Определение относительной ошибки расчета характеристик износа
Точность расчетов вполне достаточна, т.к. по ГОСТу 
Определение количества деталей, годных без ремонта и подлежащих восстановлению.
Для определения количества годных деталей рассчитывают допустимые без ремонта износы детали в соединении с ее деталями, бывшими в эксплуатации, и новыми по формулам:
для валов 
для отверстий
где  min и Dmax – соответственно наименьший и наибольший предельные размеры вала и отверстия;
дб и дн – допустимые без ремонта размеры вала в соединении соответственно с деталями, бывшими в эксплуатации, и с новыми;
Dдб и Dдн – то же самое для отверстий.
В исходных данных к этому пункту задания указано, что в соответствии с техническими требованиями на капитальный ремонт шасси трактора допустимый размер шлицев при соединении с деталями, бывшими в эксплуатации, составляет 6, 80 мм, а с новыми - 6, 61 мм.
В нашем примере (при min=6.96мм)
Значения допустимых износов откладывают по оси абсцисс рис. 2 и из этих точек восстанавливают перпендикуляры до пересечения с теоретической интегральной кривой распределения износов. Из точек пересечения проводят горизонтальные линии до оси ординат и отсчитывают в % количество годных деталей и деталей, требующих восстановления.
В нашем примере общее количество деталей годных без ремонта равно 12%, из них 3% можно соединять как с новыми, так и с бывшими в эксплуатации деталями, а 9% - только с новыми деталями. У 88% деталей шлицы необходимо восстанавливать.
Таким образом, коэффициент годности первичного вала по шлицам равен 0, 12, а коэффициент восстановления – 0, 88.
Приложение 1
Таблица износа шлицев первичного вала КПП МТЗ
(для учебных целей)
| Результаты измерения (мм)
| |
|
|
|
|
|
|
|
|
|
|
| |
| 6, 91
| 6, 39
| 6, 67
| 6, 31
| 6, 61
| 6, 51
| 6, 31
| 6, 31
| 6, 23
| 5, 91
| |
| 6, 76
| 6, 76
| 6, 31
| 6, 61
| 6, 57
| 6, 31
| 6, 31
| 6, 31
| 6, 23
| 6, 01
| |
| 6, 40
| 6, 31
| 6, 61
| 6, 51
| 6, 38
| 6, 31
| 6, 26
| 6, 23
| 6, 11
| 6, 11
| |
| 6, 39
| 6, 61
| 6, 41
| 6, 41
| 6, 38
| 6, 31
| 6, 26
| 6, 11
| 6, 11
| 6, 11
| |
| 6, 91
| 6, 51
| 6, 40
| 6, 40
| 6, 37
| 6, 31
| 6, 26
| 6, 11
| 6, 25
| 6, 22
| |
| 6, 76
| 6, 66
| 6, 46
| 6, 46
| 5, 96
| 6, 76
| 6, 66
| 6, 36
| 5, 96
| 6, 36
|
Приложение 2
Коэффициент Ирвина λ т
| Повторность информации N
|
|
|
|
|
|
| | λ т при α = 0, 95
λ т при α = 0, 99
| 1, 5
2, 0
| 1, 3
1, 8
| 1, 2
1, 7
| 1, 1
1, 6
| 1, 0
1, 5
| 0, 9
1, 3
|
Приложение 3
Интегральная функция (функция распределения) закона
нормального распределения 
|
|
|
|
|
|
|
|
|
|
| | 0, 0
| 0, 50
| 0, 50
| 0, 51
| 0, 51
| 0, 52
| 0, 52
| 0, 52
| 0, 53
| 0, 53
| 0, 54
| | 0, 1
| 0, 54
| 0, 54
| 0, 55
| 0, 55
| 0, 56
