И.П.Рустюмова, С.Т.Рустюмова. Математикадан ҰБТ дайындалуға тренажер, 2013
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И.П.Рустюмова
С.Т.Рустюмова.
ҰБТ
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И.П.Рустюмова, С.Т.Рустюмова. Математикадан ҰБТ дайындалуға тренажер, 2013
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47
Foreword
Theory
Page 3
Chapter I. Rational functions
Theory
Page 4
§1. Equivalent transformations of numerical expressions
Theory
Page 4
§2. Equivalent transformations of rational algebraic expressions
Theory
Page 19
§3. Solving rational algebraic equations
Theory
Page 32
§4. Solving systems of algebraic equations
Theory
Page 45
§5. Solving rational inequalities
Theory
Page 59
§6. Solving equations with a variable inside an absolute value
Theory
Page 75
§7. Solving inequalities with a variable inside an absolute value
Theory
Page 82
Chapter II. Irrational functions
Theory
Page 90
§1. Equivalent transformations of algebraic irrational expressions
Theory
Page 90
§2. Solving irrational equations
Theory
Page 104
§3. Solving systems of irrational equations
Theory
Page 113
§4. Solving irrational inequalities
Theory
Page 121
Chapter III. Exponential and logarithmic functions
Theory
Page 130
§1. Solving exponential equations
Theory
Page 130
§2. Solving exponential inequalities
Theory
Page 140
§3. Equivalent transformations of logarithmic expressions
Theory
Page 151
§4. Solving logarithmic equations
Theory
Page 164
§5. Solving logarithmic inequalities
Theory
Page 178
§6. Solving systems of exponential and logarithmic equations
Theory
Page 193
Chapter IV. Trigonometric functions
Theory
Page 208
§1. Trigonometric transformations
Theory
Page 208
§2. Solving trigonometric equations
Theory
Page 229
§3. Solving trigonometric inequalities
Theory
Page 241
Chapter V. Solving problems involving progressions
Theory
Page 250
§1. Arithmetic progression
Theory
Page 250
§2. Geometric progression
Theory
Page 262
Chapter VI. Solving word problems
Problem
Page 279
Chapter VII. Fundamentals of calculus
Theory
Page 306
§1. Function and its properties
Theory
Page 306
§2. Differentiation of functions
Theory
Page 319
§3. Investigating functions using derivatives
Theory
Page 337
§4. Derivative of a function and equation of a tangent
Theory
Page 349
§5. Antiderivative and its calculation. Applications of the definite integral
Theory
Page 354
Chapter VIII. Plane geometry
Theory
Page 365
§1. Triangles
Theory
Page 365
§2. Quadrilaterals
Theory
Page 386
§3. Circle and disk
Theory
Page 404
Chapter IX. Solid geometry
Theory
Page 410
§1. Calculating distances and angles in space
Theory
Page 410
§2. Polyhedra
Theory
Page 422
§3. Solids of revolution
Theory
Page 434
Chapter X. Elements of analytic geometry and vector algebra
Theory
Page 459
§1. Cartesian coordinates
Theory
Page 459
§2. Vectors in the plane and in space
Theory
Page 470
Chapter XI. Logic problems
Problem
Page 483
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