А.Әбілқасымова, Р.Кудакова, Алгебра және анализ бастамалары, 1991
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А.Әбілқасымова
Р.Кудакова
11-сынып
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А.Әбілқасымова, Р.Кудакова, Алгебра және анализ бастамалары, 1991
Preparing book pages
1
Entries
40
Preface
Other
Page 4
Chapter I. Arithmetic
Theory
Page 5
I.1. Sets. Operations on sets
Theory
Page 5
I.2. Logical notation
Theory
Page 7
I.3. Set of natural numbers
Theory
Page 8
I.4. Fractions
Theory
Page 12
I.5. Real numbers
Theory
Page 16
Chapter II. Algebraic transformations
Theory
Page 23
II.1. Power with a natural exponent
Theory
Page 23
II.2. Arithmetic root and its properties
Theory
Page 24
II.3. Power with a rational exponent
Theory
Page 26
II.4. Monomial and polynomial
Theory
Page 28
II.5. Concept of a function
Theory
Page 32
II.6. Linear equations and inequalities
Theory
Page 38
II.7. Quadratic equations. Vieta's theorem
Theory
Page 43
II.8. Quadratic trinomial
Theory
Page 47
II.9. Equations and inequalities with two variables
Theory
Page 54
II.10. Irrational equations
Theory
Page 58
Chapter III. Arithmetic and geometric progressions
Theory
Page 68
III.1. Concept of a sequence
Theory
Page 68
III.2. Principle of mathematical induction. Newton's binomial theorem
Theory
Page 71
III.3. Arithmetic progression
Theory
Page 73
III.4. Geometric progression
Theory
Page 75
Chapter IV. Exponential and logarithmic functions
Theory
Page 79
IV.1. Exponential functions
Theory
Page 79
IV.2. Solving exponential equations and inequalities
Theory
Page 80
IV.3. Logarithmic function
Theory
Page 82
IV.4. Solving logarithmic equations and inequalities
Theory
Page 88
Chapter V. Trigonometry
Theory
Page 97
V.1. Concepts of sine, cosine, tangent and cotangent of a numerical argument
Theory
Page 97
V.2. Basic trigonometric formulas
Theory
Page 102
V.3. Graphs of trigonometric functions
Theory
Page 107
V.4. Inverse trigonometric functions
Theory
Page 111
V.5. Trigonometric equations and inequalities
Theory
Page 114
Chapter VI. Introduction to mathematical analysis
Theory
Page 125
VI.1. Theory of limits
Theory
Page 125
VI.2. Differential calculus and its applications
Theory
Page 135
VI.3. Antiderivative and integral
Theory
Page 149
Independent work tasks
Problem
Page 156
Answers
Answer
Page 162
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