| 0, 56
| 0, 56
| 0, 57
| 0, 57
| 0, 58
| | 0, 2
| 0, 58
| 0, 58
| 0, 59
| 0, 59
| 0, 60
| 0, 60
| 0, 60
| 0, 61
| 0, 61
| 0, 61
| | 0, 3
| 0, 62
| 0, 62
| 0, 63
| 0, 63
| 0, 63
| 0, 64
| 0, 64
| 0, 64
| 0, 65
| 0, 65
| | 0, 4
| 0, 66
| 0, 66
| 0, 66
| 0, 67
| 0, 67
| 0, 67
| 0, 68
| 0, 68
| 0, 68
| 0, 69
| | 0, 5
| 0, 69
| 0, 70
| 0, 70
| 0, 70
| 0, 71
| 0, 71
| 0, 71
| 0, 72
| 0, 72
| 0, 72
| | 0, 6
| 0, 73
| 0, 73
| 0, 73
| 0, 74
| 0, 74
| 0, 74
| 0, 75
| 0, 75
| 0, 75
| 0, 76
| | 0, 7
| 0, 76
| 0, 76
| 0, 76
| 0, 77
| 0, 77
| 0, 77
| 0, 78
| 0, 78
| 0, 78
| 0, 79
| | 0, 8
| 0, 79
| 0, 79
| 0, 79
| 0, 80
| 0, 80
| 0, 80
| 0, 81
| 0, 81
| 0, 81
| 0, 81
| | 0, 9
| 0, 82
| 0, 82
| 0, 82
| 0, 82
| 0, 83
| 0, 83
| 0, 83
| 0, 83
| 0, 84
| 0, 84
| | 1, 0
| 0, 84
| 0, 84
| 0, 85
| 0, 85
| 0, 85
| 0, 85
| 0, 86
| 0, 86
| 0, 86
| 0, 86
| | 1, 1
| 0, 86
| 0, 87
| 0, 87
| 0, 87
| 0, 87
| 0, 88
| 0, 88
| 0, 88
| 0, 88
| 0, 88
| | 1, 2
| 0, 89
| 0, 89
| 0, 89
| 0, 89
| 0, 89
| 0, 89
| 0, 90
| 0, 90
| 0, 90
| 0, 90
| | 1, 3
| 0, 90
| 0, 91
| 0, 91
| 0, 91
| 0, 91
| 0, 91
| 0, 91
| 0, 92
| 0, 92
| 0, 92
| | 1, 4
| 0, 92
| 0, 92
| 0, 92
| 0, 92
| 0, 93
| 0, 93
| 0, 93
| 0, 93
| 0, 93
| 0, 93
| | 1, 5
| 0, 93
| 0, 93
| 0, 94
| 0, 94
| 0, 94
| 0, 94
| 0, 94
| 0, 94
| 0, 94
| 0, 94
| | 1, 6
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 95
| 0, 96
| | 1, 7
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| 0, 96
| | 1, 8
| 0, 96
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| | 1, 9
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| | 2, 0
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| | 2, 1
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| | 2, 2
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| | 2, 3
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| | 2, 4
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| | 2, 5
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
|
Приложение 4
Параметры и коэффициенты распределения Вейбулла (ЗРВ)
  
| ν
| b
| 
| 
| ν
| b
|
|
| ν
| B
|
|
| |
|
|
|
|
|
|
|
|
|
|
|
| | 1, 26
| 0, 80
| 1, 13
| 1, 43
| 0, 55
| 1, 90
| 0, 89
| 0, 49
| 0, 36
| 3, 00
| 0, 89
| 0, 33
| | 1, 11
| 0, 90
| 1, 07
| 1, 20
| 0, 52
| 2, 00
| 0, 89
| 0, 46
| 0, 35
| 3, 10
| 0, 89
| 0, 32
| | 1, 00
| 1, 00
| 1, 00
| 1, 00
| 0, 50
| 2, 10
| 0, 89
| 0, 44
| 0, 34
| 3, 20
| 0, 90
| 0, 31
| | 0, 91
| 1, 10
| 0, 97
| 0, 88
| 0, 48
| 2, 20
| 0, 89
| 0, 43
| 0, 33
| 3, 30
| 0, 90
| 0, 30
| | 0, 84
| 1, 20
| 0, 94
| 0, 79
| 0, 46
| 2, 30
| 0, 89
| 0, 41
| 0, 33
| 3, 40
| 0, 90
| 0, 29
| | 0, 78
| 1, 30
| 0, 92
| 0, 72
| 0, 44
| 2, 40
| 0, 89
| 0, 39
| 0, 32
| 3, 50
| 0, 90
| 0, 29
| | 0, 72
| 1, 40
