Paper 1 - Biomechanics Flashcards

1
Q

Define force

A

A push or a pull that alters, or tends to alter, the state of motion of a body

Something is stationary when the net force is 0 (e.g. gravity one way, your hand the other way OR in space no forces)

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2
Q

Define velocity

A

Velocity - The rate of motion in a particular direction/the rate of change in displacement (speed is the rate of change in distance)

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3
Q

Define momentum

A

Momentum - The quantity of motion possessed by a moving body (momentum increases by speed or weight increasing)

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4
Q

Define acceleration

A

Acceleration - The rate of change of velocity

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5
Q

What are newtons 3 laws

A

1st : Law of inertia
2nd : Law of acceleration
3rd : Law of reaction

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6
Q

Newton’s 1st Law of motion (define & examples)

A

Newton’s 1st Law of Motion - The Law of Inertia
A body continues in a state of rest or in uniform velocity unless acted upon by an external force.
Inertia = laziness in Latin
Everything in the universe is lazy. Force is needed to get it to move, Force is needed to slow it down, stop it, speed it up, or change direction.
E.g. Stationary body will remain at rest until an external force is applied. (Centre pass in netball, ball remains in the player ( C ) hands until a force is applied to pass the ball).
E.g. Moving body will continue to move with constant velocity until made to change its speed and/or direction by an external force. (The ball will travel at constant velocity in the direction thrown until caught by another player).

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7
Q

Newton’s 2nd Law of motion (define & examples)

A

Newton’s 2nd Law of Motion - The Law of Acceleration
When a force acts on an object, the rate of change of momentum experienced by the object is proportional to the size of the force and takes place in the direction in which the force acts.

E.g. The greater the force applied, the greater the acceleration, the greater the momentum, the greater the distance travelled, (Netball shooter close to the ring will only need to impart a small amount of force towards the ring, however further away the shot will need greater force as it needs more momentum to travel to the goal)

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8
Q

Newton’s 3rd Law of motion (define & examples)

A

Newton’s 3rd Law of Motion - The Law of Reaction
For every force that is exerted by one body on another, there is an equal and opposite force exerted by the second body on the first. (For every action there is an equal and opposite reaction).

E.g. For every action there is an equal and opposite reactions (Netball bounce pass, the ball then travels down towards the floor, downward action force of the ground, that is turn exerts an upward force on the ball and the ball bounces up)
(Netball bounce pass, the player exerts an action force of the ball in the downward direction. The ball exerts a reaction force in the upward direction on the player, a slight increase in pressure in the fingers).

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9
Q

Define linear Motion

A

When a body moves in a straight or curved line (curved when a force acts upon it but its velocity is going in one straight direction), with all parts moving in the same direction at the same speed
E.g. tennis ball, satellite in space
Sporting Example : A performer in the skeleton bobsleigh will travel with linear Motion sliding down the straight parts of the track and with linear Motion in a curved line when sliding around the bends.

Angular motion = object has spin therefore is turning

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10
Q

What are the different types of force

A

Action
Reaction
Internal
External
Horizontal/vertical
Net

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11
Q

Define action force

A

Action force = A force exerted by a performer on another body (e.g. the backwards and downwards force entered by the sprinter on the blocks at the start of a race).

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12
Q

Define reaction force

A

Reaction force = An equal and opposite force to the action force exerted by a second body on the first (e.g. the forward and upward reaction force exerted by the blocks on the sprinter at the start of the race)

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13
Q

Define internal force

A

Internal force = Generated by the contraction of skeletal muscle (e.g. 100m contracts the leg muscle to generate the force required to drive away from the block)

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14
Q

Define external force

A

External force = Comes from outside the body and acts upon it. The force of weight, reaction, friction and air resistance

