MEI AS Further Pure Mathematics_ Book 1
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English
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Entries: 39
Catherine Berry
Terry Heard
David Martin
Roger Porkess
pure math
Hodder
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MEI AS Further Pure Mathematics_ Book 1
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Chapter 1: Matrices
Theory
Page 10
Matrices
Theory
Page 10
Working with Matrices
Theory
Page 11
Transformations
Theory
Page 15
Multiplying Matrices
Theory
Page 23
Properties of Matrix Multiplication
Theory
Page 27
Composition of Transformations
Theory
Page 32
Inverse Matrices
Theory
Page 37
Using the Determinant of a 2 × 2 Matrix
Theory
Page 40
Matrices and Simultaneous Equations
Theory
Page 45
Invariant Points
Theory
Page 50
Invariant Lines
Theory
Page 51
Chapter 2: Complex Numbers
Theory
Page 55
The Growth of the Number System
Theory
Page 55
Working with Complex Numbers
Theory
Page 57
Representing Complex Numbers Geometrically
Theory
Page 64
Sets of Points in an Argand Diagram
Theory
Page 67
The Modulus–Argument Form of Complex Numbers
Theory
Page 70
Sets of Points Using the Modulus–Argument Form
Theory
Page 75
Complex Numbers and Equations
Theory
Page 78
Chapter 3: Graphs and Inequalities
Theory
Page 83
Graphs of Rational Functions
Theory
Page 85
Inequalities
Theory
Page 96
The Range of Values Taken by a Function
Theory
Page 102
Chapter 4: Algebra: Identities and Roots of Equations
Theory
Page 106
Identities
Theory
Page 106
Properties of the Roots of Polynomial Equations
Theory
Page 109
Chapter 5: Introduction and Series
Theory
Page 124
Induction in Mathematics
Theory
Page 124
Proof by Induction
Theory
Page 125
More Proofs by Induction
Theory
Page 129
Summation of Finite Series
Theory
Page 131
Answers
Answer
Page 139
Chapter 1 Answers
Answer
Page 139
Chapter 2 Answers
Answer
Page 149
Chapter 3 Answers
Answer
Page 157
Chapter 4 Answers
Answer
Page 161
Chapter 5 Answers
Answer
Page 164
Index
Other
Page 166
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