Mechanics Flashcards
1
Q
Define ‘kinematics’
A
the study of motion/movement without considering forces
2
Q
What are the 2 types of movement
A
- Linear/Translational
- Rectilinear
- Curvilinear
- Rotational
3
Q
SI base units relative to motion
A
Metre (m) - standard unit of length
Kilogram (kg) - standard unit of mass
Second (s) - standard unit of time
4
Q
Give an example of a supplementary base unit
A
Radian (rad) - standard unit of angle
5
Q
What are ‘derived units’ and give an example
A
formed by combining base units
e.g. the Newton (N) kg m s-2
6
Q
What is the COMMON unit of angle
A
the degree (1/360th of a full revolution)
7
Q
what is one radian equal to approximately in degrees
A
57.296 degrees
8
Q
definition of a radian
A
one radian encloses an arc which is equal in length to the circle radius
9
Q
how many radians are equal to a full revolution (360 degrees)
A
2π radians
10
Q
definition of a scalar and give examples
A
has a magnitude only.
e.g. distance, speed, angle, mass, temperature
11
Q
definition of a vector and give examples
A
has both a magnitude and a direction.
e.g. displacement, velocity, acceleration, momentum
12
Q
difference between angular distance and angular displacement
A
angular distance = the total angle turned through (scalar)
angular displacement = the angle turned through and the direction of rotation about an axis (vector)
13
Q
what are rectangular coordinates
A
three axes at right-angles to each other (x, y and z axes)
14
Q
rectangular coordinates are an example of orthogonal axes. what does this mean?
A
the axes are all at right angles to each other, so they are independent. a change in position of one axis doesn’t result in a change in position in another axis.
15
Q
definition of a ‘plane’
A
a flat surface that have zero-thickness and are 2-D.
16
Q
what are polar coordinates
A
gives an ANGLE of a line and its LENGTH
17
Q
if an object has 6 degrees of freedom, what does this mean
A
the object is free to move in all directions.
i.e. 3 independent translations, 3 independent rotations
18
Q
define ‘speed’
A
distance travelled / time taken
19
Q
define ‘velocity’
A
speed AND direction of travel.
displacement / time (unit: m s-1)
20
Q
the gradient of a displacement/time graph gives you…
A
the velocity
21
Q
define ‘acceleration’
A
the rate of change of velocity.
change in velocity/time taken (unit: m s-2)
22
Q
the gradient of a velocity/time graph gives you…
A
the acceleration
23
Q
the area under a velocity/time graph gives you…
A
the total displacement
24
Q
give the equations of linear motion
A
v = u + at
v(squared) = u(squared) + 2as
s = 1/2(u + v) t
s = ut + 1/2at(squared)
25
define 'angular velocity' (ω)
the angular displacement of a rotating object travelled per second.
angular displacement / time taken (unit: rad s-1)
26
the gradient of an angular displacement/ time graph gives you...
the velocity
27
define 'angular acceleration' (α)
the rate of change of angular velocity
change in angular velocity / time (unit: rad s-2)
28
the gradient of an angular velocity/time graph gives you...
the angular acceleration
29
define 'static forces'
forces that are acting on a body that is at rest or moving at constant velocity ie. not accelerating
30
define 'mass'
the quantity of matter that a body is composed of
31
define 'weight' and give the equation
the force of gravity acting on a body
W = mg (N)
m = mass of a body, g = acceleration due to gravity (9.81 m/s(squared))
32
define 'density' and give the equation
mass per unit volume
density (ρ) = m/v (kg m-3)
33
Density of a body is constant - T/F? Explain
True
If the mass of a body changes, the volume will change proportionately, and vice versa.
34
define 'gravity'
The acceleration due to the gravitational attraction between two bodies. As the mass of the bodies increase, so does the force of attraction.
35
define 'centre of mass'
a point where all the mass of a body can be assumed to act
36
define 'centre of gravity'
a point where the weight of the body can be assumed to act.
37
do bodies always have a centre of mass?
yes, when they have enough mass to not be negligible
38
do bodies always have a centre of gravity?
only in a gravitational field!