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15
Q

Define/explain net force

A

Net force = Is the sum of all forces accruing on a body (also called resultant force). It is the overall force acting on a body when all individual forces have been considered. (If a net force = 0, there is no change in motion as the forces are balanced). A body will remain at rest or continue to travel with constant velocity.
E.g. rugby scrum (both packs push forwards with equal force, net force = 0)
If a net force is present, there is a change in motion as the forces are unbalanced (a body either accelerates (+ net force), decelerates (- net force), change its direct or change of shape (e.g. + down force)
E.g. if a net force is positive a body will accelerate (when a netball makes a chest pass, the forward force applied is greater than the air resistance so therefore accelerates)
E.g. if a net force is negative a body will decelerate (when a shuttlecock is hit hard it will decelerate rapidly as air resistance acts in the opposite direction of motion)

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16
Q

Define horizontal/vertical force

A

Vertical forces = that push the body up and pull the body down
Horizontal forces = that push a body forwards and pull it backwards

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17
Q

5 things a force can do with example

A

Force can create motion : the football will remain at rest on the penalty spot until a force is applied to make it move
Force can accelerate a body : the greater the force applied on the ball, the greater the acceleration towards the goal
Force can decelerate a body : as the ball moves through the air towards the goal, the force of air resistance will act in the opposite direction and slow it down
Force can change direction of a body : as the goalkeeper dives to save a shot, he will apply a force from his hand to the ball, changing its direction pushing it away from the goal
Force can change the shape of a body : if the goalkeeper fails to make the save, the force of the ball hitting the net will make the net change shape

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18
Q

Force calculation

A

Force calculation : Force (N) = mass (kg) x acceleration (m/s/s)

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19
Q

Velocity calculation

A

Velocity Calculation:
Velocity = displacement / time taken measured in M/s

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20
Q

Momentum calculation

A

Momentum Calculation:
Momentum = mass x velocity measured in kgm/s

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21
Q

Acceleration Calculation

A

Acceleration Calculation:
Acceleration = (final velocity - initial velocity) / time taken measured in M/s/s

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22
Q

What are our 2 vertical external forces

A

Weight (N)
Reaction (N)

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23
Q

Explain the external force weight (vertical)

A

Weight = Weight is the gravitational pull that the earth exerts on a body and is measured in Newtons (N). Weight force is always present and acts downwards from the body’s centre of mass. It’s shown on a diagram as an arrow pointing down from the centre of mass. (Weight = mass x acceleration).

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24
Q

Explain the external force reaction (vertical)

A

Reaction = Reaction is the equal and opposite force exerted by a body in response to the action force placed upon it and its measured in Newtons (N). Newton’s third law of motion says it’s always present when 2 bodies are in contact. This is shown on a diagram by a vertical arrow extending upwards from the point of contact with the surface.

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25
Q

What are the horizontal external forces

A

Friction
Air resistance

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26
Q

Explain the external force friction (horizontal)

A

Friction = Friction is the force that opposes the motion when 2 surfaces are in contact and is measured in Newtons (N). (Eg. A cyclists tyres tend to slip backwards as they rotate, friction opposes this and acts forwards). Friction can be shown on a diagram by a horizontal arrow extending (usually) in the same direction as motion from the point of contact parallel to the sliding surface.

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27
Q

4 factors affecting friction

A

Roughness of the ground surface: By increasing the roughness of the ground surface friction is increased. E.g. Athletes run on rough rubberised track.
Roughness of the contact surface: By increasing the roughness of the contact surface friction is increased. E.g. Sprinters, jumpers and throwers where spikes
Temperature: By increasing the temperature of the ground and contact surface friction is increased. E.g. F1 drivers have a ‘warm-up’ lap on the track
Size of normal reaction: By increasing normal reaction friction is increased. E.g. Shot putters have a high mass (3rd law - greater reaction therefore greater friction in the throwing circle)

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28
Q

Horizontal Forces : explain air resistance

A

Air resistance = Air resistance is a force that opposes the motion of a body travelling through the air and is a form of fluid friction measured in Newtons (N). Air resistance can play a huge role in sport, especially for bodies that travel at high velocities, such as a badminton shuttle. It can be shown on a diagram by a horizontal arrow extending against the direction of motion from the centre of mass.

