. The shaft shown in the figure is made from a steel tube, which is bonded to a brass core. If a torque of T = 227 Ib-ft is pplied at its end, calculate the absolute maximum shear stress developed in each of steel tube, and brass core. The end of the shaft is attached to rigid supports (fixed supports). Take Gst = 11.4 X 103 ksi, and Gbr = 5.2 X 10³ ksi. B 0.5 in. 4 ft 1 in. A T = 227lb-ft

The steel shaft is made from two segments: AC has a diameter of 0.5 in, and CB has a diameter of 1 in The shaft is fixed at its ends A and B and subjected to a torque of 500 lb-ft G₁ = 10.8 (10¹) ksi (Figure 1) Figure 0.5 in. 8 in. D 500 lb-ft 12 in. 1 of 1 1 in. B Determine the maximum shear stress in the shaft. Express your answer in kilopounds per square inch to three significant figures. Tmax Submit Provide Feedback IVE ΑΣΦ. 11 | vec Request Answer ? ksi

An aluminum shaft of two segments is shown below. Determine the allowable torque if the shear stress is not to exceed 30MPa and the angle of twist between the ends of the bar is not exceed 2.3°? (Assume G=80GPa)

An automobile engine develops a maximum torque of 162Nm. The low gear ratio of transmission is 2.75, while the back axle ratio is 4.25. The effective wheels radius is 0.325m and the co-efficient of friction between the tyre and the road surface is 0.6. If the permissible shear stress is 32373 X 104Pa. Determine the maximum shaft diameter. Assuming that the load is nearly torsional. What is maximum load permissible on each wheel?