Edexcel A level Further Mathematics Core Pure Mathematics Book 2 1st edition by Greg Attwood, Jack Barraclough, Ian Bettison, Lee Cope, Alistair Macpherson, Bronwen Moran ISBN B07LH69V36 978-1292207278

Edexcel A level Further Mathematics Core Pure Mathematics Book 2 1st edition by Greg Attwood, Jack Barraclough, Ian Bettison, Lee Cope, Alistair Macpherson, Bronwen Moran  – Ebook PDF Instant Download/Delivery: B07LH69V36, 978-1292207278
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Product details:

ISBN 10: B07LH69V36
ISBN 13: 978-1292207278
Author: Greg Attwood, Jack Barraclough, Ian Bettison, Lee Cope, Alistair Macpherson, Bronwen Moran 

With over 1.3 million copies sold of the previous edition, Pearson’s textbooks are the market-leading and most trusted resources for AS and A level Further Mathematics.

This book can be used alongside the Year 1 book to cover all the content needed for the compulsory Edexcel A level Core Pure Mathematics exams.

• Fully updated to match the 2017 specifications, with more of a focus on problem-solving and modelling.

• FREE additional online content to support your independent learning, including full worked solutions for every question in the book (SolutionBank) and GeoGebra interactives.

• Includes access to an online digital edition (valid for 3 years once activated).

• Includes worked examples with guidance, lots of exam-style questions, practice papers, and plenty of mixed and review exercises.

Edexcel A level Further Mathematics Core Pure Mathematics Book 2 1st Table of contents:

Chapter 1: Complex numbers

1.1: Exponential form of complex numbers

1.2: Multiplying and dividing complex numbers

1.3: De Moivre’s theorem

1.4: Trigonometric identities

1.5: Sums of series

1.6: nth roots of a complex number

1.7: Solving geometric problems

Mixed exercise: 1

Chapter 2: Series

2.1: The method of differences

2.2: Higher derivatives

2.3: Maclaurin series

2.4: Series expansions of compound functions

Mixed exercise: 2

Chapter 3: Methods in calculus

3.1: Improper integrals

3.2: The mean value of a function

3.3: Differentiating inverse trigonometric functions

3.4: Integrating with inverse trigonometric functions

3.5: Integrating using partial fractions

Mixed exercise: 3

Chapter 4: Volumes of revolution

4.1: Volumes of revolution around the x-axis

4.2: Volumes of revolution around the y-axis

4.3: Volumes of revolution of parametrically defined curves

4.4: Modelling with volumes of revolution

Mixed exercise: 4

Review exercise: 1

Chapter 5: Polar coordinates

5.1: Polar coordinates and equations

5.2: Sketching curves

5.3: Area enclosed by a polar curve

5.4: Tangents to polar curves

Mixed exercise: 5

Chapter 6: Hyperbolic functions

6.1: Introduction to hyperbolic functions

6.2: Inverse hyperbolic functions

6.3: Identities and equations

6.4: Differentiating hyperbolic functions

6.5: Integrating hyperbolic functions

Mixed exercise: 6

Chapter 7: Methods in differential equations

7.1: First-order differential equations

7.2: Second-order homogeneous differential equations

7.3: Second-order non-homogeneous differential equations

7.4: Using boundary conditions

Mixed exercise: 7

Chapter 8: Modelling with differential equations

8.1: Modelling with first-order differential equations

8.2: Simple harmonic motion

8.3: Damped and forced harmonic motion

8.4: Coupled first-order simultaneous differential equations

Mixed exercise: 8

Review exercise: 2

Exam-style practice: Paper 1

Exam-style practice: Paper 2

Answers

Index

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Tags: Greg Attwood, Jack Barraclough, Ian Bettison, Lee Cope, Alistair Macpherson, Bronwen Moran, Further Mathematics