Л.Н.Шеврин Математика 5-класс. 1989
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Л.Н.Шеврин Математика 5-класс. 1989
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118
Foreword
Theory
Page 5
How to use the textbook
Theory
Page 6
Grade 5. Chapter I. Natural numbers and operations on them
Theory
Page 7
§1. Natural numbers
Theory
Page 10
1. What are natural numbers?
Theory
Page 10
2. Numerical expressions and numerical equalities
Theory
Page 12
3. Beginning the study of properties of natural numbers
Theory
Page 14
4. The order of natural numbers
Theory
Page 17
5. How natural numbers are written
Theory
Page 20
6. Why our numeral system is called decimal
Theory
Page 24
7. Place values and classes in numeral notation
Theory
Page 26
8. Comparing natural numbers
Theory
Page 30
9. Numerical inequalities
Theory
Page 33
10. Chains of equalities and inequalities
Theory
Page 36
11. Review exercises for §1
Problem
Page 39
§2. Operations on natural numbers
Theory
Page 42
12. Addition
Theory
Page 42
13. Problems solved by addition
Problem
Page 45
14. Subtraction
Theory
Page 49
15. Problems solved by subtraction
Problem
Page 53
16. The special number 0
Theory
Page 56
17. Multiplication
Theory
Page 59
18. Problems solved by multiplication
Problem
Page 63
19. Powers. Square and cube of a number
Theory
Page 67
20. Why division is the inverse operation of multiplication
Theory
Page 70
21. Dividing one number by another
Theory
Page 73
22. Problems solved by division
Problem
Page 75
23. Санның қасиеттері
Theory
Page 77
24. Learning to reason in problem solving. When speeds are added and when they are subtracted
Problem
Page 80
25. Review exercises for §2
Problem
Page 83
§3. Numerical and algebraic expressions
Theory
Page 86
26. How algebraic expressions arise in problem solving
Theory
Page 87
27. When numbers must be represented by letters
Theory
Page 90
28. Order of operations
Theory
Page 92
29. What is a formula?
Theory
Page 94
30. What is an equation?
Theory
Page 96
31. Learning to reason in problem solving. What reasoning means
Problem
Page 99
32. Review exercises for §3
Problem
Page 101
§4. Properties of operations on natural numbers
Theory
Page 103
33. Commutative and associative properties of addition
Theory
Page 103
34. Properties involving addition and subtraction
Theory
Page 108
35. Commutative and associative properties of multiplication
Theory
Page 111
36. Properties involving multiplication and division
Theory
Page 115
37. Distributive property of multiplication
Theory
Page 116
38. How operation properties help with calculations
Theory
Page 119
39. Using equations to solve mathematical riddles and perform mathematical tricks
Problem
Page 122
40. Learning to reason in problem solving. How equations help solve problems
Problem
Page 124
41. Review exercises for §4
Problem
Page 126
§5. Divisibility of natural numbers
Theory
Page 129
42. What the sequence of natural numbers resembles
Theory
Page 129
43. Even and odd numbers
Theory
Page 132
44. Multiples of a natural number
Theory
Page 136
45. 2-ге, 5-ке және 10-ға бөлінгіштік белгілері
Theory
Page 138
46. 9-ға және 3-ке бөлінгіштік белгілері
Theory
Page 141
47. Playing mathematical games
Problem
Page 144
48. Division with remainder
Theory
Page 146
49. Learning to reason in problem solving. When division with remainder is useful
Problem
Page 148
50. Review exercises for §5
Problem
Page 151
Long break I. Roman numerals
Other
Page 153
Chapter II. Fractional numbers
Theory
Page 154
§6. Fractions and operations on them
Theory
Page 156
51. Dividing a unit into parts
Theory
Page 156
52. How fractions are formed from parts
Theory
Page 159
53. Fractions and whole natural numbers
Theory
Page 162
54. Comparing fractions. Proper and improper fractions
Theory
Page 165
55. Extracting the whole part from a fraction
Theory
Page 168
56. Why the whole part of a fraction matters
Theory
Page 171
57. Arithmetic mean of natural numbers
Theory
Page 174
58. Addition and subtraction of fractions
Theory
Page 178
59. Finding an improper fraction from its whole and fractional parts
Theory
Page 181
60. Multiplying and dividing a fraction by a natural number
Theory
Page 183
61. Fundamental property of fractions
Theory
Page 186
62. Review exercises for §6
Problem
Page 189
§7. Decimal fractions and operations on them
Theory
Page 191
63. What is a decimal fraction?
Theory
Page 191
64. When decimal fractions are equal
Theory
Page 195
65. Comparing decimal fractions
Theory
Page 197
66. Addition and subtraction
Theory
Page 200
67. Онға және онның дәрежелеріне көбейту
Theory
Page 204
68. Multiplication by a decimal fraction
Theory
Page 207
69. Division by a natural number
Theory
Page 210
70. Division by a decimal fraction
Theory
Page 213
71. Practising operations with decimals
Problem
Page 215
72. Learning to reason in problem solving. How to find the answer
Problem
Page 218
73. Review exercises for §7
Problem
Page 221
§8. Decimals in practical calculations
Theory
Page 222
74. Approximate value of a number
Theory
Page 222
75. Rounding natural numbers
Theory
Page 225
76. Learning to round numbers quickly
Theory
Page 227
77. How decimals arise in practical calculations
Theory
Page 229
78. What is 1%?
Theory
Page 232
79. Solving percentage problems
Problem
Page 234
80. Learning to reason in problem solving. Sometimes patience is needed
Problem
Page 236
81. Review exercises for §8
Problem
Page 237
Long break II. A conversation about mathematical words
Other
Page 239
Chapter III. Measuring geometric quantities
Theory
Page 242
§9. Geometric figures
Theory
Page 242
82. What is studied about polygons
Theory
Page 242
83. The sides of a rectangle. Perimeter formula
Theory
Page 245
84. What measurement means. Comparing segments
Theory
Page 247
85. Line and ray
Theory
Page 251
86. Circle. Formula for circumference
Theory
Page 253
87. Four types of angles
Theory
Page 256
88. Types of triangles
Theory
Page 259
89. Measuring angles
Theory
Page 263
90. How degrees help compare angles
Theory
Page 266
91. A circle is also divided into degrees
Theory
Page 268
92. Review exercises for §9
Problem
Page 272
§10. Measuring areas and volumes
Theory
Page 273
93. Units of area. Formula for the area of a rectangle
Theory
Page 274
94. Calculating areas of figures
Theory
Page 277
95. Disk. Formula for the area of a disk
Theory
Page 281
96. Pie charts
Theory
Page 284
97. Introduction to the rectangular parallelepiped
Theory
Page 286
98. Units of volume
Theory
Page 289
99. Formula for the volume of a rectangular parallelepiped
Theory
Page 291
100. Review exercises for §10
Problem
Page 292
answers
Theory
Page 299
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