Tunnelworks is a series of teaching and learning resources linking mathematics and science to the Thames Tideway Tunnel project, a major new sewer that will help protect the River Thames from increasing pollution. Background to the project is given in the...

This resource contains a diagram made from a circle, four semi-circular arcs and a rectangle with dimensions given in surd form. The challenge is to find the total area of a given shaded area.

The student worksheets each contain different dimensions for the diagram, but the solutions all have something in...

This RISP, Almost Identical, is an activity designed to consolidate work on hyperbolics, exponentials...

This resource, from Mathematics for Engineering Exemplars, shows the application of mathematics when building an underground storage tank, with an elliptical cross section. Health and safety requirements apply and the depth to which the tank must be buried is established using the 2D geometry of an ellipse,...

This resource, from Mathematics for Engineering Exemplars, shows the application of mathematics within the field of mechanical engineering and explores the design and construction of wheels, to be used to challenge a land speed record. These principles also apply in engines and gear-boxes, which are typically full...

This MEP resource from CIMT is taken from text book 8B which covers the mathematics scheme of work for the second half of year 8.

Units of measure covers: estimating using metric units of length, mass and capacity; converting between metric units, estimating using imperial units of length, mass and capacity...

These resources from the European Space Agency climate change initiative education resource pack allow students to learn how a built up environment can lead to the urban heat island effect, so called urban hotspots. This phenomenon leads to temperature rises in cities that exceed those in surrounding rural...

[b]Functions and their derivatives:[/b] the objective of this activity is to develop skills in working with functions, their derivatives and function notation. The suggested activity begins by asking students to explain what is meant by f'(3) and what is the difference between f(2) and f'(2). There follows a...

This SMILE resource contains two packs of games, investigations, worksheets and practical activities supporting the teaching and learning of how students use graphs mathematically, from reading information from a graph to using graphs to show distance, velocity and acceleration.

Using graphs pack one...

[b]Modulus graphs:[/b] the objectives of this activity are to understand the concepts and notation of modulus graphs and to expose common misconceptions in the interpretation of modulus notation. The suggested activity asks groups of students to match function cards with graphs and to explain their thinking....

[b]Using positional vocabulary[/b]: the objective of this activity is for students to practise using positional vocabulary. The suggested activity requires students to hide an object in the classroom, then give directions to other students in order to find the missing object. The resource contains many prompts,...

This activity examines the use of percentages in research and the media. The examples used focus on the distinction between absolute and relative percentages and percentage changes. The need for improved education in the area of communication of risk is at the heart of...

This collection of problems and investigations is provided by MathSphere. It includes open and closed questions many of which can be used as extension activities or for assessment purposes. The activities are also useful for encouraging children to talk about their work and to develop their reasoning skills.

This game, for two players, requires students to move around a Cartesian grid using column vectors, collecting stars as they go. Each star is worth a different number of points. The winner is the player who can collect the most points.

Mathcentre provide these resources which cover aspects of vectors, often used in the field of engineering. They include descriptions of the notation often used to describe vectors and how to calculate the modulus of vector given in cartesian form, as well as how to calculate scaler and vector products.

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