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29
Q

Factors affecting air resistance

A

Velocity: by increasing velocity air resistance increases; for example, the greater the velocity of a sprint cyclist around the velodrome track, the greater the force of air resistance opposing their motion.
Shape: the more aerodynamic the shape the lower the air resistance. Many sports use a tear-drop or aerofoil shape to minimise air resistance; for example, the shape of a sprint cyclist’s helmet. This is a concept known as streamlining- the creation of smooth air flow around an aerodynamic shape to minimise air resistance.
Frontal cross-sectional area: by decreasing the frontal cross-sectional area air resistance decreases; for example, the low, crouched position of giant slalom skiers in the straights.
Smoothness of surface: by increasing the smoothness of the surface air resistance decreases; for example the smooth Lycra suits of sprinters, cyclists and skiers.

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30
Q

Define centre of mass

A

Centre of Mass = The point at which a body is balanced in all directions. The point from which weight appears to act.

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31
Q

Centre of mass : Fosbury Flop Technique

A

High Jump:
Use a j-curve approach
Plants the outside foot
Drives arm sup lifting the centre of mass
Fully extends the spine to rotate around the bar
Centre of mass passes under the bar

32
Q

Define stability

A

Stability = The ability of a body to resist motion and remain at rest

33
Q

4 factors affecting stability

A

Mass of the Body (bigger mass = more stability)

Height of the centre of mass (lower centre of mass = more stability)

Base of support (wider base of support = more stability)

Line of gravity -> centre of mass is over/directly above centre of base/base of support (if centre of mass moves left/right for example there is decreased stability as it isn’t over the base of support)

34
Q

Maximising/minimising stability : sprint start example

A

Maximise : On your marks
Sprinter preparing in the blocks has maximum stability
The crouched position gives a low centre of mass
The base of support is large, with five points of contact (two feet, two hands, one knee)
The line of gravity falls within the middle of the base of support and sprinters typically have a high mass due to their high proportion of muscle mass
Minimise : Get set
When ‘set’ is called, the sprinter lifts their hips, raising their centre of mass
Lifts one knee reducing the points of contact, and leans forwards shifting the line of gravity to the edge of the base of support
Centre of mass moves forwards to the front of the base of support
This reduces stability ready for movement
When the gun is fired, instability is maximised to aid performance as the centre of mass now falls out of the base of support
Performers own weight supports the movement forward

35
Q

Technology : what is Limb Kinematics

A

Kinematics is the study of movement in relation to time and space. 3D or optical motion analysis records an athlete performing a sporting action or a patient performing normal bodily movement. This allows joint and limb efficiency to be evaluated with measurements of bone geometry, displacement, velocity and acceleration in multiple planes of movement.

36
Q

Technology : how does limb Kinematics work

A

Computer software is linked to multiple video or infrared cameras which record, capture and convert the motion shown by the reflective markers placed on the body’s joints and bony landmarks into digital format. The data produced are immediate, objective and highly accurate and can be used by coaches to adjust technique and improve performance (e.g. golf swing or football strike).

37
Q

Technology : what is force plates

A

Ground reaction forces can be measured in laboratory conditions using force plates. Data from an athlete balancing, running or jumping on a force plate can be used to assess the size and direction of forces acting on the athlete, acceleration rates, work and power output. Most commonly, force plates are used for sports biomechanics assessment, gait analysis (analysis of human motion mainly for running and posture analysis), balance, rehabilitation and physical therapy.

38
Q

Technology : how do force plates work

A

A force plate is a rectangular metal plate with built in force transducers usually sunk into the ground to become part of the floor. When an object or limb makes contact with the force plate, an electrical output proportional to the force being applied is displayed in graphical format on a computer. The size of the force and time the force is applied can be displayed in three planes of movement. The use of force plates gives immediate, accurate and reliable results that biomechanists can use to analyse performance and health.

