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©PE STUDIES REVISION SEMINARS
2A/2B BIOMECHANICS 2nd ed. ©PE STUDIES REVISION SEMINARS
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BIOMECHANICS – WHAT IS IT?
The study of motion and the effects of forces relative to the body. Applies the laws of mechanics and physics to human performance Contributes to the improvement in mechanical aspects and sports performance in following areas Description Explanation Prediction Improvement Home ©PE STUDIES REVISION SEMINARS
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BIOMECHANICS – BENEFITS
Technique efficiency Injury reduction through an understanding of injury causes and application of correct technique Modification of sports equipment to improve sports performance at all levels E.g. Junior size equipment made lighter and easier to use E.g. Technological advancements in cricket bats, golf equipment, tennis racquet etc to improve power and accuracy Technological development of equipment and computer technology to assist in transition from practice field to playing field E.g. Bowling machine in cricket E.g. Video software – Swinger, Dart Fish, Silicon Coach Home ©PE STUDIES REVISION SEMINARS
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TYPES OF MOTION IN PHYSICAL ACTIVITY
“Define and apply linear motion to selected sport in relation to speed, velocity, acceleration, instantaneous measure/mean measure Define and apply angular motion to a selected sport in relation to angular velocity Define and apply general motion to a selected sport” Curriculum Council of Western Australia. Physical Education Studies Support Document 2009. ©PE STUDIES REVISION SEMINARS Home
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION Takes place through linear pathway, either in a curved line (curvilinear) Ball when it follows a parabolic pathway moves in a curvilinear motion a ski jumper moving through the air in the glide phase or a straight line (straight line motion) All body parts travel in the same direction at the same speed. E.g. An ice skater gliding after they completed a race (straight line motion), Also referred to as translatory motion, or TRANSLATION When a body experiences translation, it moves as a unit, and portions of the body do not move relative to each other Home ©PE STUDIES REVISION SEMINARS
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ROTATIONAL (ANGULAR) MOTION
Takes place when object turns about an axis of rotation All body parts travel through the same angle, in the same direction, in the same time As a result, all body parts do not move through the same distance E.g. When a gymnasts performs a giant circle on a bar, the entire body rotates, with the axis of rotation passing through the centre of the bar. Home ©PE STUDIES REVISION SEMINARS
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ROTATIONAL (ANGULAR) MOTION
In the human body, angular motion can take place around 3 different axis of rotation Medial axis – navel to lower back (gymnast performing cart wheel) Longitudinal axis – head to toe vertically (ice skater spinning) Horizontal axis – hip to hip (diver performing forward somersault) MEDIAL AXIS LONGITUDINAL AXIS HORIZONTAL AXIS Home
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©PE STUDIES REVISION SEMINARS
GENERAL MOTION Combination of linear and angular motion Human movement usually consists of general motion rather than pure linear motion or angular motion E.g. a cyclist may move in a straight line as a result of the rotation of the legs about the hip joint ©PE STUDIES REVISION SEMINARS Home
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QUANTITIES USED IN LINEAR AND ANGULAR MOTION
Linear Motion ANGULAR MOTION Distance: path of body as moves from one location to another Displacement: how far you finish from start point in set direction Speed: Distance Time Velocity: Displacement Time Acceleration: Final vel – initial vel Vector: A quantity that has both magnitude and direction Angular distance: the exact length of an angular path Angular displacement: the angle between the initial and final position of the body. Angular speed: Angular distance Time Angular velocity: Angular displacement Angular acceleration: Final angular vel – initial angular vel ©PE STUDIES REVISION SEMINARS Home
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION DISTANCE Path of a body as it moves from one location to another. Measured in terms of total distance covered (42km – as per diagram) DISPLACEMENT Measure how far you finish from your start position in a set direction– measured in magnitude and direction (1km west – as per diagram) Distance 6km 1km 3km Start 5km Finish 5km 8km Displacement Runner 15km Home ©PE STUDIES REVISION SEMINARS
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION SPEED Movement from one point to another in the fastest possible time. Calculated by dividing distance travelled by time taken Distance travelled Speed = Time taken 100 metre sprint Time taken = 10 seconds. Therefore - speed = 10m/s Home ©PE STUDIES REVISION SEMINARS
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION SPEED Average speed does not tell us what went on during the race itself Does not tell us the maximum speed reached by the racer Does not indicate when the racer was speeding up or slowing down. More information is gained from looking at intervals during a race Home ©PE STUDIES REVISION SEMINARS
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION VELOCITY Speed in a given direction. Obtained by dividing displacement by time taken. E.g. An athlete runs 400m in 80 seconds in lane 1 of an athletics track – starts and finishes at the same spot – displacement =0. 0m m Velocity = BUT Speed = 80sec sec Av velocity = Av speed = 5m/s Displacement Velocity = Time taken Home ©PE STUDIES REVISION SEMINARS
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©PE STUDIES REVISION SEMINARS
LINEAR MOTION ACCELERATION Rate at which the velocity of a body changes with respect to time. Positive acceleration: Velocity is increasing Negative acceleration (retardation): Velocity is decreasing Zero acceleration: No change in velocity Change in Velocity Acceleration = Time Max speed Fatigue Positive Zero Negative 200m sprint Home ©PE STUDIES REVISION SEMINARS
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Here we look at an example of displacement and distance using a swing
ANGULAR DISPLACEMENT ANGULAR DISTANCE Represents the difference in the angle between the start and end position of the body. In this example, the child starts 50 deg from where she finished so her displacement is 50 deg. Represents the sum of all angles as a body moves from its start position to its end position = 200 deg o o 50 30 o Here we look at an example of displacement and distance using a swing Start 80 o 60 o 40 o 20 Home ©PE STUDIES REVISION SEMINARS
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LINEAR vs. ANGULAR QUANTATIES
Displacement Angular displacement Velocity Angular velocity Acceleration Angular acceleration Force Torque Mass Moment of inertia Momentum Angular Momentum Home ©PE STUDIES REVISION SEMINARS
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