| 0, 91
| 0, 66
| 0, 43
| 2, 50
| 0, 89
| 0, 38
| 0, 31
| 3, 60
| 0, 90
| 0, 28
| | 0, 68
| 1, 50
| 0, 90
| 0, 61
| 0, 41
| 2, 60
| 0, 89
| 0, 37
| 0, 30
| 3, 70
| 0, 90
| 0, 27
| | 0, 64
| 1, 60
| 0, 90
| 0, 57
| 0, 40
| 2, 70
| 0, 89
| 0, 35
| 0, 29
| 3, 80
| 0, 90
| 0, 27
| | 0, 61
| 1, 70
| 0, 89
| 0, 54
| 0, 39
| 2, 80
| 0, 89
| 0, 34
| 0, 29
| 3, 90
| 0, 91
| 0, 26
| | 0, 58
| 1, 80
| 0, 89
| 0, 51
| 0, 38
| 2, 90
| 0, 89
| 0, 34
| 0, 28
| 4, 00
| 0, 91
| 0, 25
|
Приложение 5
Интегральная функция (функция распределения)
 закона Вэйбулла
| b
| | 0, 9
| 1, 0
| 1, 1
| 1, 2
| 1, 3
| 1, 4
| 1, 5
| 1, 6
| 1, 7
| 1, 8
| 1, 9
| | 0, 1
| 0, 12
| 0, 10
| 0, 08
| 0, 06
| 0, 05
| 0, 04
| 0, 03
| 0, 03
| 0, 02
| 0, 02
| 0, 01
| | 0, 2
| 0, 21
| 0, 18
| 0, 16
| 0, 14
| 0, 12
| 0, 10
| 0, 09
| 0, 07
| 0, 06
| 0, 05
| 0, 05
| | 0, 3
| 0, 29
| 0, 26
| 0, 23
| 0, 21
| 0, 19
| 0, 17
| 0, 15
| 0, 14
| 0, 12
| 0, 11
| 0, 10
| | 0, 4
| 0, 35
| 0, 33
| 0, 31
| 0, 28
| 0, 26
| 0, 24
| 0, 22
| 0, 21
| 0, 19
| 0, 18
| 0, 16
| | 0, 5
| 0, 41
| 0, 39
| 0, 37
| 0, 35
| 0, 33
| 0, 32
| 0, 30
| 0, 28
| 0, 27
| 0, 25
| 0, 24
| | 0, 6
| 0, 47
| 0, 45
| 0, 43
| 0, 42
| 0, 40
| 0, 39
| 0, 37
| 0, 36
| 0, 34
| 0, 33
| 0, 32
| | 0, 7
| 0, 52
| 0, 50
| 0, 49
| 0, 48
| 0, 47
| 0, 46
| 0, 44
| 0, 43
| 0, 43
| 0, 41
| 0, 40
| | 0, 8
| 0, 56
| 0, 55
| 0, 54
| 0, 54
| 0, 53
| 0, 52
| 0, 51
| 0, 50
| 0, 50
| 0, 49
| 0, 48
| | 0, 9
| 0, 60
| 0, 59
| 0, 59
| 0, 59
| 0, 58
| 0, 58
| 0, 57
| 0, 57
| 0, 57
| 0, 56
| 0, 56
| | 1, 0
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 60
| 0, 63
| 0, 63
| | 1, 1
| 0, 66
| 0, 67
| 0, 67
| 0, 67
| 0, 68
| 0, 68
| 0, 68
| 0, 69
| 0, 69
| 0, 70
| 0, 70
| | 1, 2
| 0, 69
| 0, 70
| 0, 71
| 0, 71
| 0, 72
| 0, 73
| 0, 73
| 0, 74
| 0, 74
| 0, 75
| 0, 76
| | 1, 3
| 0, 72
| 0, 73
| 0, 74
| 0, 75
| 0, 76
| 0, 76
| 0, 77
| 0, 78
| 0, 79
| 0, 80
| 0, 81
| | 1, 4
| 0, 74
| 0, 75
| 0, 77
| 0, 78
| 0, 79
| 0, 80
| 0, 81
| 0, 82
| 0, 83
| 0, 84
| 0, 85
| | 1, 5
| 0, 76
| 0, 78
| 0, 79
| 0, 80
| 0, 82
| 0, 83
| 0, 84
| 0, 85
| 0, 86
| 0, 87
| 0, 89
| | 1, 6
| 0, 78
| 0, 80
| 0, 81
| 0, 83
| 0, 84
| 0, 86
| 0, 87
| 0, 88
| 0, 89
| 0, 90
| 0, 91
| | 1, 7
| 0, 80
| 0, 82
| 0, 83
| 0, 85
| 0, 86
| 0, 88
| 0, 89
| 0, 90
| 0, 92
| 0, 93
| 0, 94
| | 1, 8
| 0, 82
| 0, 84
| 0, 85
| 0, 87
| 0, 88
| 0, 90
| 0, 91
| 0, 92
| 0, 93
| 0, 94
| 0, 95
| | 1, 9
| 0, 83
| 0, 85
| 0, 87
| 0, 89
| 0, 90
| 0, 91
| 0, 93
| 0, 94
| 0, 95
| 0, 96
| 0, 97
| | 2, 0
| 0, 85
| 0, 87
| 0, 88
| 0, 90
| 0, 92
| 0, 93
| 0, 94
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| | 2, 1
| 0, 86
| 0, 88
| 0, 90
| 0, 91
| 0, 93
| 0, 94
| 0, 95
| 0, 95
| 0, 97
| 0, 98
| 0, 98
