1/28
Looks like no tags are added yet.
levers definition
simple machines consisting of a relatively regic bar-like body that may be made to rotate about an axis
lever arm
the bar like body
effort arm
distance from the fulcrum to the effort force
resistance arm
distance from the fulcrum to resistance (or load) force
fulcrum
point of support or axis about which a lever may be made to rotate
mechanical advantage definition
determines mechanical effectiveness to understand which force is magnified by the lever
mechanical advantage formula
MA = effort arm / resistance arm
MA = 1
balance
MA > 1
strength
MA < 1
velocity
mechanical advantage affected by
muscle length, cross sectional area, moment arm, angle of attachment, shortening velocity, training, fatigue
1st class lever
effort force and resistance force are on opposite sides of fulcrum
optimizes balance
ex. head on spine
2nd class lever
effort force and resistance force are on the same side of the fulcrum
resistance arm < effort arm
optimizes strength
ex. lower leg
greater effort arm =
= greater torque
3rd class lever
effort force and resistance force are on the same side of fulcrum
resistance arm > effort arm
optimizes velocity (greater range of motion over time)
ex. upper arm
erector spinae
muscle group that help keep spine erect
highest torque occurs when
sitting in slouched posture
greater moment arm = greater gravitational torque
balance definition
ability of a body to assume and maintain a stable position
base of support
area bound by the outermost regions of contact between a body and support surface
stable posture =
maintain the line of gravity within the base of support
to increase stability
increase size of base of support
position COM as low as possible
increase body mass
increase friction
2nd law: law of acceleration linear
F = ma
2nd law: law of acceleration angular
T = Ia
torque = angular acceleration x moment of inertia
moment of inertia definition
resistance of an object to angular rotation
moment of inertia formula
I = m1r22 + m2r22 + …
r = distance of the object from the axis of rotations
angular momentum (H) =
moment of inertia (I) x angular velocity (w)
H = Iw
conservation of angular momentum
no external torque acts on object, no change of angular momentum will occur = angular momentum remains constant and is conserved
angular moment dependent on
mass, radius of rotation, angular velocity
if mass remains the same, but distance from axis of rotation differs
moment of inertia differs