39
define 'friction' and how does it act?
The force arising between two surfaces when they rub against each other. Friction tends to oppose motion and acts at a tangent to the surfaces.
40
2 forces the maximum magnitude of friction force is dependent on
1. the roughness of the surfaces
| 2. the size of the force pushing them together
41
define 'co-efficient of friction' and give equation
the measure of the maxium friction force between two surfaces
ie. a ratio of the friction force to the force acting normally (perpendicular) to press the two surfaces together
Normally between 0-1.
co-efficient of friction (μ) = F/N
where F = the friction force, N = the force acting normally to the surfaces
42
3 different types of friction
1. static (most friction)
2. sliding
3. rolling (least friction)
43
is the co-efficient of friction the same for all types of friction?
No - each case has its own coefficient!
44
explain 'static friction'
Present when motion is about to occur betwen two surfaces. The friction force present will be just enough to stop the applied force that is trying to move the two forces over one another.
Once maximum force is exceeded, motion will begin.
45
explain 'sliding friction'
Only exists when sliding occurs between 2 surfaces
46
explain 'rolling friction'
Arises between an object and the surface over which it is rolling. It arises because of the deformation of the two surfaces caused by the force acting normally to the two surfaces.
47
what effect does lubrication have on rolling friction?
it doesnt lower it, but it can reduce wear
48
define 'pressure' and give the equation
the force exerted per unit area
P = F/A (unit: Pascals/Pa) (N m-2)
49
define 'static equilibrium'
a body which has no resultant forces acting on it is in static equilibrium. The body is either at rest, or moving at constant velocity ie. it is not accelerating.
50
what is the first condition of static equilibrium?
the sum of all external forces acting on a body is zero
51
what is Newton's III Law
to every action there is an equal and opposite reaction
52
what forces are shown in a free body diagram
those acting: due to gravity, friction forces, and reaction forces
53
what is Newton's I Law
The Law of Inertia - a body will remain at rest or at constant velocity, unless acted upon by a resultant force
54
define 'Inertia'
a body's reluctance to accelerate. represented by its mass
55
what is Newton's II Law and give the equation
The Law of Acceleration - the acceleration of a body is proportional to the applied force and inversely proportional to its mass
F = ma (unit: N)
F = force, m = mass, a = acceleration
56
define 'dynamic equilibrium'
a body which has resultant forces acting on it is in dynamic equilibrium. The body is accelerating or decelerating.
57
what are the conditions of dynamic equilibrium?
1. the sum off all the external forces = the resultant force
| 2. from Newton's II Law, the resultant force is equal to mass x acceleration
58
Equation for component of weight acting down a slope
W = mg x Sinθ (unit: N)
59
define 'momentum' and give equation
An expression of a body's persistence to continue in its present state of motion. Incorporates a body's resistance to change it motion (it's inertia properties) and its velocity.
p = mv (unit: kg m s-1)
60
Change in linear momentum is proportional to applied force. what is the equation for this
F = (mv - mu) / t
61
principle of conservation of momentum
A body will continue to move with constant momentum unless an external force acts to change that momentum
total momentum before collision = total momentum after collision
62
equation for calculating momentum in an elastic collision
m1u1 + m2u2 = m1v1 + m2v2
63
equation for calculating momentum in an inelastic collision
m1u1 + m2u2 = (m1 + m2) x v2
64
what is the 'moment of a force'
the tendency of a force to produce a rotation about an axis (aka torque)
65
how to calculate the moment of a force
the product of the force and length of the line that is perpendicular to the force's line of action
M = F x d (unit: N m)
M = moment, F = force, d = length of line passing through fulcrum that is perpendicular to force
66
2nd condition of static equilibrium
the sum of all the external moments acting on a body must equal zero - rotational static equilbrium.
(if they are not, the body will angularly accelerate - rotational static equilibrium)
67
what is a lever system
a simple machine that consists of a rigid bar that pivots around a fulcrum (hinge). the lever system is acted on by an effort force and a resistance force.
