๐”– Scriptorium
โœฆ   LIBER   โœฆ

๐Ÿ“

Cambridge IGCSE Mathematics Extended Practice Book

โœ Scribed by Karen Morrison, Lucille Dunne


Publisher
Cambridge University Press
Year
2014
Tongue
English
Leaves
214
Edition
1
Category
Library

โฌ‡  Acquire This Volume

No coin nor oath required. For personal study only.

โœฆ Table of Contents


Cover
Title
Copyright
Contents
Introduction
Chapter 1: Reviewing number concepts
1.1 Different types of numbers
1.2 Multiples and factors
1.3 Prime numbers
1.4 Powers and roots
1.5 Working with directed numbers
1.6 Order of operations
1.7 Rounding numbers
Chapter 2: Making sense of algebra
2.1 Using letters to represent unknown values
2.2 Substitution
2.3 Simplifying expressions
2.4 Working with brackets
2.5 Indices
Chapter 3: Lines, angles and shapes
3.1 Lines and angles
3.2 Triangles
3.3 Quadrilaterals
3.4 Polygons
3.5 Circles
3.6 Construction
Chapter 4: Collecting, organising and displaying data
4.1 Collecting and classifying data
4.2 Organising data
4.3 Using charts to display data
Chapter 5: Fractions
5.1 Equivalent fractions
5.2 Operations on fractions
5.3 Percentages
5.4 Standard form
5.5 Estimation
Chapter 6: Equations and transforming formulae
6.1 Further expansions of brackets
6.2 Solving linear equations
6.3 Factorising algebraic expressions
6.4 Transformation of a formula
Chapter 7: Perimeter, area and volume
7.1 Perimeter and area in two dimensions
7.2 Three-dimensional objects
7.3 Surface areas and volumes of solids
Chapter 8: Introduction to probability
8.1 Basic probability
8.2 Theoretical probability
8.3 The probability that an event does not happen
8.4 Possibility diagrams
8.5 Combining independent and mutually exclusive events
Chapter 9: Sequences and sets
9.1 Sequences
9.2 Rational and irrational numbers
9.3 Sets
Chapter 10: Straight lines and quadratic equations
10.1 Straight lines
10.2 Quadratic expressions
Chapter 11: Pythagorasโ€™ theorem and similar shapes
11.1 Pythagorasโ€™ theorem
11.2 Understanding similar triangles
11.3 Understanding similar shapes
11.4 Understanding congruence
Chapter 12: Averages and measures of spread
12.1 Different types of average
12.2 Making comparisons using averages and ranges
12.3 Calculating averages and ranges for frequency data
12.4 Calculating averages and ranges for grouped continuous data
12.5 Percentiles and quartiles
Chapter 13: Understanding measurement
13.1 Understanding units
13.2 Time
13.3 Upper and lower bounds
13.4 Conversion graphs
13.5 More money
Chapter 14: Further solving of equations and inequalities
14.1 Simultaneous linear equations
14.2 Linear inequalities
14.3 Regions in a plane
14.4 Linear programming
14.5 Completing the square
14.6 Quadratic formula
14.7 Factorising quadratics where the coefficient of x[sup(2)] is not 1
14.8 Algebraic fractions
Chapter 15: Scale drawings, bearings and trigonometry
15.1 Scale drawings
15.2 Bearings
15.3 Understanding the tangent, cosine and sine ratios
15.4 Solving problems using trigonometry
15.5 Angles between 0ยฐ and 180ยฐ
15.6 The sine and cosine rules
15.7 Area of a triangle
15.8 Trigonometry in three dimensions
Chapter 16: Scatter diagrams and correlation
16.1 Introduction to bivariate data
Chapter 17: Managing money
17.1 Earning money
17.2 Borrowing and investing money
17.3 Buying and selling
Chapter 18: Curved graphs
18.1 Plotting quadratic graphs (the parabola)
18.2 Plotting reciprocal graphs (the hyperbola)
18.3 Using graphs to solve quadratic equations
18.4 Using graphs to solve simultaneous linear and non-linear equations
18.5 Other non-linear graphs
18.6 Finding the gradient of a curve
Chapter 19: Symmetry and loci
19.1 Symmetry in two dimensions
19.2 Symmetry in three dimensions
19.3 Symmetry properties of circles
19.4 Angle relationships in circles
19.5 Locus
Chapter 20: Histograms and frequency distribution diagrams
20.1 Histograms
20.2 Cumulative frequency
Chapter 21: Ratio, rate and proportion
21.1 Working with ratio
21.2 Ratio and scale
21.3 Rates
21.4 Kinematic graphs
21.5 Proportion
21.6 Direct and inverse proportion in algebraic terms
21.7 Increasing and decreasing amounts by a given ratio
Chapter 22: More equations, formulae and functions
22.1 Setting up equations to solve problems
22.2 Using and transforming formulae
22.3 Functions and function notation
Chapter 23: Transformations and matrices
23.1 Simple plane transformations
23.2 Vectors
23.3 Further transformations
23.4 Matrices and matrix transformation
23.5 Matrices and transformations
Chapter 24: Probability using tree diagrams
24.1 Using tree diagrams to show outcomes
24.2 Calculating probability from tree diagrams
Answers


