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Cards (45)
Vectors
Physical quantities that have both
magnitude
and
direction
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Scalars
Physical quantities that have
magnitude
but
no direction
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Vectors are normally shown with numbers written next to them and the
size
of vectors in a diagram are always
proportional
to each other
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Double the length of a vector = double the
magnitude
(how big it is)
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Scalar
quantities
speed
, volume, the number of
pages
in your textbook, mass
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Vector quantities
displacement
, velocity,
acceleration
, forces
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Vectors in diagrams are shown as
arrows
pointing in the
direction
of the vector
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Mass
A property of objects that has
no
set direction (
scalar
)
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Weight
The force produced when a mass is in a
gravitational field
, has a direction usually towards the centre of a planet or
star
(vector)
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Speed
How fast an object is going, doesn't matter in what
direction
(scalar)
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Velocity
Speed
and
direction
(vector)
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Distance
The total an object has
travelled
, even if it ends up back at its starting location, doesn't matter what
direction
(scalar)
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Displacement
How
far
from the starting point an object has moved, has
direction
(vector)
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Displacement is the distance covered in a certain
direction
, it is therefore a
vector
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Runner
A
finishes a race in less time than runner
B
, so runner A is faster
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The two measurements needed to calculate
speed
are
distance
and time
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Speed unit if time is in hours and distance is in miles
miles
per
hour
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The unit for speed used on roads in the UK is
miles per hour
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Acceleration
Speeding
up or
slowing
down
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Force
A
push
or
pull
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Forces are represented on diagrams as
arrows
, with
length
depending on size of force
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Mass
The
amount
of substance
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A man runs
45
m in 5 seconds, his speed is
9
m/s
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A dog runs at
5
m/s for 1 minute, the distance he runs is
300
m
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A car travels at
30
km/h and covers 900 km, the time taken is
30
hours
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Calculating
distance
Speed
x
time
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Calculating
time
Distance
/
speed
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The
steeper
the line on a distance-time graph, the
faster
the object is moving</b>
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The
gradient
of a distance-time graph gives the
speed
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The
acceleration
, g, in free fall is
10
m/s^2
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v
^
2
- u^2
Equation that has these quantities in it
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Car travels
500
metres while accelerating from 5 m/s to
10
m/s
Quantities in the question:
distance
, initial velocity, final velocity,
acceleration
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v^
2
- u^2 = 2 × a ×
x
Equation
that has
these
quantities
in it
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Solving question 2
1. Write the
equation
2. Substitute the
numbers
3.
Calculate
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Make sure you write the two velocities in the correct order. The
starting velocity
is always
last.
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Deceleration
Slowing down
, a
negative
acceleration
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Solving question 4
1. Write the
equation
2.
Rearrange
the equation to make t the subject
3. Substitute the
numbers
4.
Calculate
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As temperature increases
The rate of reaction
increases
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Solving question 5
1.
Rearrange
the equation to make the change in
speed
the subject
2. Substitute the
numbers
3.
Calculate
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Solving question 6
1.
Rearrange
the equation to make the
initial velocity
the subject
2. Substitute the
numbers
3.
Calculate
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