A PPT file support the discovery of interior angle properties of polygon. This is a follow on lesson based around a table with the number of side, number of triangles and interior angle sum columns. \n\nA number of tasks at the end extend the ideas beyond the previous lesson.

Students create their own percentage questions at grades B and C with bonus questions being made at grade A. Students create as opposed to answer ensuring they develop a generality as to the question types and can better identify the processes required.

The powerpoint used to create a near pod presentation. Couldn't share the NPP because of TES rules.

Three problems designed to get students learning by pursuing answers to big problems, consolidating understanding as they go.

A tarsia puzzle designed to develop students' use of trigonometric identities. Useful for both initial teaching and revision and recap for C2. Involves numerous problems all requiring the application of the two most basic trigonometric identities.

Lesson designed to teach the following objectives in a high pace, clear progress and differentiated manner to a KS3 group. To identify integer values of inequalities. To show inequalities on a number line. To read inequalities off a number line. The first power point contains all worksheets, progress checks, extension tasks and quiz quiz trade cards. The second is edited just to include the slides that are presented to the students.

Prime factor decomposition is an deal opportunity to build it something a little different with an Optimus Prime factor decomposition relay. In pairs or teams students receive the first piece of the puzzle and are instructed to write the number as the product of its prime. On successful completion they receive the second piece and so on. It culminate with a race to build the transformer that then leads to the ultimate conclusion that prime factorisation is simply about transforming numbers from one look to another without changing who they truly are! PDF attached for ease and a word document attached so that you can edit the difficulty and create your own. The lesson that I typically accompany the activity with is also included.

Use the mix of 3 resources to introduce maximums, minimums and points of inflection. Students are encouraged to refer to graphs drawn via the free Desmos Graphing Calaculator and complete the set of rules they need to go on to tackle the chapter exercises or past exam questions. They'll also have a model answers to annotate and analyse for a method.

Lesson crafted to enable all students to draw quadratics with the outcomes: To substitute values into quadratics. To draw quadratic graphs. To find solutions to quadratics graphically. Easily adaptable to more difficult quadratics.

Here is a little bit of a crib sheet with lots of useful ideas. I've been reading 101 Classroom Games, written from a PE perspective and been looking at how to use it in a maths context. The problem being the context in which answers are given etc. Well worth a read but here is a selection of some of the ideas it has inspired and a crib sheet to keep them in mind and begin using them.

Relay for volume and surface area. Students apply the formulae provided on the exam paper to the full range of 3D shapes. They also have an opportunity to consider surface area.

These hexagons promote the discussion over length, area and volume for B to A* candidates. The idea comes from a English observation mentioned on the website linked and has been put into a mathematical context. Place like dominos explaining the decision for the tiles placement in its given location thus revealing the deeper understanding of the student.

Carpet and wallpaper a house with given information.

Exploring sequences through a series of big problems that encourage students to find multiple methods. There are additional questions to promote deeper thought and understanding around a new method or technique. We begin at finding the nth term and conclude with ‘is a term part of a sequence?’. I’ve removed resources used to practise and consolidate methods due to restictions but all content is freely available from corbettmaths.com and variationtheory.com

I wasn’t quite happy with what was out there so created these 3 files. One blank, one complete(potentially a knowledge organiser for quadrilaterals) and a third for a quick quiz. Bonus resource on Always, Sometimes, Never related to quadrilaterals.