Speed, Distance, Time Learning Resources and Worksheets

All | Maths | Physics | Science | 11-16

Learning Objectives

  1. Calculate speed, distance and time using the speed equation.
  2. Analyse and interpret speed time and distance graphs.

Lesson Description

This Maths and Science topic uses the real-life context of the British America’s Cup team INEOS TEAM UK. This topic covers interpreting calculating speed, distance and time graph, drawing distance-time graphs from given data and defining speed as the distance covered in a certain time. Introduce the topic of speed, distance and time with a short starter film, discussing how boat speed depends on the wind speed and on the direction of the wind, compared to the direction the boat needs to go to the next marker. The differentiated speed distance and time worksheets reinforce learning objectives for this topic. The resources can be used either in sequence or flexibly as an introduction to a topic, or for a quick activity.

Learn how races are calculated using the wind speed, distances and wind direction, and how the team plan their approach using angles.



For immediate access to all of our free Key stage 3 and 4 STEM teaching resources.

2.Worksheet 1 Speed, distance and time calculations. An introduction suggested for 11-14 year olds.
3.Worksheet 1 Answers Answers to Worksheet 1.
4.Worksheet 2 Speed, distance and time calculations and graphs. More advanced tasks suggested for 11-14 year olds.
5.Worksheet 2 Answers Answers to Worksheet 2.
6.Worksheet 3 Speed, distance and time calculations and graphs. Suggested for 14-16 year olds.
7.Worksheet 3 Answers Answers to Worksheet 3.
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KS3 NC Science
Physics, describing motion:
Speed and the quantitative relationship between average speed, distance and time (speed = distance ÷ time).
The representation of a journey on a speed distance time graph.

GCSE Science
2.6 Recall and use these speed distance time formulae:

(average) speed = distance ÷ time, distance travelled = average speed x time.

2.7 Analyse distance/time graphs including determination of speed from the gradient.
Recall some typical speeds encountered in everyday experience for wind and sound, and for walking, running, cycling and other transportation systems.

The speed of a moving object is rarely constant. When people walk, run or travel in a car their speed is constantly changing.
Typical values may be taken as: walking ̴ 1.5 m/s running ̴ 3 m/s cycling ̴ 6 m/s. Students should be able to recall typical values of speed for a person walking, running and cycling as well as the typical values of speed for different types of transportation systems.
For an object moving at constant speed the distance travelled in a specific time can be calculated using the equation: distance travelled = speed × time s = v t.
If an object moves along a straight line, how far it is from a certain point can be represented by a distance–time graph.
The speed of an object can be calculated from the gradient of its distance–time graph.

OCR Gateway Combined
P2.1b describe how to workout distance and time and use these to calculate speed.
P2.1e relate changes and differences in motion to appropriate distance-time, and velocity-time graphs; interpret lines and slopes.
P2.1g calculate average speed for non-uniform motion.

KS3 NC Maths
Ratio, proportion and rates of change; algebra:
Use compound units such as speed to solve problems.
Model situations or procedures using graphs.
Find approximate solutions to contextual problems from given graphs of a variety of functions, including piece-wise linear, exponential and reciprocal graphs.

KS4 NC Maths
Algebra; ratio, proportion and rates of change:
Plot and interpret graphs (including reciprocal graphs {and exponential graphs}) and graphs of non-standard functions in real contexts, to find approximate solutions to problems such as simple kinematic problems involving distance, speed and acceleration.
Use compound units such as speed.
Change freely between related standard units (e.g. time, length) and compound units (e.g. speed) in numerical and algebraic contexts.

GCSE Mathematics
G3.7 Understand and use compound measures.
N6.12 Discuss, plot and interpret For example distance–time graphs (which may be graphs. non-linear) modelling real situations.

A14 plot and interpret and graphs of non-standard functions in real contexts to find approximate solutions to problems such as simple kinematic problems involving distance, speed and acceleration.
A15 calculate or estimate gradients of graphs and areas under graphs and interpret results in cases such as distance-time graphs, velocity-time graphs.
R1 Change freely between related standard units (e.g. time, length) and compound units (e.g. speed) in numerical and algebraic contexts.
R11 use compound units such as speed.

A4.3 Interpret information presented in a range of linear and non-linear graphs, including travel (distance/time) graphs. NB speed calculations will not be required.
S7.8 Understand and use rates and compound measures, for example speed.

KS3 Science
Understand the forces in devices and their relationship to work done and power.

GCSE Physics
Learners should be able to demonstrate and apply their knowledge and understanding of motion using speed, velocity and acceleration.

Fourth level Science
Use appropriate methods to measure, calculate and display graphically the speed of an object, and show how these methods can be used in a selected application.
Relate the motion of an object to the forces acting on it by making accurate measurements of speed and acceleration.

National 4 Physics
Use of an appropriate relationship to solve problems involving speed, distance, and time.
Determination of average and instantaneous speed. Interpretation of speed-time graphs to describe motion including calculation of distance.

KS3 Science & Technology
Make connections between two sets of data or events and describe the relationship between them in own words, for example, speed and braking distances, etc; how would the relationship be affected if something changed.

GCSE Physics
1.1.1 investigate experimentally the quantitative relationships between average speed, distance and time.
1.1.3 calculate rate of change of speed (acceleration) as change of speed divided by time taken.


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