This resource explains the check digit algorithm invented by Hans Luhn. This algorithm is widely used for both credit and debit cards to check small errors in the input of card numbers, using the final digit on the card as a check. 

The instructions clearly show how to apply the algorithm, and invites...

Students often seem uncomfortable when confronted with a science teacher talking about mathematics in a science lesson or a design and technology teacher talking about science in a design and technology lesson.

Karen...

This resource, from the Royal Institution, provides students with the opportunity to explore the formation of a parabola through a paper folding activity. Students follow a set of simple instructions which describe how to fold a piece of A4 paper and are asked to describe what shape is produced. The activity is...

This Core Maths resource looks at the recently developed technique of rehydroxylation for dating ceramic objects using an exponential growth model. The resource allows students the opportunity to apply their knowledge of growth and decay, along with logarithms, to a genuine scientific process.

This resource, provided by Anne Watson, Els De Geest and Stephanie Prestage, describes how a group of ten teachers taught low attaining groups in secondary school, and what features were seen to be important. The teachers had a shared commitment to improving the attainment of their lowest attaining students by...

This Core Maths activity covers the key points to consider when designing an effective questionnaire.

It is suitable for a whole-class introduction to the topic, providing ample opportunities for group discussion. The practical task enables students to design their own...

This Core Maths activity investigates diamond smuggling.

The presentation gives details of how diamonds were smuggled out of Namibia in cans of pilchards. Students need to use the information given to calculate an estimate of the value of the smuggled diamonds. They need to use estimation and the formula for...

These resources, written in 2011 and provided by the Joint Mathematical Council (JMC), discuss the role that digital technologies might and should have in mathematics education. Consideration is given to the types of experiences students encounter and how best to develop the curriculum to engage students in using...

This activity is based on determining the date of Easter Sunday using an algorithm known as "Ten Divisions to Easter". The activity can be extended by asking questions about the long-term trends in the data. 

Teachers' notes give a suggested approach to the...

Opportunities for engineers exist at all levels and these career route maps from Neon show various routes through education and training to become a professional engineer in England, Northern Ireland, Scotland and Wales.

This activity requires students to calculate net income after tax and national insurance have been deducted. Students then are asked to discuss if the progressive taxation system is fair. Answers to each of the calculations are available.

The presentation shows how income tax and national insurance rates are...

This lesson develops concepts relating to radicals. In particular, students will enhance their understanding of:

• Use the properties of exponents, including rational exponents and manipulate algebraic statements involving radicals.
• Discriminate between equations and identities.
  In this...

This resource consists of ten topics, each section containing a brief explanation, examples and exercises.

Sets begins with a definition of a set and continues with the elements of a set, set notation, subsets, intersection and union of sets, Venn diagrams, the laws of sets and concludes...

In this resource from the DfE Standards Unit, students explore trigonometrical graphs by recognising translations, stretches and reflections from their equations, sketching the graphs and learning about the period and amplitude. Students should be familiar with the graphs of y = sin x and y = cos x and have...

This activity, from Shirley Fall, contains ten linked problems which are intended to lead to students developing a rule for integrating functions of the form y=ax n where n not equal to -1. Problem 1 begins by exploring the area enclosed under a straight line y=2x+3 from x=0 to x=a for varying values of a, leading...