This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

This pack contains 12 questions that could be used at the start of the lesson. • They cover a mixture of topics that are taught in all A level maths syllabuses. • They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. • There is enough questions to cover 3 weeks worth of 4 lessons a week. • The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Hodder ed’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources Kuratowski’s theorem topics covers; Use Kuratowski’s theorem to prove a graph is planar Use Kuratowski’s theorem to prove a graph is not planar Identify the complete graph K₅ Identify the complete bipartite graph K₃,₃ Understand what is meant by a subgraph Understand what is meant by a subdivision.

These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Hodder ed’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources Introduction to Group Theory topics covers; Understand and use the language of groups including: * order * period * subgroup * proper * trivial * non-trivial Understand and use the group axioms: closure, identity, inverses and associativity Use of Cayley tables Understand and use Lagrange’s theorem. Recognise and use finite and infinite groups and their subgroups, including: groups of symmetries of regular polygons, cyclic groups and abelian groups. Identify and use the generators of a group Recognise and find isomorphism between groups of finite order

This pack contains 12 questions that could be used at the start of the lesson. They cover a mixture of topics that are taught in all A level maths syllabuses. They are designed to take about 5 to 10 minutes and all the questions have a full set of answers. There is enough questions to cover 3 weeks worth of 4 lessons a week. The questions are mapped in line with the scheme of work, that is added as part of this pack, and this means that no questions will come up on topics that have not been taught yet.

These PowerPoints form full lessons of work that together cover the new AS level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘Further Maths 5 - Matrices Transformation’ and ‘Further Maths 23 - Network Flows’ for free download Please leave a review as it will really help me to improve my resources Network flows covers; Interpret flow problems represented by a network of directed arcs. Find the value of a cut and understand its meaning Use and interpret the maximum flow-minimum cut theorem Introduce supersources and supersinks to a network