39
Q

Technology : what are wind tunnels

A

F1 teams spend tens of millions getting the aerodynamics of the car right.
McLaren even have their own 145 m long wind tunnel for testing aerodynamic parts and set-ups. Four hundred tons of steel houses a 4 m wide fan that rotates up to 600 rpm. This technology has been used to develop the drag reduction systems (DRS) deployed by trailing cars, reducing the rear flap angle by 4 degrees. This can decrease air resistance (drag) by up to 7 per cent, giving improved chances of overtaking.

40
Q

Technology : how do wind tunnels work

A

Objects as small as a cycle helmet or as large as an F1 car may be tested for aerodynamic efficiency. The object is placed inside the wind tunnel with instruments to measure the forces produced by the air against its surface. Engineers may also study the flow of air around the object by injecting smoke or dye into the tunnel. The aim of using a wind tunnel is to improve the flow of air around an object, streamlining its path through the oncoming air and potentially increasing lift or decreasing drag.

41
Q

Technology Drawbacks

A

E.g. Limb Kinematics - Very expensive therefore limited to elite performers. Validity/invalid. Interpretation
E.g. Force Plates - However, they are specialist, expensive and usually housed in laboratory conditions, which can force some performers to adapt the way they run or jump in a real life sporting situation, limiting their potential use. Specific for sports with power so aren’t useful for other sports.
E.g. Wind Tunnels - Needs a lot of space and is expensive which limits this to elite performance. Lab conditions (external factors may affect it).
Overall = Expensive, Reliability, Validity, Subjective, Elitist

42
Q

Strcuture of a lever

A

Bones act as levers, rigid structures which rotate around a fixed point.
This fixed point is known as the fulcrum and in the human body are the joints.
The muscles that surround a joint create internal forces that move the bones they are attached to.
When a muscle contracts, an effort is created.

43
Q

How a lever works

A

If this effort is large enough to overcome any load placed upon a lever, such as a weight held in the hand, it will pull on the lever to create movement.
For example, in the upward phase of a bicep curl, the biceps brachii is attached to the radius of the forearm. When the biceps brachii contracts, the muscular force pulls the radius up
towards the shoulder. This is known as flexion of the elbow.

44
Q

First class lever (explain positions and give example)

A

Fulcrum in middle
E-F-L OR L-F-E

E.g. extension of the neck when preparing to head a football

Diagram on docs

45
Q

Second class lever (explain positions and give example)

A

Load in middle
E-L-F OR F-L-E
E.g. ball of the foot in the take off phase of a high jump

Diagram on docs

46
Q

Third class lever (explain positions and give example)

A

Effort in middle
F-E-L OR L-E-F
E.g. flexion of the elbow during a bicep curl

Diagram on docs

47
Q

Define effort arm and load arm

A

The distance from the fulcrum to the effort is known as the effort arm
The distance from the load to the fulcrum is known as the load arm

48
Q

Define mechanical advantage

A

Second-class lever systems where the effort arm is greater than the load arm. A large load can be moved with a relatively small effort.

49
Q

Define mechanical disadvantage + the however to this

A

Third-class lever systems where the load arm is greater than the effort arm. A large effort is required to move a relatively small load.

HOWEVER : Longer levers generate greater forces as the load arm becomes longer and therefore, can give greater acceleration to projectiles (such as a tennis ball or javelin) on release. Therefore, in some sports, such as tennis, taller athletes with longer limbs are at an advantage. This is because it can move the load at high velocity and generate great acceleration over a large range of motion.

50
Q

What is linear Motion a result of

A

Linear Motion results from a direct force being applied to a body, where the force is applied directly to the centre of mass.

