ENMAT101 Engineering Materials and Processes Laboratory 2: Tensile Testing AIM For a selection of engineering materials: To draw / generate a Load-Extension curve to fracture. To find and compare the following properties a) Yield Stress (or elastic limit where there is no yield point) b) UTS c) Ductility as % elongation, and as % reduction in area d) Modulus of Elasticity E (Young’s Modulus) PROCEDURE Before starting the lab, you must calculate the maximum load that can be applied to the specimen, assuming a sensible UTS of the material. Note that in practice, the UTS is nearly always higher than the published values. This is because the published data is usually a 'guaranteed' value, or the lowest value you would rarely, if ever, encounter. Part 1: Test to Destruction: 1. Take measurements of the specimen. Diameter, Length etc. Ascertain the material as best you can. 2. Load the specimen into the machine and set the strain rate 3. Run the test while recording force values at a certain time interval. This data should be logged to a file and then opened up in Excel. Part 2: Measuring Yield (and Proof Stress): 1. Take measurements of the specimen. Diameter, Length etc. Ascertain the material as best you can. 2. Increase the load until you find the yield point. Check the length for Proof Stress set. © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 1 THE LABORATORY REPORT In this lab we are measuring the UTS - Ultimate Tensile Strength. This is the highest stress a material can take before it breaks. We will also analyse the test to determine the material stiffness E, called Modulus of Elasticity. (Also called Young's Modulus) 1. Determine the following: Ultimate Tensile Stress (UTS), MPa Yield Stress (YS), MPa 2. Draw a Graph: Plot FORCE (Y axis) against extension (X axis). Plot STRESS (Y axis) against STRAIN (X axis) 3. Determine; Modulus of Elasticity (E) Quantify resilience and toughness. (Note: Toughness is energy related – where W=Fs, so the graph must be in N and m to obtain Joules. Convert this to J/mm2 Ductility as % elongation, and as % reduction in area 4. Explain why it can be difficult to measure Elastic Limit for materials that do not exhibit a definite Yield Point. What do we use instead and describe how this procedure is carried out (Proof Stress) 5. Explain curvature: What is happening to cause the pulling and relaxing actions to trace non-straight lines? What is the name of this phenomenon? What factor influences the degree of curvature? 6. Describe the fracture surface: Define as ductile/brittle/semi. Make a quick sketch/photo of the break. © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 2 NOTES: TENSILE TESTING Finding YS, UTS, E and Toughness In this lab we are recording force and time during the destructive testing of the specimen. We are after the following: UTS - Ultimate Tensile Strength, YS - Yield Strength. Later, we can try to interpret the data with the assumption that E is known (Modulus of Elasticity. or Young's Modulus), we can also determine strain, toughness, resilience and % elongation. Axial Stress Theory Axial stress acts along an axis, which is really just a shorthand way of saying Tensile or Compressive Stress. = F /A Axial Strain: = x / L Modulus of Elasticity: E = / = Axial Stress (MPa) A = Cross-sectional Area (mm2) F = Force (N) Axial Stress: s = Axial strain (no units) s L = Gauge length - originally (mm) x = extension (mm) E = Modulus of Elasticity (MPa) By recording the force as we increase the load on the specimen, the highest force is used to determine UTS. © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 3 Legacy Data Non-extensometer data from the Schenck tensometer: Test 20101025a: 3pm test: Diam 6 x 80mm long, Mild steel, 0.4%C, normalised at 900oC. Extension 10.5mm Test 20101025b: 7pm class: Diam 6 x 80mm long, Mild steel, 0.4%C, normalised at 900oC. Extension 12.6mm Example data loaded in Excel and a graph drawn (below). © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 4 Yield Point and Proof Stress: 1: True elastic limit 2: Proportionality limit 3: Elastic limit 4: Offset yield strength The yield strength or yield point of a material is defined in engineering and materials science as the stress at which a material begins to deform plastically. Prior to the yield point the material will deform elastically and will return to its original shape when the applied stress is removed. Once the yield point is passed some fraction of the deformation will be permanent and non-reversible. Proof stress When a yield point is not easily defined based on the shape of the stress-strain curve an offset yield point is arbitrarily defined. The value for this is commonly set at 0.1 or 0.2% of the strain. High strength steel and aluminium alloys do not exhibit an obvious yield point, so this offset yield point is used on these materials. © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 5 Shenck Tensometer Searching for yield, work hardening effect. Shenck Tensometer: Determining Young’s Modulus © TAFE NSW Higher Education 2012 Version: X | Day-Month-Year 6
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