Question 2 You are a biomedical engineer working for a small orthopaedic firm that fabricates rectangular shaped fracture fixation plates from titanium alloy (model = "Ti Fix-It") materials. A recent clinical report documents some problems with the plates implanted into fractured limbs. Specifically, some plates have become permanently bent while patients are in rehab and doing partial weight bearing activities. Your boss asks you to review the technical report that was generated by the previous test engineer (whose job you now have!) and used to verify the design. The brief report states the following... "Ti Fix-It plates were manufactured from Ti-6Al-4V (grade 5) and machined into solid 150 mm long beams with a 4 mm thick and 15 mm wide cross section. Each Ti Fix-It plate was loaded in equilibrium in a 4-point bending test (set-up configuration is provided in drawing below), with an applied load of 1000N. The maximum stress in this set-up was less than the yield stress for the Ti-6Al-4V material. Based on my engineering analysis and assuming similar loading conditions in vivo, I conclude that this design can withstand such loading conditions without bending." The report is signed by the former test engineer. III You recall a picture from the Orthopaedic Engineering class you took at Clemson. It showed that fracture repairs can expose plates to loading conditions that are similar to a 3-point bend test. You begin to explore whether the test conditions used by the former test engineer fully captured possible physiological loading conditions in patients with the bent plates. Material Ti-6Al-4V grade 5 Process Annealed Elastic Modulus (GPa) 115 Yield Strength (MPa) 880 Ultimate Tensile Strength (MPa) 950 Ultimate Shear Strength (MPa) 550 Q2D-H: Calculate the shear force and bending moments for 3 point test conditions, assuming the same 1000 N applied load as in part A-C. Report the maximum stress due to bending and draw appropriate shear and bending moment diagrams, as discussed in class lecture. Reference points E-G in your diagrams.

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Question 2
You are a biomedical engineer working for a small orthopaedic firm that fabricates rectangular shaped fracture
fixation plates from titanium alloy (model = "Ti Fix-It") materials. A recent clinical report documents some problems with the plates
implanted into fractured limbs. Specifically, some plates have become permanently bent while patients are in rehab and doing partial
weight bearing activities.
Your boss asks you to review the technical report that was generated by the previous test engineer (whose job you now have!) and used to
verify the design. The brief report states the following... "Ti Fix-It plates were manufactured from Ti-6Al-4V (grade 5) and machined into
solid 150 mm long beams with a 4 mm thick and 15 mm wide cross section. Each Ti Fix-It plate was loaded in equilibrium in a 4-point bending
test (set-up configuration is provided in drawing below), with an applied load of 1000N. The maximum stress in this set-up was less than the
yield stress for the Ti-6Al-4V material. Based on my engineering analysis and assuming similar loading conditions in vivo, I conclude that this
design can withstand such loading conditions without bending." The report is signed by the former test engineer.
You recall a picture from the Orthopaedic Engineering class you took at Clemson. It showed that fracture
repairs can expose plates to loading conditions that are similar to a 3-point bend test. You begin to
explore whether the test conditions used by the former test engineer fully captured possible
physiological loading conditions in patients with the bent plates.
Material
Ti-6Al-4V
grade 5
Process
Annealed
Elastic
Modulus (GPa)
115
Yield Strength
(MPa)
880
Ultimate Tensile
Strength (MPa)
950
Ultimate Shear
Strength (MPa)
550
III
Nest
Q2D-H: Calculate the shear force and bending moments for 3 point test conditions, assuming the same 1000 N applied load as in part A-C.
Report the maximum stress due to bending and draw appropriate shear and bending moment diagrams, as discussed in class lecture.
Reference points E-G in your diagrams.
Transcribed Image Text:Question 2 You are a biomedical engineer working for a small orthopaedic firm that fabricates rectangular shaped fracture fixation plates from titanium alloy (model = "Ti Fix-It") materials. A recent clinical report documents some problems with the plates implanted into fractured limbs. Specifically, some plates have become permanently bent while patients are in rehab and doing partial weight bearing activities. Your boss asks you to review the technical report that was generated by the previous test engineer (whose job you now have!) and used to verify the design. The brief report states the following... "Ti Fix-It plates were manufactured from Ti-6Al-4V (grade 5) and machined into solid 150 mm long beams with a 4 mm thick and 15 mm wide cross section. Each Ti Fix-It plate was loaded in equilibrium in a 4-point bending test (set-up configuration is provided in drawing below), with an applied load of 1000N. The maximum stress in this set-up was less than the yield stress for the Ti-6Al-4V material. Based on my engineering analysis and assuming similar loading conditions in vivo, I conclude that this design can withstand such loading conditions without bending." The report is signed by the former test engineer. You recall a picture from the Orthopaedic Engineering class you took at Clemson. It showed that fracture repairs can expose plates to loading conditions that are similar to a 3-point bend test. You begin to explore whether the test conditions used by the former test engineer fully captured possible physiological loading conditions in patients with the bent plates. Material Ti-6Al-4V grade 5 Process Annealed Elastic Modulus (GPa) 115 Yield Strength (MPa) 880 Ultimate Tensile Strength (MPa) 950 Ultimate Shear Strength (MPa) 550 III Nest Q2D-H: Calculate the shear force and bending moments for 3 point test conditions, assuming the same 1000 N applied load as in part A-C. Report the maximum stress due to bending and draw appropriate shear and bending moment diagrams, as discussed in class lecture. Reference points E-G in your diagrams.
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