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  • Complete Pure Mathematics 2 & 3 for Cambridge International AS & A Level

    Complete Pure Mathematics 2 & 3 for Cambridge International AS & A Level by Linsky, Jean; Western, Brian; Nicholson, James;

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      • Publisher's listprice GBP 38.49
      • The price is estimated because at the time of ordering we do not know what conversion rates will apply to HUF / product currency when the book arrives. In case HUF is weaker, the price increases slightly, in case HUF is stronger, the price goes lower slightly.

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    Availability

    Estimated delivery time: In stock at the publisher, but not at Prospero's office. Delivery time approx. 3-5 weeks.
    Not in stock at Prospero.

    Why don't you give exact delivery time?

    Delivery time is estimated on our previous experiences. We give estimations only, because we order from outside Hungary, and the delivery time mainly depends on how quickly the publisher supplies the book. Faster or slower deliveries both happen, but we do our best to supply as quickly as possible.

    Product details:

    • Edition number 2
    • Publisher OUP Oxford
    • Date of Publication 12 July 2018

    • ISBN 9780198425137
    • Binding Unidentified
    • No. of pages344 pages
    • Size 246x190x16 mm
    • Weight 691 g
    • Language English
    • 0

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    Short description:

    Providing complete syllabus support (9709), this stretching and practice-focused course builds the advanced skills needed for the latest Cambridge assessments and the transition to higher education. Engaging, real world examples make mathematics relevant to real life.

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    Long description:

    Support achievement in the latest syllabus (9709), for examination from 2020, with a stretching, practice-driven approach that builds the advanced skills required for Cambridge exam success and progression to further study.

    This new edition is fully aligned with the Pure Mathematics 2 & 3 part of the latest International AS & A Level syllabus, and contains a comprehensive mapping grid so you can be sure of complete support.

    Get students ready for higher education with a focus on real world application. From parabolic reflectors to technology in sport, up-to-date, international examples show how mathematics is used in real life.

    Students have plenty of opportunities to hone their skills with extensive graduated practice and thorough worked examples. Plus, give students realistic practice for their exams with exam-style questions covering every topic.

    Answers are included in the back of the book with full step-by-step solutions for all exercises and exam-style questions available on the accompanying support site.

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    Table of Contents:

    Syllabus matching grid
    1 Algebra
    The modulus function
    Division of polynomials
    The remainder theorem
    The factor theorem
    2 Logarithms and exponential functions
    Continuous exponential growth and decay
    The logarithmic function
    ex and logarithms to base e
    Equations and inequalities using logarithms
    Using logarithms to reduce equations to linear form
    3 Trigonometry
    Secant, cosecant, and cotangent
    Further trigonometric identities
    Addition formulae
    Double angle formulae
    Expressing a sin ? + b cos ? in the form R sin(? ? a) or R cos(? ? a)
    Review exercise A - Pure 2
    Review exercise A - Pure 3
    Maths in real-life: Predicting tidal behaviour
    4 Differentiation
    Differentiating the exponential function
    Differentiating the natural logarithmic function
    Differentiating products
    Differentiating quotients
    Differentiating sin x, cos x, and tan x
    Implicit differentiation
    Parametric differentiation
    5 Integration
    Integration of eax+b
    Integration of 1 x + b
    Integration of sin (ax + b), cos (ax + b), ec2 (ax + b)
    Extending integration of trigonometric functions
    Numerical integration using the trapezium rule
    6 Numerical solution of equations
    Finding approximate roots by change of sign or graphical methods
    Finding roots using iterative relationships
    Convergence behaviour of iterative functions
    Review exercise B - Pure 2
    Review exercise B - Pure 3
    Maths in real-life: Nature of Mathematics
    7 Further algebra
    Partial fractions
    Binomial expansions of the form (1 + x)n when n is not a positive integer
    Binomial expansions of the form (a + x)n where n is not a positive integer
    Binomial expansions and partial fractions
    8 Further integration
    Integration using partial fractions
    Integration of f(x) f´(x)
    Integration by parts
    Integration using substitution
    Review exercise C - Pure 3
    9 Vectors
    The equation of a straight line
    Intersecting lines
    The angle between two straight lines
    The equation of a plane
    Configurations of a line and a plane
    Configurations of two planes
    The distance from a point to a plane or line
    10 Differential equations
    Forming simple differential equations (DEs)
    Solving first-order differential equations with separable variables
    Finding particular solutions to differential equations
    Modelling with differential equations
    11 Complex numbers
    Introducing complex numbers
    Calculating with complex numbers
    Solving equations involving complex numbers
    Representing complex numbers geometrically
    Polar form and exponential form
    Loci in the Argand diagram
    Review exercise D - Pure 3
    Maths in real-life: Electrifying, magnetic and damp: how complex mathematics makes life simpler
    Exam-style paper A - Pure 2
    Exam-style paper B - Pure 2
    Exam-style paper C - Pure 3
    Exam-style paper D - Pure 3
    Answers
    Glossary of terms
    Index

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