๐Ÿ“œ SIMILAR VOLUMES


Cambridge IGCSE Core Mathematics Practic
โœ Karen Morrison, Lucille Dunne ๐Ÿ“‚ Library ๐Ÿ“… 2012 ๐Ÿ› Cambridge University Press ๐ŸŒ English

Cambridge IGCSE Mathematics Core Practice Book offers a wealth of questions, with hints and tips along the way to reinforce skills and learning. It provides comprehensive and targeted exercises ensuring plenty of practice both for the classroom and for independent learning. With concise reminders at

Cambridge IGCSE Mathematics: Core & Exte
โœ Ric Pimentel, Terry Wall ๐Ÿ“‚ Library ๐Ÿ“… 2014 ๐Ÿ› Hodder Education ๐ŸŒ English

Endorsed by Cambridge International Examinations. Currently the only endorsed textbook on the market up-to-date with the latest (0580) syllabus for examination from 2015- check the Resource Centre at www.cie.org.uk/i-want-to/resource-centre - Gives students the practice they require to deepen their

Cambridge IGCSE Mathematics: Core & Exte
โœ Pimental Ric. ๐Ÿ“‚ Library ๐ŸŒ English

3rd Ed. โ€” Trans-Atlantic Publications, 2014. โ€” 511p. โ€” ISBN-10: 1444191705. โ€” ISBN-13: 1444191707<div class="bb-sep"></div>Endorsed by Cambridge International Examinations. Currently the only endorsed textbook on the market up-to-date with the latest (0580) syllabus for examination from 2015- check

Cambridge IGCSEโ„ข and O Level Additional
โœ Muriel James ๐Ÿ“‚ Library ๐Ÿ“… 2018 ๐Ÿ› Cambridge University Press ๐ŸŒ English

<span>These resources have been created for the Cambridge IGCSEยฎ and O Level Additional Mathematics syllabuses (0606/4037), for first examination from 2020. The Cambridge IGCSEยฎ and O Level Additional Mathematics Practice Book works alongside the coursebook to provide students with extra materials s

IGCSE Cambridge International Mathematic
โœ Keith Black, Alison Ryan, Michael Haese, Robert Haese, Sandra Haese, Mark Humphr ๐Ÿ“‚ Library ๐Ÿ“… 2009 ๐Ÿ› Haese & Harris Publications ๐ŸŒ English

This book has been written to cover the โ€˜IGCSE Cambridge International Mathematics (0607) Extendedโ€™ course over a two-year period. The course was developed by University of Cambridge International Examinations (CIE) in consultation with teachers in international schools around the world. It has b