68
how are lever systems present in the human body?
muscles act (the effort force) to move or prevent movement of a limb (the limb is the bar) by overcoming external forces (the resistsance force) such as gravity
69
what is the mechanical advantage (MA) of a lever system
ratio of the force-fulcrum distance / resistance-fulcrum distance
ie force arm/resistance arm
70
what does a high mechanical advantage tell us
the effort force is lower than the resistance force ie. doesn't take much effort to overcome the resistance, so this is mechanically advantageous
71
what does a force disadvantage mean and where are force disadvantages commonly found
the effort forces are much greater than the forces resisting them.
Found in MSK lever systems, where the forces produced by the muscles are much greater than the forces resisting them. Normally because the muscles insertion points tend to be closer to the fulcrum (force-fulcrum distance shorter).
72
why do muscles act at a force disadvantage
the closer the muscle is inserted to a joint then the smaller the change in muscle length required to produce a correspondingly large limb movement
73
classes of lever system and state whether they work at mechanical advantage or disadvantage
1st class:
- fulcrum located between effort and resistance
- either MA or MD
2nd class:
- resistance located between effort and fulcrum.
- MA
3rd class:
- effort located between resistance and fulcrum
- MD
74
define 'tangential linear velocity' and give equation
the velocity measured at any point tangent to a turning wheel
v = r ω,
v = tangential linear velocity, r = circle radius, ω = angular velocity
75
define 'tangential linear acceleration' and give equation
the linear acceleration directed at a tangent to the circle formed by the motion
a = r α
a = tangential angular acceleration, r = circle radius, α = angular acceleration
76
when a body is rotating with constant angular velocity, what will the the tangential linear acceleration be equal to?
zero!
77
define 'radial acceleration' and equation
Radial acceleration acts to maintain a body on its circular path. It is directed from the body to its centre of rotation
Radial acceleration = r ω(squared)
r = circle radius, ω = angular velocity
78
define 'moment of inertia'
similar to inertia of a linear body. it is a measure of resistance of a body to angularly accelerate.
79
moment of inertia depends upon...
1. the body's mass
2. how the mass is distributed within the body in relation to the axis of rotation (if a mass is distributed further from the axis of rotation it will have a greater moment of inertia, so it will make it harder to accelerate
80
equation for moment of inertia
I = mr(squared) (unit: kg m2)
I = moment of inertia, m = mass, r = radius
81
define 'radius of gyration' and give equation
the radius from the axis of rotation in which all the mass of a body is concentrated in rotary motion
I = mk(squared)
82
define 'angular momentum' and give equation
incorporates a body's resistance to change its rotary motion (it's inertial properites) and its angular velocity
L = I ω (unit: kg m2 rad s-1)
L = angular momentum, I = moment of inertia, ω = angular velocity
83
body segment parameters required in anthropometry
1. length
2. mass
3. centre of mass
4. radius of gyration
84
define 'work' and give equation
work is done when a force moves its point of application. It is the product of the applied force and the distance through which it moves
W = F x s (unit: joules)
85
define 'power' and give equation
power is the rate at which energy is expended or work is done
P = W / t (unit: watts)
86
define 'energy' and what are the 2 forms
energy is a measure of a system's capactiy to do work
1. potential energy
2. kinetic energy
87
what is kinetic energy and give equations for both linear and rotary motion
the energy possessed by a body by virtue of its MOTION
KE = 1/2mv(squared) : linear motion
KE = 1/2 Iω(squared) : rotary motion
88
what is potential energy and give equation
the energy posssed by virtue of its POSITION
PE = Wh = mgh
89
definition of a structure?
an arrangement of materials, designed to sustain a load
90
Definition of a material?
Used to construct a structure
91
What is definition of deformation? Do all structures deform when a load is applied?
Deformation = the change in shape or size of a structure or any part of it.
Yes, everything deforms to some extent
92
Definition of stress?
the force exerted per cross-sectional area
93
What factors is stress of a material dependent and independent on?
