Metal Bending Assessment - Mechanical Properties of Materials Lecture

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31 Terms

1
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Define Strength.

the ability of a material to resist forces

  • we often make choices on the strength of the materials we use of fabrication

  • to compare the strengths of different materials, we must first understand stress

2
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Define Stress.

relates to both magnitude of applied forces and amount of material resisting the force

  • σ = amount of stress

  • F = applied force in pounds

  • A = cross-sectional area in square inches

<p>relates to both magnitude of applied forces and amount of material resisting the force </p><ul><li><p><span style="font-size: calc(var(--scale-factor)*27.96px)">σ = amount of stress </span></p></li><li><p><span style="font-size: calc(var(--scale-factor)*27.96px)">F = applied force in pounds </span></p></li><li><p><span style="font-size: calc(var(--scale-factor)*27.96px)">A = cross-sectional area in square inches </span><span><br></span></p></li></ul><p></p>
3
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Will the same amount of force applied over different ares cause radically different stresses?

yes!

<p>yes!</p>
4
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What are the four types of stress?

  1. tensile

  2. compressive

  3. shear

  4. flexural

5
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<p>Tensile Stresses </p>

Tensile Stresses

act to pull apart an object

  • occur parallel to the lines of force but perpendicular to the area in question

6
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Compressive Stresses

act to squeeze or compress objects

  • compressive stresses also occur parallel to the lines of force and perpendicular to the cross-sectional area

<p>act to squeeze or compress objects </p><ul><li><p>compressive stresses also occur parallel to the lines of force and perpendicular to the cross-sectional area</p></li></ul><p></p>
7
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Shear Stress

act to scissor or shear the object, causing the planes of the material to slide over each other

  • occur parallel to applied forces and cross-sectional area

<p>act to scissor or shear the object, causing the planes of the material to slide over each other </p><ul><li><p>occur parallel to applied forces and cross-sectional area </p></li></ul><p></p>
8
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Flexural Stress

bending stresses

  • combination of tension and compression stresses

<p>bending stresses </p><ul><li><p>combination of tension and compression stresses </p></li></ul><p></p>
9
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<p>What is Strain?</p>

What is Strain?

  • material subjected to sufficient stress will deform or change shape

  • lengthening or shortening due to stress is called experiencing strain

ε = strain

ΔL = change in length

L0 = original length

strain is dimensionless

<ul><li><p>material subjected to sufficient stress will deform or change shape </p></li><li><p>lengthening or shortening due to stress is called experiencing strain</p></li></ul><p><span>ε = strain</span></p><p><span style="font-size: calc(var(--scale-factor)*18.00px)">ΔL = change in length </span></p><p><span style="font-size: calc(var(--scale-factor)*18.00px)">L</span><span style="font-size: calc(var(--scale-factor)*12.00px)">0 = original length </span></p><p><span style="font-size: calc(var(--scale-factor)*12.00px)"><strong> strain is dimensionless </strong></span></p><p></p>
10
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<p>Tension Test </p>

Tension Test

specimen size and testing conditions standardized

  • how hard is it to pull apart?

<p>specimen size and testing conditions standardized</p><ul><li><p>how hard is it to pull apart?</p></li></ul><p></p>
11
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<p>What effects the shape of the stress-strain curve?</p>

What effects the shape of the stress-strain curve?

  • composition

  • heat treatment

  • prior history of plastic deformation

  • strain rate - how fast it deforms

  • temperature

  • state of stress

12
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When stress is linearly proportional to strain, strain is _______.

elastic

13
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If the strain is elastic, the stressed part will [ return, not return] to original shape?.

return

14
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In Plastic Deformation, the material _______ deformed after the stress is removed.

remains

15
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<p>Hooke’s Law </p>

Hooke’s Law

σ=εE OR E =σ/ε

σ = stress in psi

ε = strain in inch/inch

E = Young’s modulus, or modulus of elasticity

  • the modulus E, is the slop of the initial straight line portion of the stress-strain curve

Combines equations for stress, strain, and modulus where F, L0, and A are constants, shows the linear relationship between F and ΔL

<p>σ=<span style="font-size: calc(var(--scale-factor)*27.98px)">ε</span>E OR E =σ/<span style="font-size: calc(var(--scale-factor)*27.98px)">ε</span></p><p>σ = stress in psi</p><p><span style="font-size: calc(var(--scale-factor)*27.98px)">ε = strain in inch/inch</span></p><p>E = Young’s modulus, or modulus of elasticity</p><ul><li><p>the modulus E, is the slop of the initial straight line portion of the stress-strain curve</p></li></ul><p></p><p>Combines equations for stress, strain, and modulus where F, L0, and A are constants, shows the linear relationship between F and<span style="font-size: calc(var(--scale-factor)*27.96px)"> ΔL</span><span><br></span></p><p></p>
16
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If there is 2x force put on a material. . .

you get 2x the amount of length change

17
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Proportional Limit

slope begins to change and linearity ends. permanent change in shape starts

18
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Yield Point

first point where increase in strain appears without increase in stress. Not all materials have a yield point.

19
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Tensile Strength

maximum tensile force (e) divided by original cross-sectional area

<p>maximum tensile force (e) divided by original cross-sectional area</p>
20
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<p>Toughness </p>

Toughness

area under the curve to the point of maximum stress (a-b-c-d-e), the ability to withstand shock loads before rupturing

21
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Plastic or Permanent Strain (εp)

permanent strain when load removed

22
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<p>Thermal Stress </p>

Thermal Stress

when a material is subjected to a change in temp, its dimensions will change. If the material is constrained by neighboring structures, stress is produced.

23
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Plastics have a _________ coefficient of thermal expansion.

higher

24
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<p>Centroid</p>

Centroid

The centroid of an area is defined as the point of application of the resultant of a uniformly force acting on the area.

The center of gravity and centroid of two identically shaped objects will be the same if the density is uniform in each object.

25
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Second Moment of Inertia (second moment of area, area moment of inertia)

is a property of a shape that is used to predict its resistance to bending and deflection.

  • for a rectangle L = bh^3 /12

26
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<p>Stresses in Beams </p>

Stresses in Beams

there is a difference

<p>there is a difference </p>
27
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<p>Cantilevered Beam </p>

Cantilevered Beam

One end of the beam is fixed.

<p>One end of the beam is fixed. </p><p></p>
28
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<p>Freely Supported Beam </p>

Freely Supported Beam

knowt flashcard image
29
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Comparisons of Section Moduli

these are the same materials and everything, the only difference is the configuration

<p>these are the same materials and everything, the only difference is the configuration</p>
30
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Most materials exhibit a linear behavior at least initially on their stress-srain curve describe by ________ Law.

Hooke’s

31
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When subject to flexural stress the amount a beam bends is influenced by its ______.

shape