Ә.Н.Шыныбеков. Оқыту әдістемесі, Алгебра 8-сынып, 2011
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Ә.Н.Шыныбеков
Әдістемелік құралдар
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Ә.Н.Шыныбеков. Оқыту әдістемесі, Алгебра 8-сынып, 2011
Preparing book pages
1
Entries
44
I. Structure of the Algebra–8 textbook
Other
Page 4
II. Brief information about the textbook content
Other
Page 5
III. Planning of instructional material
Other
Page 19
IV. Thematic methodological guidelines
Other
Page 30
Chapter I. Square root
Theory
Page 33
1. Definition of a square root
Theory
Page 33
2. Concept of an irrational number
Theory
Page 38
3. Correspondence between real numbers and points on a line
Theory
Page 41
4. Properties of square roots
Theory
Page 44
5. Graph of the square-root function
Theory
Page 52
Additional problems for Chapter I
Problem
Page 56
Chapter II. Quadratic equations
Theory
Page 61
1. Quadratic equation and its roots
Theory
Page 61
2. Quadratic formula
Theory
Page 65
3. Vieta's theorem
Theory
Page 71
4. Properties of the roots of a quadratic equation
Theory
Page 79
5. Rational equations. Problems reducible to quadratic equations
Theory
Page 82
6. Solving systems of second-degree equations
Theory
Page 89
Additional problems for Chapter II
Problem
Page 97
Chapter III. Quadratic function
Theory
Page 101
1. Quadratic function and its graph
Theory
Page 101
2. Transformations of a function graph
Theory
Page 105
3. Some properties of functions
Theory
Page 109
4. Solving equations and systems of equations in two variables graphically
Theory
Page 116
Additional problems for Chapter III
Problem
Page 120
Chapter IV. Quadratic inequalities
Theory
Page 124
1. Proving inequalities
Theory
Page 124
2. Solving quadratic inequalities
Theory
Page 129
3. Solving rational inequalities
Theory
Page 136
4. Representation of plane figures by equations, inequalities in two variables and their systems
Theory
Page 141
5. Statistical characteristics
Theory
Page 144
Additional problems for Chapter IV
Problem
Page 147
Supplementary materials for advanced study of mathematics
Theory
Page 153
Chapter V. Real numbers
Theory
Page 153
1. Natural numbers. Divisibility tests
Theory
Page 153
2. Prime and composite numbers
Theory
Page 153
3. Greatest common divisor and least common multiple
Theory
Page 153
4. Division of integers with remainder
Theory
Page 157
5. Solving linear indeterminate equations
Theory
Page 157
6. Pigeonhole principle
Theory
Page 160
Additional problems for Chapter I
Problem
Page 163
Supplementary materials for Chapter II
Other
Page 163
Additional problems for Chapter III
Problem
Page 193
Additional problems for Chapter IV
Problem
Page 199
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