51
Q

What can graphs of linear Motion be used to represent and what are the 3 graphs called

A

Graphs can be used to represent the motion of a body moving in a straight of curved line
The key descriptors of linear motion can be recorded and plotted using three graphs:
1. Distance/time
2. Speed/time
3. Velocity/time

52
Q

Explain distance/time graph (draw constant speed, stationary and acc/dec)

A

A distance/time graph shows the distance a body travels over a period of time.
The gradient of the curve indicates the speed of the body at a particular instant and will show whether a body is at rest, is travelling with constant speed, or is accelerating or decelerating

53
Q

Explain speed/time graph (draw constant speed, acc/dec)

A

A speed/time graph shows the speed of a body over a period of time
The gradient of the curve indicates the acceleration of the body at a particular instant and will show whether a body is at rest, is travelling with constant speed, or is accelerating or decelerating

54
Q

Explain velocity/time graph (draw constant, acc/dec)

A

A velocity/time graph shows the velocity of a body over a period of time
The gradient of the curve indicates the acceleration of the body at a particular instant and will show whether a body is at rest, is travelling with Uniform Velocity, or is accelerating or decelerating
Acceleration = (final velocity – initial velocity) / time

55
Q

What is fluid mechanics

A

Fluid mechanics is a study of the forces acting on a body travelling through the air or water.

56
Q

Fluid mechanics linking to air resistance

A

The force of air resistance acts on a body travelling at high velocity through the air, such as a cyclist, sprinter, skier, discuss or shuttle.
Air resistance is the force that opposes the direction of motion of a body through the air.

57
Q

Fluid mechanics linking to drag

A

The force of drag acts on a body travelling through water such as a swimmer.
Drag is the force that opposes the direction of motion of a body through water.

58
Q

Fluid mechanics : what are the 4 factors affecting the magnitude of air resistance and drag

A

Velocity
Frontal cross sectional area
Streamlining
Surface characteristics

59
Q

Fluid mechanics : how velocity affects magnitude of air resistance and drag

A

Velocity - The greater the velocity, the greater the air resistance or drag.

60
Q

Fluid mechanics : how frontal cross sectional area affects magnitude of air resistance and drag

A

Frontal cross sectional area - The larger the front cross-sectional area, the greater the air resistance or drag.

61
Q

Fluid mechanics : how streamlining affects magnitude of air resistance and drag

A

Streamlining - The more streamlined or aerodynamic the shape of the body in motion, the lower the air resistance or drag.

62
Q

Fluid mechanics : how surface characteristics affects magnitude of air resistance and drag

A

Surface characteristics - The smoother the surface, the lower the air resistance or drag.

63
Q

How do skiing, cycling and swimming impact air resistance or drag

A
  1. Skiing - Tripwire suit with wires running through the arms and legs reducing air resistance by 20% by contouring air flow – however these were banned as not available for all – now use wind tunnels for fabric development and aerofoils
  2. Cycling - Lightweight carbon fibre bicycles and aerodynamic features. Aerodynamic riding positions, shoulders forward, high seat positions. Aerodynamic helmets and smooth lycra skin suits and aerofoils
  3. Swimming - Strokes, swimming suits, streamlined positions, dive, turns
64
Q

Define air resistance and drag

A

Air resistance is the force that opposes the direction of motion of a body through the air
Drag is the force that opposes the direction of motion of a body through the water

65
Q

Define streamlining and aerofoil

A

Streamlining is the creation of smooth air flow around an aerodynamic shape
Aerofoil is a streamlined shape with a curved upper surface and flat lower surface designed to give an additional lift force to a body

66
Q

What is angular motion with examples

A

Angular Motion - Movement of a body or part of a body in a circular path about an axis of rotation.
E.g. A gymnast’s whole body will rotate around the high bar (axis of rotation).
E.g. An athlete’s legs rotate at the hip joint (axis of rotation) as they run.
E.g. A trampolinist’s whole body rotates around their centre of mass (axis of rotation) during a somersault.

67
Q

Explain how angular motion is created with example

A

How angular motion is created - It results from an eccentric force being applied to a body, where the force is applied outside the centre of a body’s mass.
Eccentric force is also known as torque (a turning or rotational force).
E.g. gymnast uses an eccentric force as the external force (reaction) passes outside the centre of mass at take off to produce backward rotation.

