This lesson starter requires pupils to find the missing numbers in this partly completed arithmagon puzzle.

Work out the number of chin ups the characters do on the last day of the week give information about averages.

The height of this giraffe is three and a half metres plus half of its height. How tall is the giraffe?

Find the number which when added to the top (numerator) and bottom (denominator) of each fraction make it equivalent to one half.

Check a student's homework. If you find any of the answers are wrong write down a sentence or two explaining what he did wrong.

A lamp and a bulb together cost 32 pounds. The lamp costs 30 pounds more than the bulb. How much does the bulb cost?

There are some rabbits and chickens in a field. Calculate how many of each given the number of heads and feet.

Record the weights of the trains to work out the weight of a locomotive and a coach. A real situation which produces simultaneous equations.

It is called Refreshing Revision because every time you refresh the page you get different revision questions.

Solve these balance puzzles by taking the same away from both sides. An introduction to linear equations.

Each traffic sign stands for a number. Some of the sums of rows and columns are shown. What numbers might the signs stand for?

How many children and how many donkeys are on the beach? You can work it out from the number of heads and the number of feet!

Real life problems adapted from an old Mathematics textbook which can be solved using algebra.

Questions about the perimeters and areas of polygons given as algebraic expressions.

A self marking exercise testing the application of BIDMAS, an acronym describing the order of operations used when evaluating ex

Expand algebraic expressions containing brackets and simplify the resulting expression in this self marking exercise.

Investigate the connection between the numbers in a T shape drawn on this month's calendar.

Rearrange a formula in order to find a new subject in this self marking exercise.

Practise this technique for use in solving quadratic equations and analysing graphs.

Two men and two boys want to cross a river and they only have one canoe which will only hold one man or two boys.

An unlimited supply of linear equations just waiting to be solved. Project for the whole class to see then insert the working in your own style.

A series of exercises, in increasing order of difficulty, requiring you to solve linear equations. The exercises are self marking.

Practise the skills of algebraic factorisation in this structured online self marking exercise.

The traditional pairs or pelmanism game adapted to test recognition for formulae required to be memorised for GCSE exams.

Match the equation with its graph. Includes quadratics, cubics, reciprocals, exponential and the sine function.

An ancient riddle which can be answered by solving an equation containing fractions.

Arrange the given statements in groups to show whether they are identities, equations or formulae.

Check that you know what inequality signs mean and how they are used to compare two quantities. Includes negative numbers, decimals, fractions and metric measures.

What is the greatest number of lamp posts that would be needed for a strange village with only straight roads?

A selection of linear programming questions with an interactive graph plotting tool.

Create a formula to describe the nth term of a sequence by examining the structure of the diagrams.

Find the unknown lengths in the given diagrams and learn some algebra at the same time.

Players decide where to place the cards to make an equation with the largest possible solution.

Solve these linear equations that appeared in a book called A Graduated Series of Exercises in Elementary Algebra by Rev George Farncomb Wright published in 1857.

Let the psychic read the cards and magically reveal the number you have secretly chosen. What is the mathematics that makes this trick work?

Deduce expressions to calculate the nth term of quadratic and cubic sequences.

Solve these quadratic equations algebraically in this seven-level, self-marking online exercise.

Arrange the given pairs of simultaneous equations in groups to show whether they have no solution, one solution or infinite solutions.

Investigate the numbers associated with this growing sequence of steps made from Multilink cubes.

Ten students think of a number then perform various operations on that number. You have to find what the original numbers were.

Fill in the missing words to show an understanding of the vocabulary of equations, inequalities, terms and factors.

Listen to the voice saying the algebraic expression then write it in its simplest form.

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