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2 Points An aluminum tube of outer diameter R, = 50 mm is heated such that it is mounted over a steel shaft of radius, R1 = 30 mm as shown in the figure. The length I of member is 3 m MT R Ri If a G1 = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, Calculate the torque acting in the steel shaft. 777

2 Points An aluminum tube of outer diameter R, = 50 mm is heated such that it is mounted over a steel shaft of radius, R1 = 30 mm as shown in the figure. The length I of member is 3 m MT R Ri If a G1 = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, Calculate the torque acting in the steel shaft. 777

Residential Construction Academy: House Wiring (MindTap Course List)
Residential Construction Academy: House Wiring (MindTap Course List)
4th Edition
ISBN:9781285852225
Author:Gregory W Fletcher
Publisher:Gregory W Fletcher
Chapter1: Residential Workplace Safety
Section: Chapter Questions
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2 Points An aluminum tube of outer diameter R, = 50 mm is heated such that it is mounted over a steel shaft of radius, R1 = 30 mm as shown in the figure. The length I of member is 3 m MT R Ri If a G1 = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, Calculate the torque acting in the steel shaft. 7717
Transcribed Image Text:2 Points An aluminum tube of outer diameter R, = 50 mm is heated such that it is mounted over a steel shaft of radius, R1 = 30 mm as shown in the figure. The length I of member is 3 m MT R Ri If a G1 = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, Calculate the torque acting in the steel shaft. 7717
If a G = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, %3D Calculate the torque acting in the steel shaft. Select the correct response: 2.515 kN.m 9.973 kN.m 22.694 kN.m 16.621 kN.m
Transcribed Image Text:If a G = 77.2 GPa, G2 = 27 GPa, and torque of MT = 76 kN.m is applied to induce twisting in the member, %3D Calculate the torque acting in the steel shaft. Select the correct response: 2.515 kN.m 9.973 kN.m 22.694 kN.m 16.621 kN.m
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