Mordkovich A.G. Algebra. 8 klass, uchebnik (2001)(ru)(L)(T)(112s)_MSch_
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Мордкович А.Г.
Mordkovich
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Mordkovich A.G. Algebra. 8 klass, uchebnik (2001)(ru)(L)(T)(112s)_MSch_
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Entries
49
Preface for the teacher
Other
Page 3
Chapter 1. Algebraic fractions
Theory
Page 9
§ 1. Basic concepts
Theory
Page 9
§ 2. Fundamental property of an algebraic fraction
Theory
Page 12
§ 3. Addition and subtraction of algebraic fractions with like denominators
Theory
Page 15
§ 4. Addition and subtraction of algebraic fractions with unlike denominators
Theory
Page 17
§ 5. Multiplication and division of algebraic fractions. Raising an algebraic fraction to a power
Theory
Page 23
§ 6. Transformation of rational expressions
Theory
Page 26
§ 7. First ideas about solving rational equations
Theory
Page 29
Main results
Theory
Page 32
Chapter 2. Quadratic function. The function y = k/x
Theory
Page 33
§ 8. The function y = kx², its properties and graph
Theory
Page 33
§ 9. The function y = k/x, its properties and graph
Theory
Page 47
§ 10. How to construct the graph of y = f(x + l) if the graph of y = f(x) is known
Theory
Page 58
§ 11. How to construct the graph of y = f(x) + m if the graph of y = f(x) is known
Theory
Page 60
§ 12. How to construct the graph of y = f(x + l) + m if the graph of y = f(x) is known
Theory
Page 66
§ 13. The function y = ax² + bx + c, its properties and graph
Theory
Page 70
§ 14. Graphical solution of quadratic equations
Theory
Page 77
Main results
Theory
Page 82
Chapter 3. The function y = √x. Properties of the square root
Theory
Page 83
§ 15. Concept of the square root of a non-negative number
Theory
Page 83
§ 16. The function y = √x, its properties and graph
Theory
Page 92
§ 17. Properties of square roots
Theory
Page 100
§ 18. Transformation of expressions containing the operation of extracting a square root
Theory
Page 106
Main results
Theory
Page 111
Chapter 4. Quadratic equations
Theory
Page 112
§ 19. Basic concepts
Theory
Page 112
§ 20. Formulas for the roots of quadratic equations
Theory
Page 120
§ 21. Rational equations
Theory
Page 129
§ 22. Rational equations as mathematical models of real situations
Theory
Page 135
§ 23. Another formula for the roots of a quadratic equation
Theory
Page 147
§ 24. Vieta's theorem
Theory
Page 149
§ 25. Irrational equations
Theory
Page 155
Main results
Theory
Page 162
Chapter 5. Real numbers
Theory
Page 164
§ 26. Set of rational numbers
Theory
Page 164
§ 27. Irrational numbers
Theory
Page 170
§ 28. Set of real numbers
Theory
Page 173
§ 29. Absolute value of a real number
Theory
Page 177
§ 30. Approximate values of real numbers
Theory
Page 184
§ 31. Power with a negative integer exponent
Theory
Page 188
§ 32. Standard form of a positive number
Theory
Page 191
Main results
Theory
Page 193
Chapter 6. Inequalities
Theory
Page 195
§ 33. Properties of numerical inequalities
Theory
Page 195
§ 34. Solving linear inequalities
Theory
Page 204
§ 35. Solving quadratic inequalities
Theory
Page 207
§ 36. Studying a function for monotonicity
Theory
Page 214
Main results
Theory
Page 220
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