| | 2, 2
| 0, 87
| 0, 89
| 0, 91
| 0, 92
| 0, 94
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| 0, 98
| 0, 99
| | 2, 3
| 0, 88
| 0, 90
| 0, 92
| 0, 93
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| | 2, 4
| 0, 89
| 0, 91
| 0, 93
| 0, 94
| 0, 96
| 0, 97
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| 1, 00
| | 2, 5
| 0, 90
| 0, 92
| 0, 94
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| | 2, 6
| 0, 91
| 0, 93
| 0, 94
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| | 2, 7
| 0, 91
| 0, 93
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| | 2, 8
| 0, 92
| 0, 94
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| | 2, 9
| 0, 93
| 0, 95
| 0, 96
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 3, 0
| 0, 93
| 0, 95
| 0, 97
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 3, 5
| 0, 95
| 0, 96
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 4, 0
| 0, 91
| 0, 98
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
|
Продолжение приложения 5
|
| b
| | 2, 0
| 2, 1
| 2, 2
| 2, 3
| 2, 4
| 2, 5
| 2, 6
| 2, 7
| 2, 8
| 2, 9
| | 0, 1
| 0, 01
| 0, 01
| 0, 01
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| | 0, 2
| 0, 04
| 0, 03
| 0, 03
| 0, 02
| 0, 02
| 0, 02
| 0, 02
| 0, 01
| 0, 01
| 0, 01
| | 0, 3
| 0, 09
| 0, 08
| 0, 07
| 0, 06
| 0, 05
| 0, 05
| 0, 04
| 0, 04
| 0, 03
| 0, 03
| | 0, 4
| 0, 15
| 0, 14
| 0, 12
| 0, 11
| 0, 10
| 0, 10
| 0, 09
| 0, 08
| 0, 07
| 0, 07
| | 0, 5
| 0, 22
| 0, 21
| 0, 20
| 0, 18
| 0, 17
| 0, 16
| 0, 15
| 0, 14
| 0, 13
| 0, 13
| | 0, 6
| 0, 30
| 0, 29
| 0, 28
| 0, 27
| 0, 25
| 0, 24
| 0, 23
| 0, 22
| 0, 21
| 0, 20
| | 0, 7
| 0, 39
| 0, 38
| 0, 37
| 0, 36
| 0, 35
| 0, 34
| 0, 33
| 0, 32
| 0, 31
| 0, 30
| | 0, 8
| 0, 47
| 0, 47
| 0, 46
| 0, 45
| 0, 44
| 0, 44
| 0, 43
| 0, 42
| 0, 41
| 0, 41
| | 0, 9
| 0, 56
| 0, 55
| 0, 55
| 0, 54
| 0, 54
| 0, 54
| 0, 53
| 0, 53
| 0, 53
| 0, 52
| | 1, 0
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| | 1, 1
| 0, 70
| 0, 71
| 0, 71
| 0, 71
| 0, 72
| 0, 72
| 0, 72
| 0, 73
| 0, 73
| 0, 73
| | 1, 2
| 0, 76
| 0, 77
| 0, 78
| 0, 78
| 0, 79
| 0, 79
| 0, 80
| 0, 81
| 0, 81
| 0, 82
| | 1, 3
| 0, 82
| 0, 82
| 0, 83
| 0, 84
| 0, 85
| 0, 85
| 0, 86
| 0, 87
| 0, 88
| 0, 88
| | 1, 4
| 0, 86
| 0, 87
| 0, 88
| 0, 89
| 0, 89
| 0, 90
| 0, 91
| 0, 92
| 0, 92
| 0, 93
| | 1, 5
| 0, 90
| 0, 90
| 0, 91
| 0, 92
| 0, 93
| 0, 94
| 0, 94
| 0, 95
| 0, 96
| 0, 96
| | 1, 6
| 0, 92
| 0, 93
| 0, 94
| 0, 95
| 0, 95
| 0, 96
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| | 1, 7
| 0, 94
| 0, 95
| 0, 96
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| | 1, 8
| 0, 96
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| | 1, 9
| 0, 97