Dependent factors:
- the material itself
- the cross-sectional area
Independent factors:
- the structure of the material
94
Definition of strain?
the change in length divided by the original length.
95
What factor is strain dependent on ?
the length of the bar
96
What is an axial load?
A force applied along a geometric axis, producing pure tension (strain) or compression (stress)
97
What is a stress-strain relationship
shows how a material deforms (strains) as it is loaded (stressed)
98
What is the Proportional Limit on a stress-strain curve?
between the origin and this point, stress and strain have a linear relationship
99
What is the Elastic Limit on a stress-strain curve?
the greatest stress that can be applied to a material without causing deformation. after this point the material exhibits plastic behaviour.
100
After the elastic limit on a stress-strain curve, does the material follow he same curve on un-loading?
No! The material will follow a new curve because there is a residual or permanent strain.
101
What is the Yield Point on a stress-strain curve?
The point on the curve after which there is an increase in strain (elongation) without any increase in stress. The material exhibits plastic behaviour.
102
What is the yield-strength on a stress-strain curve?
The stress at the yield point
103
What is the strain-hardening region of a stress-strain curve?
Occurs after the large strain during yielding up to the highest point of the curve.
The material changes its atomic structure to resist further deformation.
104
What is the Ultimate Strength on a stress-strain curve?
The highest point on the curve
105
What happens after the Ultimate strength point on a stress/strain curve?
Stretching (elongation) occurs with an apparent decrease in stress.
This is due to "necking", where the cross sectional area of the material is reduced (the original cross section is still used to calculate the stress, so it appears reduced).
106
What is the Rupture point on a stress-strain curve?
The point where fracture occurs
107
What is the difference between a brittle and a ductile material in terms of their behaviour on a stress-strain curve?
Brittle material -
material has an all elastic region, then breaks (no plastic region)
Ductile material -
material has a plastic region (i.e. deforms before breaking)
108
What is Hooke's Law?
describes the behaviour between the origin and the proportional limit on a stress-strain curve, where up to a certain level of stress, the strain produced is proportional to the applied stress.
109
What is Young's modulus (E)?
A proportionality constant, which gives an indication of how difficult the material is to deform under loading i.e. strain under the action of a stress (stiffness).
It is equal to the gradient of the stress-strain curve up to the proportional limit
110
What is the equation for Young's modulus (E)?
Young's modulus (E) = stress/strain
111
What does a small Young's modulus indicate?
a small amount of stress is required to produce a large amount of strain (i.e. flexible)
112
what does a large Young's modulus indicate?
a large amount of stress is required to produce a small amount of strain (i.e. stiff)
113
What is rigidity?
An indication of a bar's ability to resist axial deformation (either tension or compression).
114
Equation for rigidity?
Rigidity = Young's Modulus (E) x cross-sectional area (A)
Units: N
115
What is stiffness (k)?
The force required to produce a unit deflection i.e. shorten or elongate the bar by 1 metre.
It is equal to the rigidity per unit length.
116
Equations for stiffness (k)?
Stiffness (k) =
applied force / change in length
Also,
rigidity (EA) / change in length
Units : N m^-1
117
What is flexibility?
The deflection of a bar under a unit load, so therefore is the inverse of stiffness.
118
Equations for flexibility?
change in length / applied force
1 / rigidity (EA)
1 / stiffness (k)
units : m N^-1
119
What substance exhibits 'viscous behaviour'?
Describe 'viscous behaviour'?
Exhibited by fluids.
Does not deform instantly on loading - the strain is prolonged. Does not return to original shape and size when load is removed.
120
In viscous materials, stress is dependent on strain - T/F?
False - the stresses are dependent on the strain RATE
(since the substance does not deform instantly on loading).
121
Can the behaviour or viscous material be represented by Young's modulus and Hooke's Law?
No - it is represented by the Coefficient of Viscosity,
stress/strain rate,
(unit Nm^-2 . s)
where strain rate is the change in strain / time
122
What substances exhibit 'viscoelastic behaviour'?
