Includes integration which results in inverse hyperbolics and inverse trig functions. (I've chosen to do this with definite integration instead of indefinite integration, so that the students can't solve the puzzle by differentiation of the solutions, they must integrate)

A matching activity that matches up hypotheses/significance levels, critical regions, graphs of critical regions, and the probabilities associated with the critical regions.

Solving by the Complementary function and Particular Integral Method

Differentiation of hyperbolic functions, sinh, cosh, tanh

Sum of integers, squares and cubes

Hexagonal jigsaw of graphs of hyperbolas, parabolas, ellipses. The 3 parts together are one jigsaw.

Hexagonal Puzzle on Equivalent Fractions (all 3 sheets needed)

Jigsaw puzzle converting equations of curves between polar form and cartesian form

Puzzle on using the Binomial Cumulative Probability tables including for values of p greater than 0.5

An introductory activity for AS students or an activity for GCSE students, looking at the different ways that gradient can be expressed, using the context of real roads

Integration to find arc length and surface area of revolution

Scalar triple product including applications to volumes

Jigsaw puzzle calculating the area bounded by polar curves

The activity consists of 12 probability statements. Students decide whether the statements are always true, sometimes true or never true. The main point of the activity is to prompt discussion, deepen understanding and address misconceptions.

Notation etc for second, third, ... order differentials

A matching activity for practice converting between the different forms of a vector in 2 dimensions (column vector, i,j components, magnitude and direction)

Jigsaw puzzle solving 2nd order Differential Equations equal to zero using the auxiliary quadratic equation

Another hexagonal jigsaw made up of 3 pages

This is a discussion based activity. Students decide whether the binomial distribution is an appropriate model for 12 different situations. It comes with solutions and discussion points.

This activity looks at binomial expansions from both an algebraic and a graphical perspective. The aim of this activity is to practise a lot of the skills involved in the topic of binomial expansions, where n is not a natural number, in what is perhaps a more interesting context than the standard binomial questions.