The solid shaft is subjected to the balanced load. Determine the maximum stress in the shaft given: Diam. = 1.25 in, Ta = 75 ft-lb, Tb = 195 ft-lb, Tc = 110 ft-lb, Td = 240 ft-lb, Te = 10 ft-lb. Ans: τmax = ___

To determine the maximum stress in a solid shaft subjected to a balanced load, use the formula τmax = (16T) / (πd^3), where T is the torque applied at each section and d is the diameter of the shaft. Substitute the given values to calculate the maximum stress.

Explanation:

To determine the maximum stress in the solid shaft, we need to calculate the torque applied at each section of the shaft. Since the load is balanced, the total torque applied at one end is equal to the total torque applied at the other end. We can calculate the maximum stress using the formula:

τmax = (16T) / (πd3)

where τmax is the maximum stress, T is the torque applied at each section, and d is the diameter of the shaft.

Substituting the given values:

Ta = 75 ft-lb, Tb = 195 ft-lb, Tc = 110 ft-lb, Td = 240 ft-lb, Te = 10 ft-lb, and diam. = 1.25 in, we can plug these values into the formula and calculate the maximum stress in the shaft.

τmax =

Learn more about Maximum Stress in a Solid Shaft here:

https://brainly.com/question/33873374

#SPJ11