6 - Materials Flashcards

1
Q

Define elastic deformation (until limit)

A

Once the force acting on an object is removed, the object will return to its original shape. The object will behave elastically until it reaches its elastic limit where it starts to behave plastically and no longer obeys Hooke’s Law.

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2
Q

Define plastic deformation

A

Once the force acting on an object is removed, the object will not return to its original shape and is plastically deformed. The plastic material does not obey Hooke’s Law.

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3
Q

Define force in relation to materials

A

A push or a pull that can change the shape of an object.

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4
Q

Tensile vs compressive force

A

Tensile forces extend a spring to cause tension. Compressive forces shorten a spring and cause compression

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5
Q

What is Hooke’s Law?

A

Hooke’s Law states that the extension of a spring is directly proportional to the force applied to it. F ∝ x or F = kx

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6
Q

What is Hooke’s Law equation?

A

F = kx
force (N) = spring constant (N/m) x extension (m)

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7
Q

Effect of higher stiffness constant

A

The higher the stiffness constant, the stiffer the spring is and the harder it is to extend or compress the spring.

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8
Q

What is the spring constant represented by on a force-extension graph?

A

the gradient of the line

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9
Q

What is does the area under a force-extension graph represent?

A

energy transferred, work done required to stretch spring

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10
Q

Elastic potential energy equation

A

E = 0.5kx^2
energy = 0.5 x spring constant x extension^2

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11
Q

What is the area in between the loading and unloading curve of a material?

A

The energy lost to heating the material

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12
Q

Springs in series

A

As springs in series increase, spring constant decreases. If the number of springs double, the spring constant halves. (assuming all springs have same k)

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13
Q

Springs in parallel

A

As springs in parallel increase, spring constant increases. If the number of springs double, the spring constant doubles. (assuming all springs have same k)

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14
Q

Calculate total k when in parallel

A

k1+k2…

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15
Q

Calculate total k in series

A

1/k = 1/k1 + 1/k2

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16
Q

Define brittle

A

object breaks in one clean movement without or with little plastic deformation

17
Q

Define strong

A

can withstand large static force for a long time, has large UTS

18
Q

Define weak

A

low UTS, opposite of strong - can not withstand large static force for a long time

19
Q

Define hard

A

not easily scratched or dented

20
Q

Define soft

A

easily scratched or dented, opposite to hard

21
Q

Define ductile

A

very plastic material that can be stretched into wires

22
Q

Define tough

A

can withstand large amounts of kinetic energy and can take a lot of kinetic force

23
Q

Define malleable

A

can easily change shape

24
Q

Define Ultimate tensile strength (UTS)

A

The highest force per unit cross sectional area
a material can take before snapping

25
Q

How to measure hardness

A

Use drop test and observe and compare to Moh’s hardness scale

26
Q

How to measure strength

A

Use machine that has a load pulling on both sides.

27
Q

How to measure toughness

A

Use a machine that records the difference in kinetic energy before and after impact (energy lost to material)

28
Q

crack propagation

A

Glass and ice have high glass propagation. Metals don’t as they can fix/repair themselves.

29
Q

What is stress?

A

The pressure that springs feel when a load is attached measured in N/m^-2 or Pa.

30
Q

Stress equation

A

σ = Force (N) / Area (m^-2)

31
Q

What is breaking stress?

A

The stress required to cause a material to break

32
Q

What is strain?

A

The ratio of the extension and original length of a a spring. It has no units.

33
Q

Strain equation

A

ε = Extension / original length

34
Q

What is Young’s modulus?

A

The stress over strain is Youngs modulus (E=σ/ε) therefore is the gradient on a stress-strain graph. It has the same units as stress. If the value is high, object is stiff. If value is low, object is flexible.