exam qs Flashcards
Apply Newton’s third law of motion to a footballer heading a ball. (3)
- Footballer applies a (action) force on the ball
- Ball applies a reaction force to / on the head
- (Reaction force) is equal (in size) to the (action) force from the head
- (Reaction force) is in opposite direction to (action) force
A rugby player with a mass of 90kg accelerates at a rate of 2m/s/s (2ms–2).
Calculate the force the rugby player has generated to achieve this rate of acceleration.
Show your workings (2)
- Force = mass x acceleration OR 90 x 2
- 180 Newtons / N
Define the term ‘centre of mass’. (1)
- The point at which the body is balanced (in all directions)
- The point from which weight appears to act
- The point around which a body may rotate
(ii) Explain, using sporting examples, the relationship between centre of mass and stability (5)
- Stability is maintained if CoM is over base of support, e.g. swimmer on starting blocks
- The larger the base of support the greater the stability, e.g. wrestler widening points of contact on floor
- The lower the CoM the greater the stability, e.g. rugby player lowers CoM when going into tackle to maintain balance
- The closer the line of gravity (vertically downwards from CoM) to edge of base of support the less stable, e.g. ‘Set’ in sprinting athlete moves CoM forward reducing stability for a quick start.
- Sports performers, e.g. gymnasts move their CoM to middle of base of support to increase stability in a handstand
- Sports performers, e.g. trampolinists move their CoM outside base of support so they are unstable allowing rotation / somersaults
Describe the lever system at the elbow during the upward phase of a biceps curl. (3)
Three marks from:
- Third class lever
- fulcrum – effort - load OR LEF / FEL (accept labelled diagram)
- Fulcrum is elbow joint
- Effort is contraction of biceps (brachii)
- Load is weight/resistance (and (weight of) forearm)
- Lever arm is forearm (and hand)
Evaluate the effectiveness of the lever system at the elbow during the upward phase of a
biceps curl. (2)
Two marks from:
- Mechanical disadvantage
- Large effort is needed to move a small load
- Can move loads at high velocity / speed / acceleration
Evaluate the use of limb kinematics to enhance performance in sport (4)
Four marks from:
- Video / motion / 3D analysis of sporting action
- Joint / limb / angle / velocity / acceleration / gait / movement efficiency evaluated
- (+ve) Accurate / objective / immediate data produced
- (+ve) To enhance / adjust technique
- (-ve) Requires specialist training / correct placement of markers
- (-ve) Expensive OR laboratory conditions
A basketball player jumps upwards from one foot to reach a rebound.
Draw a free body diagram to show the vertical forces acting at take off and explain the resulting motion of the basketball player + explain (5)
- Weight force acting vertically downwards from C of M
- Reaction force/Normal reaction acting vertically upwards from the point of
contact with the ground and longer than weight force
Explanation: - (R>W) R>W/ Reaction force is greater than weight
- (Net force) (Positive) net force
Or (external) unbalanced force - (Acceleration) There is acceleration (upwards)
- (Take off) The basketball player leaves the ground
A rugby player of mass 96 kg takes 2.5 seconds to accelerate from a standing start to 8 m / s.
Calculate the weight of the player, their acceleration between 0 s and 2.5s and their momentum at maximum velocity. (Assume g = 10 m / s2)
- Weight of rugby player:
- Acceleration between 0 s and 2.5 s:
- Momentum at maximum velocity:
(5)
- Weight = mass x acceleration due to gravity / W = mg or W = 96 x 10
= 960N or 960Newtons or 960kgm/s2 - acceleration = Final velocity – initial velocity divided by time or v-u/t or
change in velocity over time
or 8 – 0 /2.5
= 3.2m/s/s or 3.2 m/s2 or 3.2 ms-2 - Momentum = mv or mass x velocity or 96 x 8
= 768 kgm/s or 768 kgms-1
On the image shown in Fig. 8.1, use arrows to show four types of force acting on the cyclist while they pedal forwards.
The arrows must show the point of application, the direction of the forces and the magnitude of the forces
- Weight / W – vertically down from CoM
- Reaction / R – vertically up from ground on both wheels which equal
weight - Air resistance / AR – backwards from CoM
- Friction / F – forwards from ground on both wheels
State the metric units of measurement for displacement and acceleration. (2)
- (displacement) m / metres
- (acceleration) metres/sec/sec OR ms-2 OR m/s2
Hockey players hit the ball at high speeds to prevent interceptions.
Apply Newton’s second law of motion to show how a hockey player may maximise the ball’s acceleration. (3)
- Acceleration is proportional to the size of force applied/ Force = mass x acceleration/ F = ma
- (Force)The hockey player applies a large force to increase acceleration
- (Velocity)Size of force is dependent on velocity/speed of stick (as it contacts ball)
- Player will attempt to maximise velocity/speed of stick/ power of the hit
- Size of force is also dependent on mass of stick
- Player may use a heavier stick to increase force
- Heavier stick will increase/maximise acceleration as long as velocity/speed of stick is not lost/reduced/player can swing heavy stick as quickly as a lighter one
Calculate the force applied to a hockey ball with a mass of 0.16kg to cause it to accelerate at a rate of 30ms−2. Show your workings. (2)
- Force = mass x acceleration / m x a / 0.16 x 30
= 4.8 Newtons/N
Identify all the component parts of a lever system. Use a practical example from sport to show the component order of a first class lever. (4)
- Fulcrum, effort and load
- Effort arm and load arm
- 1st class = Effort – fulcrum – load or load – fulcrum – effort
- E.g. movement of head to perform a header in football or elbow extension to throw a ball
Explain, using practical examples, how force plates are used to enhance sporting performance. (5)
- To analyse gait/walking/running e.g. improve technique of marathon runner
- To analyse posture of e.g. improve persistent back pain of rugby player
- To measure/improve balance of e.g. to improve performance of swimmer on starting blocks
- For rehabilitation from injuries e.g. to enhance recovery of a footballer after an ankle sprain
- To measure force/power/acceleration e.g. to improve technique at take-off for a high jumper
- To optimise angle of take-off for e.g. to improve technique of a long jumper
- Prevention of injury on landing e.g. to improve a cricket fast bowler in delivery stride
- To adapt/design prostheses for e.g. to enhance performance of a paralympic 100m sprinter