Materials Flashcards

1
Q

Use the definitions of laminar and turbulent flow to describe the differences between them.

A

Laminar flow: no abrupt changes in direction or speed of flow
Layers don’t mix
Turbulent flow: abrupt changes in direction or speed of flow
Layers mix

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2
Q

State the 3 conditions for Stokes’ law referring to size/ shape of object, speed of object and type of flow. State what F represents.

A
  • Small, spherical objects
  • Travelling at low speeds
  • With laminar flow
  • F represents viscous drag
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3
Q

Describe the conditions when a rising object is travelling at constant velocity. Include a word equation and name this velocity.

A

Forces are balanced

Weight + Viscous drag = Upthrust

Terminal velocity

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4
Q

State what upthrust is equivalent to. Give a word equation for upthrust in terms of density and volume.

A

Upthrust is equal to the weight of displaced fluid

Upthrust= density of fluid x volume of submerged object x 9.81

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5
Q

State how the viscosity of a gas and a liquid varies as temperature is increased.

A

Liquids get less viscous

Gases get more viscous

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6
Q

State Hooke’s law and the corresponding equation.

A

F=kx
An object obeys Hooke’s law if its extension/ compression is directly proportional to the load/ force applies to it up to the limit of proportionality

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7
Q

Describe force extension graph for an object that obeys Hooke’s law.

A

Straight line graph

through the origin

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8
Q

Springs obey Hooke’s law. What are the pairs of equal and opposite forces for springs in tension and springs in compression?

A

Tension- tensile force in spring and tensile force stretching spring

Compression- compressive force in spring and compressive force smashing spring

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9
Q

Explain in terms of force how overall extension varies for 2 springs in parallel and 2 springs in series compared to a single spring.

A

Parallel- force in each spring is halved so overall extension is halved

Series- force in each spring is the same so overall extension is doubled

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10
Q

Explain what is meant by elastic deformation and what happens to an elastic material under tension in terms of atoms.

A

If a deformation is elastic, the material returns to its original shape/ dimensions once the forces are removed
When the material is put under tension, the atoms in the material are pulled apart form one another and move slightly relative to their equilibrium position
The atoms don’t change position in the material so once the load is removed, the atoms return to their equilibrium positions

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11
Q

Explain what is meant by plastic deformation and what happens to a plastic material under tension in terms of atoms.

A

If a deformation is plastic, the material is permanently deformed
When the material is put under tension, some atoms move position relative to each other
When the load is removed, the atoms don’t return to their original positions

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12
Q

State what is represented by the area between the unloading line and the curve.

A

Work done to permanently deform the object.

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13
Q

Explain why using Young Modulus is better for comparing how much different samples stretch than force-extension/ Hooke’s law.

A

How much a material stretches for a particular applied force depends on its dimensions/ size
Stress/ strain is unaffected by the size of the sample
Hooke’s law applies to an object rather than a material so is different for different materials/ sizes

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14
Q

Describe what happens at the breaking stress in terms of atoms. State what breaking stress and ultimate tensile stress depend on.

A

Stress causes atoms to pull apart from each other
At the breaking stress the atoms separate completely
Breaking stress and UTS depend on conditions like temeprature

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15
Q

Describe Young Modulus E in terms of how it relates stress and strain, what it measures, why it is a property of a material and how to calculate it from a stress/ strain curve.

A

YM is the constant of proportionality between stress and strain up to the limit of proportionality
YM is a measure of stiffness of a material
Property of a material because it is unaffected by shape/ size/ dimensions of object
E= gradient of straight line part of curve from origin to limit of proportionality

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16
Q

Describe flexible materials in terms of Young Modulus, bending and deformation. State the opposite of flexible and the graph property

A

Flexible materials have low YM
The more flexible a material, the more it can bend without breaking
The more flexible a material, the more elastic deformation it undergoes when loaded
Stiff
Low gradient

17
Q

Define strong and weak materials in terms of stress and their graph properties.

A

The strong the material, the higher its ultimate tensile strength so the greater stress it can take before it breaks
The weaker the material, the lower its ultimate tensile strength so the smaller stress it can take before it breaks