Biomechanics Why spin a rugby ball?.

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Presentation transcript:

Biomechanics Why spin a rugby ball?

Recap - Linear Motion Descriptors Distance Displacement Speed Velocity Acceleration / Deceleration

Introducing Angular Motion Angular motion is the movement of a body (or a body part) in a circular path about an axis of rotation.

Angular Motion and Force Think…how do we create Angular Motion using Force? This results from an Eccentric Force being applied to a body An Eccentric Force is a force applied outside the Centre of Mass, which results in Angular Motion Torque is a measure of the turning force applied to a body

Practical How can we describe the movement?

Principal Axes of Rotation If an eccentric force is applied to a body, it will rotate around one or more principal axes of rotation. A principal axis of rotation is an imaginary line that passes through the CoM about which the body rotates.

Longitudinal transverse Medial

Think! Using the pictures, identify which principle axis of rotation is being used…

Angular Motion Descriptors Correct angular motion descriptors can be used to analyse technical aspects of performance 3 Key descriptors for angular motion are: Angular Velocity Moment of Inertia Angular Momentum

Measurements Angular Motion is measured in radians 1 radian = 57.3 degrees Angular Distance and Angular Displacement are both measured in radians Angular Speed and Angular Velocity are both measured in radians per second (rad/s)

Angular Velocity Angular Velocity is the rate of change in angular displacement It’s the rate of rotation or rate of spin! Angular Velocity (rad/s) = Angular Displacement (rad)/ Time Taken (s)

Angular displacement The angular displacement is defined as the angle through which an object moves on a circular path. It is the angle, in radians, between the initial and final positions. 1) A runner goes around a circular track that has a diameter of 8.5 m (radius)r = 4.25 m. If he runs around the entire track for a distance of 60 m, what is his angular displacement? θ = s/r θ = angular displacement through which movement has occurred s = distance travelled r = radius of the circle.

How to work out the angular displacement? θ = s/r θ = angular displacement through which movement has occurred s = distance travelled r = radius of the circle. 1) A runner goes around a circular track that has a diameter of 8.5 m. If he runs around the entire track for a distance of 60 m, what is his angular displacement? Answer: The linear displacement of the runner, s = 60 m. The diameter of the curved path, d = 8.5 m = 2r, so r = 4.25 m. Solve the equation for θ. θ = s/r θ = 60m /4.25 m θ = 14.12 radians

How to work out the angular displacement? The cake has a radius of 0.5 m. A bee lands on the cake and walks around the edge for a distance of 80 cm. What is the angular displacement of the bee? Answer: The distance travelled by the bee s = 80 cm = 0.08 m. The radius, r = 0.5 m. θ = s/r θ = 0.08m/0.5 m θ = 0.16 radians

Angular Velocity What is their average Angular Velocity? In physics, the angular velocity of an object is the rate of change of its angular displacement with respect to time. They rotate their legs around the transverse axis anticlockwise at 2.18 radians in 0.4seconds. What is their average Angular Velocity? Angular Velocity (rad/s) = Angular Displacement (rad)/ Time Taken (s) Angular Velocity (rad/s) = 2.18 (rad)/ 0.4 (s) = 5.45 rad/s

Angular Velocity A trampolinist performs a seat drop. They rotate their legs around the transverse axis clockwise at 1.69 radians in 0.3 seconds. What is their average Angular Velocity? 5.63 rad/s

Create Angular Velocity How can we, using a rugby ball and a marker, create and record the angular velocity? Time Radian

Angular Velocity Angular velocity = 28.5 Rad/s θ =5.7 (rad) Radius = 10 cm Distance travelled= 57cm θ = θ =5.7 (rad) The ball rotates round the medial axis anticlockwise at ….. The ball rotates round the medial axis anticlockwise at ….. 5.7 (rad) in 0.2 secs Angular velocity = 28.5 Rad/s

Angular Velocity Angular velocity = θ =5.7 (rad) Radius = 10 cm Distance travelled= 57cm θ = θ =5.7 (rad) The ball rotates round the medial axis anticlockwise at ….. The ball rotates round the medial axis anticlockwise at ….. 5.7 (rad) Angular velocity =

Angular Velocity Angular velocity = θ = (rad) Radius = ……… cm Distance travelled= …….. θ = θ = (rad) The ball rotates round the ……………………anticlockwise at ….. The ball rotates round the medial axis anticlockwise at ….. Angular velocity =

Angular Velocity (rad/s) Task Using the data, draw a graph of Angular Velocity against Time for a somersault. Explain the curve produced! \\FUJI\Staff$\Sport\2016 - 17\Teaching Areas\A-Level PE 2016-18\trips\video of A level\Bounce trip Time Taken (s) Angular Velocity (rad/s) 0.00 0.0 0.05 6.0 0.10 12.0 0.15 17.5 0.20 21.5 0.25 24.0 0.30 25.0 0.35 0.40 21.0 0.45 13.0 0.50 4.0

Exam Question

Exam Question

Why spin a rugby ball? Angular momentum conservation.