68
Q

Explain axis of rotation and the 3 types with examples

A

Axis of rotation - An imaginary line that passes through the centre of mass about which a body rotates
1. Longitudinal axis (longest, top to bottom) e.g. spin on the ice in ice skating or full turn in trampolining
2. Transverse axis (table football, hip to hip) e.g. somersaults in trampolining
3. Frontal axis (front, front to back) e.g. cartwheels in gymnastics

69
Q

Explain angular velocity and how to calculate it

A

Angular velocity - The rate of change in angular displacement. It is measured in radians per second (rate of spin).
Radian (rad) - A unit of measurement of the angle through which a body rotates (360° = 2pi radians)
Angular speed and angular velocity are both measures of the rate of rotation, but angular velocity also indicates the direction of spin (clockwise or anti-clockwise)

Angular velocity (rad/s) = angular displacement / time taken
E.g. a trampolinist performing a seat drop rotates their legs anti-clockwise about a transverse axis 1.57 radians in 0.5s.
Average angular velocity = 3.14 rad/s

70
Q

Explain moment of inertia and how to calculate it

A

Moment of inertia - The resistance of a body to change its state of angular Motion or rotation.
A resting body will not want to start rotating around an axis and will not want to change its angular motion or momentum.
Moment of inertia is the angular or rotational equivalent of inertia.

Calculating moment of inertia
MI = Sum (mass x (distribution of mass from axis of rotation)squared)
MI = Sum (m x r squared)
MI is measured in kilogram metres squared (kgm squared), mass in kg, distribution of mass from the axis of rotation in metres squared

71
Q

Explain the 2 factors affecting moment of inertia

A

Mass - The greater the mass of a body, the greater the moment of integrity or vice versa
E.g. Gymnasts and Divers: high or low body mass? Which means they spin more quickly
Distribution of mass from axis of rotation - The further the mass moves from the axis of rotation, the greater the moment of inertia and vice versa.
E.g. Tucked somersault spins faster than a straight somersault

72
Q

Example of moment of inertia when considering running technique

A

The Drive leg – mass is distributed far from the axis of rotation at the hip therefore moment of inertia is high (the leg moves
slowly).
The recovery leg – mass is distributed close to the axis of rotation at the hip therefore moment of inertia is low (the leg moves quickly).
Sprint training involves:
High knee drills & heel flicks to encourage maximum bend and therefore fast leg rotation back to the ground.

73
Q

Explain the relationship between angular velocity and moment of inertia

A

Moment of Inertia has a direct effect on angular velocity:
If MI is high, resistance to rotation is high, therefore, angular velocity is low, the rate of spin is slow
If MI is low, resistance to rotation is low, therefore, angular velocity is high, the rate of spin is fast

74
Q

Explain angular momentum and how to calculate with example

A

Angular momentum is the quantity of angular motion possessed by a body. It is the rotational equivalent of momentum and be calculated by
Angular momentum = moment of inertia x angular velocity
• Angular momentum is measured in (kgm²/s)
• Moment of Inertia is measured in (kgm²)
• Angular velocity is measured in (rad/s)

60kg gymnast performs a tucked front somersault.
Their MI is 15kgm²
They rotate with an angular velocity of 8.0rad/s
Angular momentum is 15kgm² X 8.0rad/s = 120 kgm²/s

75
Q

Newton’s 2nd law - angular analogue

A

The rate of change in angular momentum of a body is directly proportional to the size of the eccentric force (torque) applied and takes place in the same direction as the eccentric force is applied

76
Q

Conservation of angular momentum

A

Angular momentum is a conserved quantity which remains constant unless an external eccentric force or torque is applied. This means AM once generated does not change throughout a movement, it remains constant and is therefore termed a ‘conserved’ quantity.
Which means:
Once momentum has been generated, it is a product of MI and AV (as MI increases, AV decreases and vice versa).
This means a performer can keep a rotation going for a long period of time, such as an ice skater performing a spin.

77
Q

How to answer an angular momentum question

A

Describing the movement must include the preparation, execution and recovery phases.
You must use the key descriptors of angular motion –,MI, AV, AM – these should be described through each phase of motion
All three sections – axis of rotation, phases of motion and angular motion descriptors come together to give a detailed explanation of how to perform a sporting movement with a spin