Hodder Education
AQA A Level Further Mathematics Discrete
Science & Math
AQA A Level Further Mathematics Discrete
US$ 38.39
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Description
Contents
Reviews

Exam board: AQA
Level: A-level
Subject: Mathematics
First teaching: September 2017
First exams: Summer 2019

Whiteboard eTextbooks are online, interactive versions of the printed textbooks that are ideal for front-of-class teaching and lesson planning. The Whiteboard eTextbooks link seamlessly with MEI Integral Further Mathematics online resources, allowing you to move with ease between corresponding topics in the eTextbooks and Integral.

Integral has been developed by MEI and supports teachers and students with high quality teaching and learning activities, including dynamic resources and self-marking tests and assessments that cover the new specifications.

To have full access to the eTextbooks and Integral resources you must be subscribed to both Dynamic Learning and Integral. To subscribe to Integral, visit www.integralmaths.org.
For more information on our eTextbooks and Integral please see the Quick Links box.

Provide full support for the AQA Discrete content of the new specification with worked examples, stimulating activities and assessment support to help develop understanding, reasoning and problem solving.
- Help prepare students for assessment with skills-building activities and fully worked examples and solutions tailored to the changed criteria.
- Build understanding through carefully worded expositions that set out the basics and the detail of each topic, with call-outs to add clarity.
- Test knowledge and develop understanding, reasoning and problem solving with banded Exercise questions that increase in difficulty (answers provided in the back of the book and online).
- Gain a full understanding of the logical steps that are used in creating each individual algorithm
- Encourages students to track their progress using learning outcomes and Key Points listed at the end of each chapter.

Language
English
ISBN
9781510430129
Cover
Title Page
Copyright Page
Contents
Getting the most from this book
Prior knowledge
1 Graphs
1.1 The language of graphs
1.2 Eulerian, Hamiltonian and planar graphs
1.3 Further graph theory
1.4 Isomorphisms
1.5 Kuratowski’s theorem
2 Networks
2.1 The language of networks
2.2 The minimum connector problem
2.3 The route inspection problem
2.4 The travelling salesperson problem
3 Linear programming
3.1 Formulating constrained optimisation problems
3.2 Solving constrained optimisation problems
3.3 The Simplex algorithm
4 Critical path analysis
4.1 Constructing a network using activity on-node
4.2 Determining earliest start times and latest finish times
4.3 Identifying critical paths
4.4 Gantt charts and resource histograms
4.5 Resource problems
5 Network flows
5.1 The language of network flows
5.2 Maximum flow–minimum cut theorem
5.3 Multiple sources and sinks
5.4 Flow augmenting
5.5 Refinements
6 Game theory
6.1 Pay-off matrices
6.2 Play-safe strategies
6.3 Dominated strategies
6.4 Optimal mixed strategies
6.5 Converting games to linear programming problems
7 Binary operations and group theory
7.1 Binary operations
7.2 The language of groups
7.3 Cyclic groups
7.4 Non-cyclic groups
7.5 Subgroups
7.6 Isomorphisms
Answers
Back Cover

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