MATERIALS SCIENCE SEMESTER PROJECT 2 A tensile test is conducted on a rectangular iron bar with...

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MATERIALS SCIENCE SEMESTER PROJECT 2 A tensile test is conducted on a rectangular iron bar with dimensions of 4.8 mm x 15.9 mm and a initial length of 75.00 mm. The results obtained from the experiment are given in the table below. Using these data, answer the following questions. For this material; a) Draw the stress-strain curve. b) Calculate the modulus of elasticity. c) Determine the yield strength using a 0.2% offset strain and plot it on the graph (if necessary, the relevant part of the graph can be zoomed in). d) Calculate the tensile strength. e) Specify the ductility of the material as elongation. f) Calculate the toughness. g) Calculate the modulus of resilience. h) Tensile tests were conducted on five different samples from this material, and the following tensile forces were determined: 29.9 30.3 30.9 - 31.5-33.2 kN Calculate the average tensile force, standard deviation, and coefficient of variation. i) Specify where this material is used in civil engineering. (Specify the reference from which you obtained this information, such as a book, journal, etc.) j) If the material is loaded up to 30,000 N and then unloaded, calculate the modulus of elasticity, yield strength, tensile strength, and ductility for the next loading condition. k) Draw the true stress-strain curve along with the engineering stress-strain curve. Load (N) 0 Length (mm) 75,000 4740 75,025 9140 75,050 12920 75,075 16540 75,113 18300 75,150 20170 75,225 22900 75,375 25070 75,525 26800 75,750 28640 76,500 30240 78,000 31100 79,500 31280 81,000 30820 82,500 29180 84,000 27190 85,500 24140 87,000 18970 88,725 Fracture MATERIALS SCIENCE SEMESTER PROJECT 2 A tensile test is conducted on a rectangular iron bar with dimensions of 4.8 mm x 15.9 mm and a initial length of 75.00 mm. The results obtained from the experiment are given in the table below. Using these data, answer the following questions. For this material; a) Draw the stress-strain curve. b) Calculate the modulus of elasticity. c) Determine the yield strength using a 0.2% offset strain and plot it on the graph (if necessary, the relevant part of the graph can be zoomed in). d) Calculate the tensile strength. e) Specify the ductility of the material as elongation. f) Calculate the toughness. g) Calculate the modulus of resilience. h) Tensile tests were conducted on five different samples from this material, and the following tensile forces were determined: 29.9 30.3 30.9 - 31.5-33.2 kN Calculate the average tensile force, standard deviation, and coefficient of variation. i) Specify where this material is used in civil engineering. (Specify the reference from which you obtained this information, such as a book, journal, etc.) j) If the material is loaded up to 30,000 N and then unloaded, calculate the modulus of elasticity, yield strength, tensile strength, and ductility for the next loading condition. k) Draw the true stress-strain curve along with the engineering stress-strain curve. Load (N) 0 Length (mm) 75,000 4740 75,025 9140 75,050 12920 75,075 16540 75,113 18300 75,150 20170 75,225 22900 75,375 25070 75,525 26800 75,750 28640 76,500 30240 78,000 31100 79,500 31280 81,000 30820 82,500 29180 84,000 27190 85,500 24140 87,000 18970 88,725 Fracture