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ME260 Mechanical Engineering Design II
Instructor notes
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Mechanical Properties of Materials
Force is not an objective measure of loading Stress = s = Force/Area (F/Ao) is Why? To answer this answer first: If a force of 1 lb is applied to a rubber band and a force of 100 lb is applied to another, which rubber band will break first? Answer: depends on their cross-sectional area, i.e. the stress that they are subjected to F Area = A l F Area = Ao lo (left) Before deformation, and (right) after deformation
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Mechanical Properties of Materials
Deformation is simply change in dimensions or geometry/shape of a material under loading The change in length, Dl =l – lo is not an objective measure of deformation. This is positive change if material is loaded in tension and negative change if loaded in compression. Strain (the relative change in length) = e (or e) = Dl / lo is. Strain sometimes is expressed as a percentage, i.e. as 100×Dl / lo. If a rubber band is extended by 1 cm and another by 1 m, which one will break first? Answer: depends on how much they stretched (Dl) relative/compared to their original length (lo ), i.e. depends on how much they strained. F Area = A l F Area = Ao lo (left) Before deformation, and (right) after deformation
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Mechanical Properties of Materials
Ultimate Tensile Strength(UTS) Or simply Tensile Strength (TS) Yield stress, sometimes sy Slope is Young’s Modulus, E, indicates stiffness
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Mechanical Properties of Materials
Compression is the opposite of tension, i.e. you put pressure on the surface or push on it as opposed to pull on it The stress-strain curve/diagram of a material subjected to compression usually looks similar to a tension test F Area = Ao lo F Area = A l (left) Before deformation, and (right) after deformation
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PLASTIC (PERMANENT) DEFORMATION
• Simple tension test: Stress Loading/ Unloading Loading Unloading Strain Permanent Strain
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YOUNG’S MODULI: COMPARISON
Graphite Ceramics Semicond Metals Alloys Composites /fibers Polymers E(GPa) Based on data in Table B2, Callister 6e. Composite data based on reinforced epoxy with 60 vol% of aligned carbon (CFRE), aramid (AFRE), or glass (GFRE) fibers.
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YIELD STRENGTH: COMPARISON
Room T values Based on data in Table B4, Callister 6e. a = annealed hr = hot rolled ag = aged cd = cold drawn cw = cold worked qt = quenched & tempered
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TENSILE STRENGTH: COMPARISON
Room T values Based on data in Table B4, Callister 6e. a = annealed hr = hot rolled ag = aged cd = cold drawn cw = cold worked qt = quenched & tempered AFRE, GFRE, & CFRE = aramid, glass, & carbon fiber-reinforced epoxy composites, with 60 vol% fibers.
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DUCTILITY, %EL • strain at failure: • Another ductility measure:
Adapted from Fig. 6.13, Callister 6e. • Another ductility measure: • Aluminum/structural steels are examples of ductile materials whereas glass/ceramics are not
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Effect of Temperature on the Stress-Strain Diagram
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TOUGHNESS • Energy to break a unit volume of material
• Approximate by the area under the stress-strain curve. Toughness can be measured with an impact test (Izod or Charpy)
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TOUGHNESS Toughness can be measured with an impact test (Izod or Charpy)
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HARDNESS • Resistance to permanently indenting the surface.
• Large hardness means: --resistance to plastic deformation or cracking in compression. --better wear properties. Adapted from Fig. 6.18, Callister 6e. (Fig is adapted from G.F. Kinney, Engineering Properties and Applications of Plastics, p. 202, John Wiley and Sons, 1957.)
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CREEP • Occurs at elevated temperatures, normally T > 0.4 Tmelt
• Deformation changes with time • Examples: turbine engine blades Deformation with time
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FATIGUE Danger! • Fatigue = failure under cyclic stress.
Ship-cyclic loading from waves. Adapted from Fig. 8.0, Callister 6e. (Fig. 8.0 is by Neil Boenzi, The New York Times.) • Stress varies with time. Hip implant-cyclic loading from walking. Adapted from Fig. 17.19(b), Callister 6e. • Key points: Fatigue... --can cause part failure, even though s < sy. --causes ~ 90% of mechanical engineering failures. Danger!
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DUCTILE VS BRITTLE FAILURE
• Classification: Adapted from Fig. 8.1, Callister 6e. • Ductile fracture is desirable for structural applications! Brittle: No warning Ductile: warning before fracture, i.e. changes geometry before failure
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Material Types Ferrous metals/alloys Nonferrous metals/alloys Polymers
Ceramics Glass Diamond, Graphite Wood Composites Iron-based materials, e.g. steels e.g. nickel, silver, etc. Plastics and rubber are prime examples Compounds of metallic & nonmetallic elements, e.g. chinaware Solid with a random atomic structure like a fluid Both made from pure carbon but have different atomic structure Natural and organic material A combination of two/more material types
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Atomic Structure of Materials
Ferrous metals/alloys Nonferrous metals/alloys Ceramics
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POLYMER MICROSTRUCTURE
• Polymer = many mers Adapted from Fig. 14.2, Callister 6e. • Covalent chain configurations and strength: Direction of increasing strength Adapted from Fig. 14.7, Callister 6e. 2
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STEELS 10 for plain carbon steels, and 40 for 0.4 wt% C High Strength,
Low Alloy Based on data provided in Tables 11.1(b), 11.2(b), 11.3, and 11.4, Callister 6e.
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NONFERROUS ALLOYS Based on discussion and data provided in Section 11.3, Callister 6e.
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Material Selection Strength (MPa) Density (Mg/m3)
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Applications of Material Use
Ferrous metals/alloys Iron-based materials, e.g. steels
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Applications of Material Use
Nonferrous metals/alloys e.g. nickel, silver, etc.
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Applications of Material Use
Polymers Plastics and rubber are prime examples PVC pipes Rubbermaid containers Bakelite (plastic) electric outlet cover
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Applications of Material Use
Ceramics Compounds of metallic & nonmetallic elements, e.g. chinaware oil drill bits blades
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Applications of Material Use
Composites A combination of two/more material types Trailer Blast resistant panel Fiberglass tube
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