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- A thin tubular shaft with a circular cross section (see figure) and with inside diameter 100 mm is subjected to a torque of 5000 N · m. If the allowable shear stress is 42 MPa, determine the required wall thickness t by using (a) the approximate theory for a thin-walled tube and (b) the exact torsion theory for a circular bar.The stepped shaft shown in the figure is required to transmit 600 kW of power at 400 rpm. The shaft has a full quarter-circular fillet, and the smaller diameter D1= 100 mm. If the allowable shear stress at the stress concentration is 100 MPa, at what diameter will this stress be reached? Is this diameter an upper or a lower limit on the value of D2?A hollow shaft for a rotary compressor is to be designed to transmit a maximum of torque of 4750 N-m. The shear stress in shaft, if the ratio of the inside to the outside diameter is 0.4
- A hollow shaft has to transmit 6MW at 150rev / min. The maximum allowable stress is not to exceed 60 MN / m? nor the angle of twist 0.3 ° per meter length of shafting. If the outside diameter of the shaft is 300 mm find the minimum thickness of the hollow shaft to satisfy the above conditions. G = 80 GN / m?A solid shaft is transmitting 1MW at 240rpm . Determine the diameter of the shaft if the maximum torque transmitted exceeds the mean torque by 20%.Take the maximum allowable shear stress are 60MPa.A solid shaft in a rolling mill transmits 30kW at 100 rpm. Find the diameter in mm of the shaft so as not to exceed a shearing stress of 80 MPa and an angle of twist of more than 10 degrees in a length of 8 meters. G = 83 GPa
- (6) A solid shaft is used to transmit 75kW @ 550rpm. If the shaft design stress will not exceed 26N/mm2 , determine the diameter of the solid shaft.find the maximum shear stress induced in a solid circular shaft of diameter 150 mm when the shaft transmits 150 KW power at 150 RPM.Find the max shear stress in given data of two circular shafts (S) AND (H)
- A hollow steel shaft transmits 600 kW at 500 rpm. The maximum shear stress is 62.4 MPa. Find the outside and inside diameter of the shaft, if the outer diameter is twice of inside diameter, assuming that the maximum torque is 20% greater than the mean torque.A hollow bronze shaft (G=5000ksi) has an outer diameter of 3in and a wall thickness of 0.25in. The permitable shear stress in the shaft is 9ksi and the angle of twist must be 0.035rad. Find: a- The max horsepower that can be transmitted by the shaft if the rotation speed is 130 rpm b - The max horsepower that can be transmitted by the shaft if the rotation speed is raised to 510rpmA shaft is transmitting 100 kW at 160 rpm. Find a suitable diameter for the shaft if the maximum torque transmitted exceed the mean by 25%. Take maximum allowable shear stress as 70 MPa.