Further Mathematics Core Pure Mathematics Book 2 1st edition by Pearson – Ebook PDF Instant Download/Delivery: 1292183349, 978-1292183343
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Product details:
ISBN 10: 1292183349
ISBN 13: 978-1292183343
Author: Pearson
Exam Edexcel A level Further Mathematics First September 2017 First Summer 2019 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.
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
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