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A set of vocabulary flashcards covering basic kinematics, vector and scalar definitions, and Newton's laws of motion based on the Motion and Forces Progress Test.
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Displacement
An example of a vector quantity that represents a change in the position of a moving body.
Vector quantity
A quantity that has both magnitude (size or amount) and direction, such as velocity = 20ms−1 north or force = 50N to the right.
Scalar quantity
A quantity that has magnitude only (size or amount) and no direction, such as speed = 20ms−1 or distance = 100m.
Average speed
The rate of change of distance, calculated as distance/time. In Rico's case, a 6km walk arriving in 40 minutes resulted in 2.5ms−1 or 9.0kmh−1.
Average acceleration
The rate of change of velocity, determined by the formula a=tv2−v1. For example, a sports car reaching 96kmh−1 in 3 seconds has an average acceleration of 8.9ms−2.
Gravitational acceleration (g)
The constant acceleration of an object in free fall (ignoring air resistance), valued at 9.8ms−2 downwards.
Negative slope on a displacement – time graph
Indicates that the moving body (such as a cyclist) is moving back towards the starting point.
Newton’s first law of motion
States that an object moving at constant velocity has no resultant force acting on it, meaning forward forces (like thrust) must equal backward forces (like air resistance).
Newton’s second law of motion
A law stating that a non-zero resultant force causes an object to accelerate in the direction of the net force, represented by the formula Fnet=ma.
Weight
The force exerted on an object due to gravity, calculated as Weight=mg. For a person of mass 50kg, the weight is 490N.
Deceleration
The rate at which an object slows down, calculated as negative acceleration. For a car stopping from 70ms−1 in 2.0s, the deceleration is 35ms−2.
Net force (Fnet) on a multi-block system
The total force causing a system of masses to move together; for a 12N force on a system of 3kg, 2kg, and 1kg blocks, the acceleration is 2ms−2.
Tension (Ftension)
The force transmitted through a string or tether. In a system where two masses (4kg and 2kg) are pulled upwards, the tension acting on the bottom 2kg block can be calculated as ma.