Printer-friendly view |

Oxford IB Diploma Programme: IB Mathematics: analysis and approaches, Higher Level, Print and Enhanced Online Course Book Pack

Author Marlene Torres Skoumal, Author Rose Harrison, Author Josip Harcet, Author Jennifer Chang Wathall, and Author Lorraine Heinrichs

Price:  £60.99 +VAT

ISBN: 978-0-19-842716-2
Publication date: 21/03/2019
Pack: 832 pages
Dimensions: 255x195mm

Availability: In stock.

Evaluation copies must be ordered on a school account.
More information on school accounts

SuccessAdded. View basket

You can use the basket to:

  • pay by credit card
  • order on account
  • forward to a colleague


Featuring a wealth of digital content, this concept-based Print and Enhanced Online Course Book Pack has been developed in cooperation with the IB to provide the most comprehensive support for the new DP Mathematics: analysis and approaches HL syllabus, for first teaching in September 2019.


  • Address all aspects of the new DP Mathematics: analysis and approaches HL syllabus via an Enhanced Online Course Book Pack - made up of one full-colour, print textbook and one online textbook, including extensive teacher notes
  • Ensure learners are ready to tackle each topic with targeted 'Prior Knowledge' worksheets, linked to 'Before You Start' summaries and exercises at the start of every chapter
  • Deliver in-depth coverage of all topics through clear explanations and worked solutions, animated worked examples, differentiated exercises and worksheets, with answers provided
  • Adopt a concept-based approach with conceptual lenses and microconcepts woven into every chapter, plus rich investigations that integrate factual and conceptual questions - leading to meaningful, content-specific conceptual understanding
  • Deepen mathematical understanding via inquiry-based tasks that relate to the content of each chapter, 'international mindedness' features, regular links to Theory of Knowledge, and activities that target ATL skills
  • Support students' development of a mathematical toolkit, as required by the new syllabus, with modelling and investigation activities presented in each chapter, including prompts for reflection, and suggestions for further study
  • Thoroughly prepare students for IB assessment via in-depth coverage of course content, overviews of all requirements, exam-style practice questions and papers, and a full chapter supporting the new mathematical exploration (IA)
  • Includes support for the most popular Graphic Display Calculator models
  • This Online Course Book will be available on Oxford Education Bookshelf until 2029. Access is facilitated via a unique code, which is sent in the mail. The code must be linked to an email address, creating a user account.
  • Access may be transferred once to an additional user.

This page was last updated on 30 November 2020 at 20:30 GMT

Table of Contents

From patterns to generalizations: sequences and series
1.1: Sequences, series and sigma notation
1.2: Arithmetic and geometric sequences and series
1.3: Proof
1.4: Counting principles and the binomial theorem
Representing relationships: introducing functions
2.1: Functional relationships
2.2: Special functions and their graphs
2.3: Classification of functions
2.4: Operations with functions
2.5: Function transformations
Expanding the number system: complex numbers
3.1: Quadratic equations and inequalities
3.2: Complex numbers
3.3: Polynomial equations and inequalities
3.4: The fundamental theorem of algebra
3.5: Solving equations and inequalities
3.6: Solving systems of linear equations
Measuring change: differentiation
4.1: Limits, continuity and convergence
4.2: The derivative of a function
4.3: Differentiation rules
4.4: Graphical interpretation of the derivatives
4.5: Applications of differential calculus
4.6: Implicit differentiation and related rates
Analysing data and quantifying randomness: statistics and probability
5.1: Sampling
5.2: Descriptive statistics
5.3: The justification of statistical techniques
5.4: Correlation, causation and linear regression
Relationships in space: geometry and trigonometry
6.1: The properties of 3D space
6.2: Angles of measure

6.3: Ratios and identities
6.4: Trigonometric functions
6.5: Trigonometric equations
Generalizing relationships: exponents, logarithms and integration
7.1: Integration as antidifferentiation and definite integrals
7.2: Exponents and logarithms
7.3: Derivatives of exponential and logarithmic functions; tangents and normals
7.4: Integration techniques
Modelling changes: more calculus
8.1: Areas and volumes
8.2: Kinematics
8.3: Ordinary differential equations (ODEs)
8.4: Limits revisited
Modelling 3D space: vectors
9.1: Geometrical representation of vectors
9.2: Introduction to vector algebra
9.3: Scalar product and its properties
9.4: Vector equations of a line
9.5: Vector product and properties
9.6: Vector equation of a plane
9.7: Lines, planes and angles
9.8: Application of vectors
Equivalent systems of representation: more complex numbers
10.1: Forms of a complex number
10.2: Operations with complex numbers in polar form
10.3: Powers and roots of complex numbers in polar form
Valid comparisons and informed decisions: probability distributions
11.1: Axiomatic probability systems
11.2: Probability distributions
11.3: Continuous random variables
11.4: Binomial distribution
11.5: The normal distribution