Physics force and motion

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42 Terms

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distance

the length of the path covered by someone or something

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displacement

the length of the shortest route between the start and end point

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speed

distance travelled per unit time- scalar

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velocity

displacement per unit time= vector/ speed in a given direction

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Gradient of a distance time graph

represents the speed, the steeper the gradient, the faster the speed

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average speed

total distance(m)/ total time(s)

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acceleration

change in velocity per second, change in velocity/time taken

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Upwards straight line on velocity time graph

constant acceleration

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Straight line(180) on velocity time graph

constant velocity- still moving but at a constant speed

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Downwards straight line on a velocity-time graph

deaccelerating constantly

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Area under a velocity time graph

represents the distance travelled- split into shapes to work out the area

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S (suvat)

distance travelled/ displacement (m)

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U (suvat)

initial velocity (m/s)

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V (suvat)

final velocity (m/s)

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A (suvat)

acceleration

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T (suvat)

time (s)

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SUVAT equation

equations of motion- only need to know equation 4 and will be on equation sheet

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inertia

describes the tenancy of objects to remain in their state of rest or uniform motion unless a resultant for acts on it OR objects don’t move unless a resultant force is acting on it

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Effects of air resistance/drag

  1. No drag- all falling objects are equally affected by gravity and accelerate at the same rate.

  2. Drag will increase with speed

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Terminal velocity

When a free-falling object reaches a stage where forces are equal so there is no speed increase/ reaches a constant speed

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When/how to use tangents

When there is a non-linear acceleration, draw a tangent and find the gradient. Acceleration is the gradient of a tangent.

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Thinking distance

distance travelled whilst the driver reacts to a situation

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thinking distance equation

reaction time (around 0.1s) x speed

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factors affecting thinking distance

  • distractions- children music conversations

  • tiredness

  • age/medical

  • drugs/alcohol

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braking distance

distance a car travels while the car is stopped by the brakes (assume constant braking force)

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Factors affecting braking distance

  • worn tires

  • road surface

  • car mass

  • worn brakes

  • speed

  • ice/rain

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braking distance equation

final velocity squared= initial velocity squared + 2(acceleration x distance travelled)

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stopping distance

thinking distance + braking distance

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newtons 3rd law

when object a exerts a force on object b, object b exerts an equal force on object a in the opposite direction.

These pairs of forces are:

  • equal in magnitude

  • opposite in direction

  • of the same type of force

  • acting on different objects- do not cancel each other

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Circular motion

a movement of an object along the circumference of a circle or rotation of an arc

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centripetal force

a force which acts towards the centre of a circle. It causes acceleration towards the middle of a circle.

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momentum

product of mass and velocity, vector quantity,

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momentum equation

p=mv

momentum= mass and velocity

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closed system

no external objects acting on the object in the system

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conservation of momentum

in a closed system, the total momentum before an event is equal to the total momentum after the event

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two objects going in opposite directions

one object must have a positive velocity, direction and momentum

the other object must have a negative velocity, direction and momentum

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effects of force on momentum

when a force is applied to an object the object’s velocity changes. Therefore the momentum must also change

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force and momentum equation

force = change in momentum/ time

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Reducing force in car crashes

modern car safety features work by increasing the amount of time taken for a person to deaccelerate in a collision e.g seatbelts, airbags. crumple zones.

Longer deacceleration means that change in momentum occurs over a longer time- therefore a smaller force acting on the person

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elastic collisions

momentum is conserved, kinetic energy is also conserved

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inelastic collisions

momentum is conserved, kinetic energy is not conserved

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newtons 2nd law

acceleration is directly proportional to the resultant force

acceleration is inversely proportional to mass

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