We can use the Equations of Motion to calculate the speed of an object under
different circumstances. These are
quantities are involved in linear motion,
movement in a straight line:
|
Quantity |
Physics
Code |
Units |
|
Distance |
s |
m |
|
Speed
at the start |
u |
m/s |
|
Speed
at the end |
v |
m/s |
|
Acceleration |
a |
m/s2 |
|
Time |
t |
s |
1.
Speed at finish = speed at start + change in speed
change in speed = acceleration × time.
Speed at end = speed at start + (acceleration × time)

2.
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3.
Distance = average speed × time

4.


| A car is travelling at 30 m/s and takes 10 seconds to acceleration to a new speed of 35 m/s. What is its acceleration? | ||
|
A brick falls off the top of a wall under construction and drops into a bed of sand 14.5 m below. It makes a dent in the sand 185 mm deep. What is: a) The speed of the brick just before it hits the sand. b) Its deceleration in the sand. c) What would happen to a person undergoing that deceleration? |
In many examples we can ignore air resistance, although you will know for yourselves that the faster you go on a mountain bike, the harder you have to pedal. This is because of the effects of friction and air resistance (drag). We will look at this next in Terminal Velocity.
| Presentation | Equations of Motion | ||
| Terminal Velocity | BACK to Start of Topic 1 | BACK to Topic 3 | |
| Home | Physics AS | Module 2 | |