Describe 'viscoelastic behaviour'?
Exhibited by articular cartilage and cortical bone.
A material exhibits both viscous (responds to rate of loading) and elastic (returns to original shape and size after load removed) behaviour.
123
What is creep?
describes the behaviour of a material over time when it is subjected to a CONSTANT LOAD.
the material undergoes an initial elastic deformation, then slowly (creeps) continues to elongate (strain) over time
124
What are the stages of creep on a strain-time graph?
1. elastic strain
2. constant creep rate equal to the gradient
3. material necks, and deformation accelerates until fracture
125
What is stress relaxation?
describes the behaviour of a material when it is subjected to a CONSTANT DEFORMATION.
the stress in the material will gradually decrease over time when at a constant strain.
126
List the different types of loading that a solid bar can be subjected to?
1. Tension (axial loading)
2. Compression (axial loading)
3. Bending
4. Shear
5. Torsion
127
What is shear stress?
forces are acting in opposite directions to slip/shear surfaces within a material i.e. slippage of adjacent surfaces
128
Equation for shear stress?
Shear stress (tau) = sheared force/sheared area
Units : N m^-2 (Pa)
129
What is shear strain?
a quantification of the angular deformation a material undergoing shear stress has been subjected to.
130
Equation for shear strain?
shear strain = angle sheared
distance sheared (x) / distance between two shearing forces (d)
Units : radians
131
What is shear strength?
The max shear stress a material can withstand before fracturing
132
Equation for shear strength?
shear force required to fracture the material / sheared area
133
What is Modulus of Rigidity (G)?
a shear modulus.
Combines the measure of shear stress and shear strain into one.
Ratio of shear stress to shear strain.
Equal to the gradient of a shear stress/shear strain curve up to a limiting stress.
134
What is the equation for Modulus of Rigidity (G)?
G = shear stress/shear strain
Unit = Pa
135
When a bar is subjected to a tensile or compressive force, what type of force also always arises?
When is this force largest?
There is always a shear stress, as well as the axial one.
The largest shear stress occurs at 45 degrees to the axial loading, and is equal to half the axial stress.
```
shear stress (max) =
axial stress / 2
```
136
at what angle does the maximum shear stress occur in a bar under an axial load?
45 degrees
137
What is bending stress?
Arises when a material is acted upon by forces or moments which tend to bend or curve it, causing one side to be elongated and the other side to be compressed.
138
What is cantilever bending?
the bar is fixed to a wall at one end, and force is applied to the other end.
139
What is three-point bending?
Compressive and tensile forces act on either side of the bar.
140
What is the neutral axis when a bar is subjected to a bending load?
occurs between the elongated and compressed side of the bar, where there are no stresses and the bar remains the same length
141
What is the stress in any layer in a bent beam dependent on?
the displacement of the layer from the neutral axis.
The further the layer is from the axis, the greater the stress.
The maximum stress will occur at the surfaces of the beam , so the material will fail at the surfaces rather than within the material.
142
What is a bending moment?
The internal moment that balances the externally applied moments when a bar is subjected to a bending load
143
Where does the maximum bending moment occur in a bar?
when the displacement, x, from the applied bending force, F, is equal to the length of the bar, L. i.e.
M = FL
144
In bending moment diagrams, when is the bending moment + ve and when is it - ve?
Bending moment is +ve, when the force causes sagging of the beam.
Bending moment is -ve when the force causes hogging of the beam.
145
What is the 'bending strength' of a beam?
What factors is it dependent on?
The maximum magnitude of a bending moment that a beam can resist. (unit: Nm)
1. the strength of a material
2. the cross-sectional area
3. the cross-sectional shape
146
What equation combines the factors in bending stress - the differing stresses in each layer, and the bending strength?
MISYER equation
M/I = stress/y = E/R
where
M = max bending moment
I = second moment of area
stress = max bending stress
y = displacement of the layer from the neutral axis
E = young's modulus
R = radius of the circle containing the neutral axis
147
What is the 'second moment of area (I)' in bending stress?
