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Biomechanics yr2
Angular motion
Angular motion
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Gabrielle A-Q
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Angular motion
is the movement of a body or part of a body in a circular path about an
axis of rotation
.
Eccentric force
is a force applied outside the
centre
of mass, resulting in
angular motion
.
Torque
is a measure of the turning (
rotational
or eccentric) force applied to a body
If an
eccentric
force is applied to a body , it will rotate around one or more of the three
axes
of rotation.
Axes of rotation
Longitudinal
- runs from top to bottom of eg (
trampolinist
performs a full twist)
Transverse
- Runs from side to side - eg ( A
front somersault
)
Frontal
- Runs from front to back - eg (Gymnast performs a
cartwheel
)
Descriptions of angular motion
Moment of inertia
(MI)
Angular velocity
Angular momentum
M
I
=
MI\ =
M
I
=
∑
m
x
r
2
\ \sum_{ }^{ }m\ x\ r^2
∑
m
x
r
2
moment of inertia
= mass x distribution of mass from the axis of rotation2
Angular velocity is the rate of change in angular displacement or rate of
rotation
. units (radians per second ) rad/s
Angular velocity
=
angular displacement
/
time taken
Angular momentum
The quantity of angular motion possessed by a body. units (kilogram metres2
per second
) kgm2/s
Moment of inertia
The resistance of a body to change its
angular motion
or
rotation
.
units
(
kilogram metres2
)
k
g
m
2
kgm^2
k
g
m
2
Angular momentum
=
moment of inertia
x
angular velocity