Materials Flashcards

(27 cards)

1
Q

Density

A

The density (p) of a material is its mass per unit volume, and it’s a measure of how compact a
substance is. You can calculate density using the following equation: p = m/v

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2
Q

Upthrust

A

Objects in fluids may experience a force called upthrust due to different pressures being exerted
on the surface of the object.

In order to fully understand the origin of upthrust, you should be aware of the following equation
used to calculate pressure (p):

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3
Q

Archimedes’ principle

A

Archimedes’ principle states that the upthrust experienced by an object is equal to the weight of
the fluid it displaces. Upthrust = weight of fluid displaced

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4
Q

fully submerged

A

If an object is fully submerged, then the volume of the displaced fluid is just equal to the volume
of the object.

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5
Q

Stokes’ law

A

Stokes’ law
The resistive force experienced by an object moving in a fluid is known as viscous drag force.
This force is labelled as Fa

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6
Q

Stokes Law conditions

A

The viscous drag force exerted on an object can be calculated using Stokes’ law if the following
conditions apply:
. The object is small + spherical
. The object moves at a low speed with laminar flow.

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7
Q

Laminar flow

A

Laminar flow is where the particles in a fluid move by following smooth
paths with little to no mixing between adjacent layers of the fluid.

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8
Q

Turbulent Flow

A

On the other hand, turbulent flow is where particles in the fluid mix
between layers and form separate currents, because of this, turbulent flow is often described as
chaotic.

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9
Q

Viscosity s increases.

A

Viscosity is a measure of how resistant a fluid is to deformation (e.g. caused by an object moving
through it). A fluid’s viscosity is determined by the internal frictional forces that occur between
adjacent layers of the fluid.

It is important to note that viscosity is temperature dependent:
. In (most) liquids -
As temperature increases, the viscosity of a liquid decreases.
. In gases
As temperature increases, the viscosity of a gas increases.

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10
Q

Hooke’s law

A

Hooke’s law states that extension is directly proportional to the force applied, given that the
environmental conditions (e.g temperature) are kept constant.

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11
Q

Young modulus

A

The Young modulus is a value which describes the stiffness of a material.
It is known that up to the limit of proportionality (explained below), for a material which obeys
Hooke’s law, stress is proportional to strain, therefore the value of stress over strain is constant,
this value is the Young modulus.

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12
Q

Stress

A

Stress - Force applied per unit cross-sectional area.

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13
Q

Strain

A

Strain - This is caused by stress, and is defined as the change in length over the original length.

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14
Q

Force-extension and force-compression graphs

A

Force-extension and force-compression graphs
Force-extension graphs show how the extension of an object varies with the force applied to it.

Hooke’s law can be demonstrated by a force-extension graph which is a straight line through
the origin as this shows that force and extension are directly proportional.

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15
Q

limit of proportionality (P)

A

The limit of proportionality (P) is the point after which Hooke’s law is no longer obeyed.

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16
Q

elastic limit (E)

A

The elastic limit (E) is just after the limit of proportionality and if you increase the force applied
beyond this, the material will deform plastically (be permanently stretched).

17
Q

yield point

A

The yield point is the point at which the material begins to stretch without an increase in load.

18
Q

Elastic deformation

A

Elastic deformation is where a material returns to its original shape once the force applied is
removed. This is because all the work done is stored as elastic strain energy.

19
Q

Plastic deformation

A

Plastic deformation is where a material’s shape is changed permanently. This is because work is
done to move atoms apart, so energy is not only stored as elastic strain energy but is also
dissipated as heat.

20
Q

Force-compressions graphs

A

Force-compressions graphs show how the compression of an object varies with the force
applied to it.

Solids usually behave similarly when tensile and compressive forces are applied, therefore
force-extension and force-compression graphs often look very similar. The main difference being
that beyond the elastic limit, compressed solids will buckle (suddenly change shape) and break
instead of extending plastically.

21
Q

Stress-strain graphs

A

Stress-strain graphs are similar to force-extension graphs, however they describe the behaviour
of a material rather than the behaviour of a specific object.

22
Q

Ductile

A

can undergo a large amount of plastic deformation before fracturing

23
Q

Brittle

A

where a material undergoes little to no plastic deformation before fracturing (break
apart) at a low strain

24
Q

Plastic

A

where a material will experience a large amount of extension as the load is
increased.

25
The breaking stress
The breaking stress of a material is the value of stress at which the material will break apart, this value will depend on the conditions of the material e.g its temperature.
26
Elastic strain energy
Elastic strain energy When work is done on a material to stretch or compress it, this energy is stored as elastic strain energy. This value cannot be calculated using the formula W - Fx delta s because the force is variable, however you can find it by calculating the area under a force-extension graph
27
Rule
Once a material is stretched beyond its elastic limit, a force-extension graph showing loading and unloading will not return to the origin, however the loading and unloading lines will be parallel because the material's stiffness is constant, as shown below. The area between the loading and unloading line is the work done to permanently deform the material.