What factors is the second moment of area dependent on?
Gives an indication of a structure's resistance to bending.
It is dependent on the cross-sectional shape of a beam - the further the material of a beam is concentrated away from its neutral axis the larger its second moment of area.
148
What is the equation for the second moment of area (I) and y(max) of a RECTANGULAR cross-sectional shape?
I = bd^3/12 (units m^4)
y(max) = 1/2d
149
What is the equation for the second moment of area (I) and y(max) of a CIRCULAR cross-sectional shape?
I = (pi)(d^4) / 64
y(max) = 1/2d
150
What is the equation for the second moment of area (I) and y(max) of a HOLLOW CIRCULAR cross-sectional shape?
I= (pi)/64 x (d^4 outer - d^4 inner)
y(max) = 1/2d (outer)
151
What is torsional stress?
Torsion stress is caused by twisting due to the application of a moment. A bar under the action of a twisting moment is said to be in torsion.
152
When is a bar said to be in pure torsion?
When the cross-section of the bar retains its shape (remains circular and radius is unchanged)
153
In torsion, is deformation uniform throughout the bar?
No - it is zero at the central axis and max at the outer surface.
Therefore angle of twist, shear strain and shear stress are max at the outer surface
154
What equation is used in torsion questions?
M/J = tau/R = G(angle) / L
```
M = applied twisting moment
J = polar second moment of area
tau = shear stress
R = radius of the cross-section
G = modulus of rigidity
angle = angle of twist in radians
L = length of bar
```
155
What is the 'polar second moment of area' (J)?
Gives an indication of how resistant a material is to torsion
156
What is the equation for the polar second moment of area (J) of a SOLID circular cross-section bar?
J = (pi)(d^4) / 32
Units: m^4
157
What is the equation for the polar second moment of area (J) of a HOLLOW circular cross-section bar?
J = (pi) (d^4 outer - d^4 inner) / 32
units: m^4
158
What computerised methods are available for stress analysis?
1. Strain gauges
2. Photoelasticity
3. The finite element method
159
How are stress-strain curves produced in an experimental setting?
Performing a tensile test.
Applying a tensile load to a specimen and gradually increasing until it fractures.
Strain and Stress can be measured and plotted as a graph.
160
In ductile materials, why is the rupture strength less than the ultimate strength?
Due to necking - the cross-sectional area is reduced, so the specimen appears to carry less stress when it is calculated using the original cross-sectional area rather than the reduced cross-sectional area.
161
Explain the process of development of a ductile fracture?
1. Application of a tensile load
2. Formation of microscopic voids at centre of bar - due to high stress causing separation of grain boundaries
3. Voids grow and connect producing larger cavities
4. Metal to metal contact area reduced so much that metal is unable to sustain load and fracture occurs.
5. Deformation by shearing also occurs (max at 45 degrees to axial tensile load)
162
What are the characteristic features of a ductile fracture?
necking
flat granulated central portion
small shear lip
cup and cone fracture surface
163
In what situations will a normally ductile material respond like a brittle material?
- When it has been exposed to fatigue loading (repeated loading and unloading)
- If the material contains a notch or crack at the tip
- Decreasing temperature and increasing strain rate by rapidly loading the material (impact loading)
164
What are the characteristic features of a brittle fracture?
flat fracture surface, perpendicular to the load applied
granular appearance
chevron pattern (separate crack fronts fan out from origin of the crack).
165
What are 'stress concentrations' within a structure, and how do they arise?
points in a structure where the stress level is greater than the average stress with the material.
Caused by sudden changes in shape in the structure (termed 'stress risers').
166
How are the locations of stress concentrations within a structure found?
Using stress trajectories - the points of high stress are where the trajectories are tightly packed.
167
What is 'fracture propagation'?
development of a fracture from the tip of a crack or notch (where stress concentration is highest - notch sensitivity)
168
Since all materials will contain some pores and cracks, how is fracture propagation halted within structures?
What is the advantage/disadvantage of doing this?
building in features like smooth holes to blunt cracks.
although it reduces chance of propagation, the loss of material weakens the structure.
