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inertia
property of an object that resists change of motion
athropometrics
mass and moment of inertia
what is inertia proportional to
proportional to the mass of an object → the greater the mass, the greater the inertia and the greater the force needed to overcome the inertia
moment of inertia
aka mass of inertia
rotational counterpart of mass
resistance to change in angular velocity; resistance to rotational forces
Newton’s first law
= inertial law
bodies at rest tend to stay at rest; bodies in motion tend to stay in motion unless either is acted upon by an external force
Newton’s second law
= force-acceleration relationship
the acceleration for a body of constant mass is proportional of the resultant forces causing it and the change takes place in the direction in which the force acts
acceleration is inversely proportional to the mass of the body
Newton’s second law equation
Force = mass x acceleration
Newton’s third law
= action-reaction
for every action, there is an equal and opposite reaction
momentum
quantity of motion possessed by a body
represented by p
p = mass x linear velocity
impulse
change in the momentum of the body
= FΔt
FΔt = mΔv
mechnical work
= energy expenditure
forces or moments applied over a distance in the direction of the force applied
no mechanical work is done if there is no movement
work energy relationship
linear: W = F x d
angular: W = M x θ
power
work done over time
power: linear movement
P = F x d/t = F x v
power: angular movement
P = M x θ/t = M x ω
power developed through angular motion tends to be related to muscle performance
positive power
rate of work done by muscles during concentric contractions (working against gravity)
internal muscle forces over external force
power generated or acceleration
negative power
rate of work accomplished by muscles undergoing eccentric contractions (muscles controlling with gravity)
external load over internal muscle force
power absorption or deceleration
pressure
ratio of force and area on which the force is applied → units: N/m2