KINS 4200 Exam 3 Angular Kinetics II

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29 Terms

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levers definition

simple machines consisting of a relatively regic bar-like body that may be made to rotate about an axis

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lever arm

the bar like body

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effort arm

distance from the fulcrum to the effort force

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resistance arm

distance from the fulcrum to resistance (or load) force

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fulcrum

point of support or axis about which a lever may be made to rotate

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mechanical advantage definition

determines mechanical effectiveness to understand which force is magnified by the lever

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mechanical advantage formula

MA = effort arm / resistance arm

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MA = 1

balance

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MA > 1

strength

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MA < 1

velocity

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mechanical advantage affected by

muscle length, cross sectional area, moment arm, angle of attachment, shortening velocity, training, fatigue

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1st class lever

effort force and resistance force are on opposite sides of fulcrum

optimizes balance

ex. head on spine

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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

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greater effort arm =

= greater torque

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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

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erector spinae

muscle group that help keep spine erect

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highest torque occurs when

sitting in slouched posture

greater moment arm = greater gravitational torque

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balance definition

ability of a body to assume and maintain a stable position

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base of support

area bound by the outermost regions of contact between a body and support surface

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stable posture =

maintain the line of gravity within the base of support

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to increase stability

increase size of base of support

position COM as low as possible

increase body mass

increase friction

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2nd law: law of acceleration linear

F = ma

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2nd law: law of acceleration angular

T = Ia

  • torque = angular acceleration x moment of inertia


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moment of inertia definition

resistance of an object to angular rotation

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moment of inertia formula

I = m1r22 + m2r22 + …

  • r = distance of the object from the axis of rotations


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angular momentum (H) =

moment of inertia (I) x angular velocity (w)

H = Iw

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conservation of angular momentum

no external torque acts on object, no change of angular momentum will occur = angular momentum remains constant and is conserved

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angular moment dependent on

mass, radius of rotation, angular velocity

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if mass remains the same, but distance from axis of rotation differs

moment of inertia differs