Both tubes have an outsider diameter of 23.0 mm and an inside diameter of 18.2 mm. Determine the magnitude of the torque produced in tube (1).

Loads P = 757 N and Q = 444 N act on an oak beam. Determine the magnitude of the largest bending moment in the beam. Let a = 0.4 m and b = 0.7 m.

Determine the magnitude of the vertical force Ay for the simply supported beam, where w = 5 kips/ft, M = 300 kip-ft, L1 = 11 ft, L2 = 5 ft, and L3 = 9 ft.