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For steel, take a 220 MPa, E=200 GPa, G = 79 GPa, v=0.26 Q1. A solid steel shaft has a radius C-0.1 m and is subjected to the torques shown in Fig. 1. Calculate: 1. The internal reaction in AB in terms of T 2. The maximum torque in AB for a factor of safety of 2 to apply there according to Tresca 3. The resulting principal stresses on and o; in AB 4. The resulting angle of twist of plane B relative to plane A Draw the Mohr's circle to show the state of stress on the shaft's surface. Label all stresses. -T -3T +5T *A 1 m Bx Fig. 1: Shaft with torques

For steel, take a 220 MPa, E=200 GPa, G = 79 GPa, v=0.26 Q1. A solid steel shaft has a radius C-0.1 m and is subjected to the torques shown in Fig. 1. Calculate: 1. The internal reaction in AB in terms of T 2. The maximum torque in AB for a factor of safety of 2 to apply there according to Tresca 3. The resulting principal stresses on and o; in AB 4. The resulting angle of twist of plane B relative to plane A Draw the Mohr's circle to show the state of stress on the shaft's surface. Label all stresses. -T -3T +5T *A 1 m Bx Fig. 1: Shaft with torques

Steel Design (Activate Learning with these NEW titles from Engineering!)
Steel Design (Activate Learning with these NEW titles from Engineering!)
6th Edition
ISBN:9781337094740
Author:Segui, William T.
Publisher:Segui, William T.
Chapter4: Compression Members
Section: Chapter Questions
Problem 4.9.4P
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For steel, take a 220 MPa, E=200 GPa, G = 79 GPa, v=0.26 Q1. A solid steel shaft has a radius C-0.1 m and is subjected to the torques shown in Fig. 1. Calculate: 1. The internal reaction in AB in terms of T 2. The maximum torque in AB for a factor of safety of 2 to apply there according to Tresca 3. The resulting principal stresses on and o; in AB 4. The resulting angle of twist of plane B relative to plane A Draw the Mohr's circle to show the state of stress on the shaft's surface. Label all stresses.
Transcribed Image Text:For steel, take a 220 MPa, E=200 GPa, G = 79 GPa, v=0.26 Q1. A solid steel shaft has a radius C-0.1 m and is subjected to the torques shown in Fig. 1. Calculate: 1. The internal reaction in AB in terms of T 2. The maximum torque in AB for a factor of safety of 2 to apply there according to Tresca 3. The resulting principal stresses on and o; in AB 4. The resulting angle of twist of plane B relative to plane A Draw the Mohr's circle to show the state of stress on the shaft's surface. Label all stresses.
-T -3T +5T *A 1 m Bx Fig. 1: Shaft with torques
Transcribed Image Text:-T -3T +5T *A 1 m Bx Fig. 1: Shaft with torques
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