biomechanics Flashcards
linear motion
• the movement of a body in a straight line, all parts move the same distance, direction and time.
• It is created by a direct force that passes through the centre of mass.
distance
•The length of a path taken by a body moving from one position to another
• measured in metres
displacement
•The shortest straight line route between two positions (as the crow flies).
•measured in metres
speed
• The movement of a body per unit of time (without reference to direction)
• measured in metres per seconds
speed equation
distance/time
velocity
• The rate of change of displacement/speed in a given direction
• measured in metres per second
acceleration/ deceleration
•The rate of change of velocity
• measures in metre per second per second
acceleration/ deceleration definition
Change in velocity (final – initial) /Time
angular motion
• when a body (or part of a body) moves in a circle or part of a circle about an axis of rotation.
• is created or initiated by an eccentric force which passes outside the centre of mass or axis.
longitudinal axis
from the head to the foot of the body. Rotation around it causes the twisting action in diving, gymnastics or figure skating. (Body works in transverse plane)
frontal axis
from the front to the back of the body. Rotation around it causes “cartwheel” action. (Body works in frontal plane)
transverse axis
from the left to right side of the body. Rotation around it causes “somersault” action. (Body works in sagittal plane)
moment of inertia
• Reluctance of a body to change its state of angular motion or rotation
• measured in kgm^2
moment of inertia calculation
Sum of the mass multiplied by the distance of the mass from the axis of rotation squared
I=Σmr^2
angular velocity
• The rate of spin in a particular direction or angular displacement per unit of time
• measured in Radians per second (rad/s)
angular velocity calculation
Angular velocity (ω) = angular displacement ÷ time
ω = d/t
angular momentum
• The amount of angular motion of a rotating body
• measure in Kilogram metres squared per second: kgm2/s
angular momentum calculation
Angular momentum (L) = moment of inertia (I) x angular velocity (ω)
L = Iω
factors effecting the moment of inertia
• mass
• The distribution of the mass about the axis of rotation
mass effecting moment of inertia
• The larger the mass of the body (or body part) the larger the moment of inertia
For example, it takes less torque (turning force) to initiate spin on a 1kg discus than on a 2kg discus