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Physics
1. Forces and Motion
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Created by
Niamh S
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Cards (55)
Resistive
Forces :
Friction
Air Resistance
Once it reaches it
elastic limit
, the spring can no longer go back to its original shape due to the
particles
having shifted.
In the
first
law, an object will not change its
motion
unless a force acts on it.
In the
second
law, the resultant force on an object is equal to its mass times its
acceleration.
In the
third
law, when two objects interact, they apply forces to each other of
equal
magnitude and opposite direction
Average
Speed
Total Distance Travelled
/
Total Time Taken
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Gradient
Change in y/
Change
in
x
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Acceleration
Change in
velocity
/
Time Taken
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Units
Distance/
Displacement
: m
Time:
s
Speed/velocity:
m
/s
Acceleration: m/s^
2
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Distance
Has magnitude and
direction
(How fast it is), doesn't have
direction
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Displacement
Distance with direction (Positive direction is positive,
negative
direction is
negative
)
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Speed
Has
magnitude
, doesn't have
direction
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Velocity
Speed with magnitude and direction
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Quantities
Displacement and Velocity:
Vector
quantity
Distance and Speed:
Scalar
quantity
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Scalar
Has only
magnitude
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Vector quantity
Has
magnitude
and
direction
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Distance
Time Graph
1. If y axis/distance stays the same, object is the same distance/
stationary
2. Gradient of graph is
speed
of object
3. Flattening curve and straight line = vehicle
slowing down
and becoming stationary
4. Steeper curve = speed
accelerating
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Gradient
of distance time graph
Speed
of object
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Concave
curve
Increasing
speed
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Convex
curve
Decreasing
speed
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Speed Time Graph
1. Gradient is
acceleration
2.
Area
under graph is equal to distance
travelled
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Displacement
Time Graph
1. Gradient is equal to
velocity
2. Positive/negative gradient equals
direction
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Force
Push
or
pull
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Weight
Mass
(
Kg
) x g(10)
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Weight is not
mass
, mass is
kg
, g...
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Resistive Forces
Friction
Air
Resistance
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SI
Units
Force
- Newton
Weight
- Newton
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Measure
object on mass balance
Find
weight
of object by converting from
mass
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Hooke
's Law
Extension of an elastic object is proportional to the applied force with the proportional
limit
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F
Force
(Weight)
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K
Spring Constant
(How stiff the spring is)
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Gradient
of force-extension graph
Spring Constant
(Units =
N/Length
)
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Limit
of
proportionality
Extension
beyond which
Hooke's
law no longer applies
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Weight
-length of spring graph never goes through (0,0) because it does not take away the
original
length</b>
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Once
elastic limit
reached, spring can no longer go back to original shape due to
particles
having shifted
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F
Net
force
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If
no resultant force (Acceleration = 0), motion is either
stationary
or moving at constant speed
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Acceleration
Rate of change with speed
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Force
Proportional
to acceleration
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Acceleration
Inversely
proportional to
mass
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