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The beam shown below is made of an alloy of titanium that has a stress-strain diagram that can in part be approximated by two straight lines. If the material behaviour is the same in both tension and compression, determine the bending moment that can be applied to the beam that will cause the material at the top and bottom of the beam to be subjected to a strain of 0.050 mm/mm 3 cm M 2 cm σ (MPa) 1330 1050 σ = 105(10¹) € σ= 7000€ + 980 0.010 0.050 -€ (mm/mm)

The beam shown below is made of an alloy of titanium that has a stress-strain diagram that can in part be approximated by two straight lines. If the material behaviour is the same in both tension and compression, determine the bending moment that can be applied to the beam that will cause the material at the top and bottom of the beam to be subjected to a strain of 0.050 mm/mm 3 cm M 2 cm σ (MPa) 1330 1050 σ = 105(10¹) € σ= 7000€ + 980 0.010 0.050 -€ (mm/mm)

Materials Science And Engineering Properties
Materials Science And Engineering Properties
1st Edition
ISBN:9781111988609
Author:Charles Gilmore
Publisher:Charles Gilmore
Chapter6: Introduction To Mechanical Properties
Section: Chapter Questions
Problem 36CQ
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Q4 The beam shown below is made of an alloy of titanium that has a stress-strain diagram that can in part be approximated by two straight lines. If the material behaviour is the same in both tension and compression, determine the bending moment that can be applied to the beam that will cause the material at the top and bottom of the beam to be subjected to a strain of 0.050 mm/mm 3 cm 2 cm σ(MPa) 1330 1050 σ = 105(10¹) € σ= 7000€ +980 0.010 gaizu 201 0.050 € (mm/mm)
Transcribed Image Text:Q4 The beam shown below is made of an alloy of titanium that has a stress-strain diagram that can in part be approximated by two straight lines. If the material behaviour is the same in both tension and compression, determine the bending moment that can be applied to the beam that will cause the material at the top and bottom of the beam to be subjected to a strain of 0.050 mm/mm 3 cm 2 cm σ(MPa) 1330 1050 σ = 105(10¹) € σ= 7000€ +980 0.010 gaizu 201 0.050 € (mm/mm)
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