169
What is impact loading?
A sudden intense blow to a structure
170
How is the resistance of structures to impact loading tested?
Charpy impact test
Pendulum released from a known height and breaks specimen when it reaches the bottom. Pendulum continues to swing until it reaches its peak.
Peak swing will be less than the height the pendulum was released from. Change in potential energy is equal to energy absorbed by the specimen - impact energy
PE = W x (initial height - finish height)
171
In what way does temperature affect a material's ability to absorb energy?
Able to absorb more energy with increasing temperature, because the material is changing from brittle to ductile
172
What is fatigue fracture?
Fracture due to repeated loading, often lower than that required to fracture the material.
173
What are the two distinct regions of a fatigue fractured surface of a metallic component?
1. concentric clamshell markings
- show where crack has stopped at various positions as it propagates intermittently
- allows origin of fracture to be located
2. granular or fibrous region
- granular region if material undergoes rapid brittle fracture
- fibrous appearance if material undergoes ductile fracture
174
What are fatigue fractures of bone also known as?
Stress fractures
| March fractures
175
What are the main contributing factors to fatigue fracture in bone?
Frequency of repetition of load - more likely when frequency is too fast for remodelling process
Magnitude of load
Muscle fatigue
176
What is corrosion?
A result of chemical reaction of a metal with its environment
177
Why are orthopaedic implants resistant to corrosion, and how are they made resistant?
The fluids of the body are very corrosive to most metals.
An inert film (passivation layer) covers the surface of the material
178
How does corrosion affect the fatigue behaviour of metals?
Reduces the fatigue resistance, resulting in lower fatigue life and no endurance limit
179
2 groups which metals can be divided into?
1. Ferrous metals (contain iron)
| 2. Non-ferrous metals (no iron)
180
What are metal alloys and why are they formed?
An alloy is formed by addition of various elements to a basic metal.
Improves the mechanical and corrosive properties.
181
What are ferrous alloys?
| Give the most common example of a ferrous alloy?
Iron-based alloys.
Steel - an iron-based alloy of iron and CARBON
182
What is stainless steel?
An iron-based steel alloy that contains CHROMIUM to give it its corrosion-resistant property.
183
What are non-ferrous alloys?
| Give the most common example of a non-ferrous alloy?
Metal alloy that doesn't contain iron.
Titanium based alloy
184
What are the main advantages of titanium-based alloys?
1. Lower density compared to steels
2. Higher strength-to-weight ratio compared to aluminium
3. Excellent corrosion resistance
185
What are the main disadvantages of titanium-based alloys?
1. High material cost compared to steel and aluminium
2. High fabrication cost compared to steel and aluminium
3. Lower Young's modulus than stainless steels
186
What are polymers and give the two most common examples of polymers?
Lightweight, corrosion-resistant electrical insulators.
e.g. plastics and elastomers
187
What are the small units which polymers are made from?
Monomers
188
Describe the stress-strain behaviour of polymers?
Non-linear and time dependent.
189
What are the two types of plastic polymers and describe them?
Thermoplastic - can be reformed by heating
Thermoset - cannot be reformed by heating
190
What is the main characteristic of elastomers?
Can undergo massive strain (700%)
191
What is the structural shape of ceramics?
Crystaline
192
3 examples of ceramics?
Diamond
Brick
Glass
193
Explain why ceramics are suitable for the heads of hip prostheses, but not for the stems?
They have a very large Young's Modulus, so are very hard. This means they are wear-resistant and have low friction.
However they are brittle and not tough, so they cannot be used for stems as they would snap easily.
194
What are composite materials and explain the 3 types?
Two or more materials are joined to give a combo of properties.
1. Particle-reinforced composites
- hard brittle material dispersed in a soft ductile material
2. Fibre-reinforced composites
- fibres of a hard brittle material are incorporated into a soft ductile material
3. Laminar-reinforced composites
- layers (either thick or thin) are arranged in such a way to increase strength and corrosion-resistance.
