Pearson Edexcel International A Level Mathematics Pure Mathematics 3 Student Book
1st Edition
Published on 26. March 2020
232 pages
978-1-292-32667-2 (ISBN)
Description
Developed for the new International A Level specification, these new resources are specifically designed for international students, with a strong focus on progression, recognition and transferable skills, allowing learning in a local context to a global standard. Recognised by universities worldwide and fully comparable to UK reformed GCE A levels. Supports a modular approach, in line with the specification. Appropriate international content puts learning in a real-world context, to a global standard, making it engaging and relevant for all learners. Reviewed by a language specialist to ensure materials are written in a clear and accessible style. The embedded transferable skills, needed for progression to higher education and employment, are signposted so students understand what skills they are developing and therefore go on to use these skills more effectively in the future. Exam practice provides opportunities to assess understanding and progress, so students can make the best progress they can.
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Joe Skrakowski | Harry Smith
Pearson Edexcel International A Level Mathematics Pure Mathematics 3 Student Book
Book
03/2019
Edexcel Limited
€34.50
Shipment within 10-20 days
Content
- Front Cover
- Contents
- Course Structure
- About this Book
- Qualification and Assessment Overview
- Extra Online Content
- Chapter 1: Algebraic Methods
- 1.1: Arithmetic operations with algebraic fractions
- 1.2: Improper fractions
- Chapter Review 1
- Chapter 2: Functions and Graphs
- 2.1: The modulus function
- 2.2: Functions and mappings
- 2.3: Composite functions
- 2.4: Inverse functions
- 2.5: y = |f(x)| and y = f(|x|)
- 2.6: Combining transformations
- 2.7: Solving modulus problems
- Chapter Review 2
- Chapter 3: Trigonometric Functions
- 3.1: Secant, cosecant and cotangent
- 3.2: Graphs of sec x, cosec x and cot x
- 3.3: Using sec x, cosec x and cot x
- 3.4: Trigonometric identities
- 3.5: Inverse trigonometric functions
- Chapter Review 3
- Chapter 4: Trigonometric Addition Formulae
- 4.1: Addition formulae
- 4.2: Using the angle addition formulae
- 4.3: Double-angle formulae
- 4.4: Solving trigonometric equations
- 4.5: Simplifying a cos x ± b sin x
- 4.6: Proving trigonometric identities
- Chapter Review 4
- Review Exercise: 1
- Chapter 5: Exponentials and Logarithms
- 5.1: Exponential functions
- 5.2: y = e ax+b + c
- 5.3: Natural logarithms
- 5.4: Logarithms and non-linear data
- 5.5: Exponential modelling
- Chapter Review 5
- Chapter 6: Differentiation
- 6.1: Differentiating sin x and cos x
- 6.2: Differentiating exponentials and logarithms
- 6.3: The chain rule
- 6.4: The product rule
- 6.5: The quotient rule
- 6.6: Differentiating trigonometric functions
- Chapter Review 6
- Chapter 7: Integration
- 7.1: Integrating standard functions
- 7.2: Integrating f(ax + b)
- 7.3: Using trigonometric identities
- 7.4: Reverse chain rule
- Chapter Review 7
- Chapter 8: Numerical Methods
- 8.1: Locating roots
- 8.2: Fixed point iteration
- Chapter Review 8
- Review Exercise: 2
- Exam Practice
- Glossary
- Answers
- Index
- Back Cover
