Transcript Document

P3
Physics
Forces for transport
Speed
Miles per hour
 Kilometres per hour
 Metres per second
 Centimetres per second
 Kilometres per second


So what does the “per” mean?
“Per” means “divided by”
So kilometres per hour is the miles you
did divided by the time it took.
 There is a rule:
 Speed = distance ÷ time
 Or “average speed is distance over time”
 Sometimes SIDOT
 Has to be “average” because most things
can’t keep to exactly the same speed all of
the time.

Examples:
Travel 100 km in 2 hours, average speed
is therefore:
 100 ÷ 2 = 50
 The unit for this is km/h
 Travel 1000 km in 25 hours, average
speed is therefore:
 1000 ÷ 25 = 40
 The unit for this is km/h

Travel 1 m in 5 hours, average speed is
therefore:
 1 ÷ 5 = 0.2
 The unit for this is m/h but you wouldn’t
usually use that
 Travel 200 m in 20 seconds, average
speed is therefore:
 200 ÷ 20 = 10
 The unit for this is m/s

Try these:
What is the average speed of an object
that travels:
 10 metres in 5 seconds
 100 metres in 5 seconds
 200 metres in 5 seconds
 10 metres in 5 hours
 300 metres in 50 seconds
 Don’t forget the units

The Triangles
Dist
If you cover the one you
Speed x t
don’t know, the calculation
is shown by the other two
 This changes the subject of the equation

Acceleration




This is how much an object’s speed changes in
a certain time
The units are always metres per second per
second, written as m/s/s or m/s2
As an equation:
acceleration = final speed – start speed
time taken to change
v
a
If the final
t speed is less than the start speed,
then the object has decelerated – negative
acceleration
Force and acceleration
It is our experience that a heavy object
needs more force to get it moving than a
light one. Stopping a heavy object, at the
same speed, takes more force.
 We also know that a lighter object will
accelerate (and then move) faster than a
heavy one.
 This comes as one equation:
 F = ma - force is mass times acceleration

What do we know so far?
Dist
Speed x t
Speed = distance  time
 Distance – time graphs
 Acceleration = (change in speed)  time
 Force = mass x acceleration
 Speed – time graphs
Work
 Work = force x distance
Pxt
 Power = work  time

Force
Work
mxa
Fxd
Change
in speed
Axt
e.g.
200km in 4 hours is a speed of 50
km/h
 0-100 m/s in 5 seconds is an
acceleration of 20 m/s/s (m/s2)
 Moving an object 5m with a force of
5N is 25 J of work (energy)
 Doing 100 J of work in 4 seconds is
25 Watts.

Terminal velocity
When an object is accelerated by a force,
it gets faster.
(depends on the force, of course)
 But as it goes faster, the friction and
(often) air drag get bigger
 So its speed reaches a limit, called
terminal velocity.

Continued…
When an object has reached terminal
velocity, the forces pushing it forward are
equal and opposite to those pushing
backwards.
 We call this balanced forces.
 If forces are unbalanced, then the object
will accelerate until they do balance.

New bits
Kinetic energy = ½mV2
 M is mass, V is speed (velocity)
 Notice, this is a square law, double the
speed is four times the energy.

Stopping distances
Stopping a car or other vehicle takes time,
during which it will travel a certain
distance.
 This stopping distance is made up of:



Thinking distance – the distance it takes for
the driver to react and start braking
Braking distance – the distance it covers while
the brakes and tyres stop the vehicle.
What affects……?

Thinking distance:



Poor reactions – drink, drugs, tiredness,
inexperience
Failing to recognise hazards – inexperience,
old age, poor visibility
Distractions – noisy mates, ‘phone, stereo,
smoking
What affects……?

Braking distance:



Poor brakes – too little friction
Worn or faulty tyres – too little friction
Weather – ice, snow, rain – too little friction
What happens to stopping distance when you go faster?
Thinking distance increases in direct
proportion to speed – double the speed,
double the thinking distance, because it
took the same time.
 But the stopping distance is a square law
 (Because your brakes take out the same
amount of energy, but the energy is
kinetic, so follows the law E = ½mV2)
 Therefore double the speed gives four
times the stopping distance.

From the Highway Code
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

See how doubling from 20mph to 40 gives braking distance
going from 6m to 24m. (6 x 4 = 24)
Doubling from 30mph to 60 gives braking distance going
from 14m to 55m. (14 x 4 = 56)
Brake effectiveness can vary depending on the speed (not
part of this exam).