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 0
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 1
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 2
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 3
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 4
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
|
Продолжение приложения 5
|
| b
| | 3, 0
| 3, 1
| 3, 2
| 3, 3
| 3, 4
| 3, 5
| 3, 6
| 3, 7
| 3, 8
| 3, 9
| 4, 0
| | 0, 1
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| | 0, 2
| 0, 01
| 0, 01
| 0, 01
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| 0, 00
| | 0, 3
| 0, 03
| 0, 02
| 0, 02
| 0, 02
| 0, 02
| 0, 02
| 0, 02
| 0, 01
| 0, 01
| 0, 01
| 0, 01
| | 0, 4
| 0, 06
| 0, 06
| 0, 05
| 0, 05
| 0, 04
| 0, 04
| 0, 04
| 0, 03
| 0, 03
| 0, 03
| 0, 03
| | 0, 5
| 0, 12
| 0, 11
| 0, 10
| 0, 10
| 0, 09
| 0, 09
| 0, 08
| 0, 07
| 0, 07
| 0, 06
| 0, 06
| | 0, 6
| 0, 19
| 0, 19
| 0, 18
| 0, 17
| 0, 16
| 0, 15
| 0, 15
| 0, 14
| 0, 13
| 0, 13
| 0, 12
| | 0, 7
| 0, 29
| 0, 28
| 0, 27
| 0, 27
| 0, 26
| 0, 25
| 0, 24
| 0, 23
| 0, 23
| 0, 22
| 0, 21
| | 0, 8
| 0, 40
| 0, 39
| 0, 39
| 0, 38
| 0, 37
| 0, 37
| 0, 36
| 0, 35
| 0, 35
| 0, 34
| 0, 34
| | 0, 9
| 0, 52
| 0, 51
| 0, 51
| 0, 51
| 0, 50
| 0, 50
| 0, 50
| 0, 49
| 0, 49
| 0, 48
| 0, 48
| | 1, 0
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| 0, 63
| | 1, 1
| 0, 74
| 0, 74
| 0, 74
| 0, 75
| 0, 75
| 0, 75
| 0, 76
| 0, 76
| 0, 76
| 0, 77
| 0, 77
| | 1, 2
| 0, 82
| 0, 83
| 0, 83
| 0, 84
| 0, 84
| 0, 85
| 0, 85
| 0, 86
| 0, 86
| 0, 87
| 0, 87
| | 1, 3
| 0, 89
| 0, 90
| 0, 90
| 0, 91
| 0, 91
| 0, 92
| 0, 92
| 0, 93
| 0, 93
| 0, 94
| 0, 94
| | 1, 4
| 0, 94
| 0, 94
| 0, 95
| 0, 95
| 0, 96
| 0, 96
| 0, 97
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| | 1, 5
| 0, 97
| 0, 97
| 0, 97
| 0, 98
| 0, 98
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| | 1, 6
| 0, 98
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 1, 7
| 0, 99
| 0, 99
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 1, 8
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 1, 9
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| | 2, 0
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
| 1, 00
|
Приложение 6
Критерий Колмогорова P (  )
|
| P ( )
|
| P ( )
|
| P ( )
| | 0, 0
| 1, 000
| 0, 7
| 0, 711
| 1, 4
| 0, 040
| | 0, 1
| 1, 000
| 0, 8
| 0, 544
| 1, 5
| 0, 022
| | 0, 2
| 1, 000
| 0, 9
| 0, 393
| 1, 6
| 0, 012
| | 0, 3
| 1, 000
| 1, 0
| 0, 270
| 1, 7
| 0, 006
| | 0, 4
| 0, 997
| 1, 1
| 0, 178
| 1, 8
| 0, 003
| | 0, 5
| 0, 967
| 1, 2
| 0, 112
| 1, 9
| 0, 002
| | 0, 6
| 0, 864
| 1, 3
| 0, 068
| 2, 0
| 0, 001
|
Приложение 7
Коэффициенты tα , r1 и r3 для двусторонних доверительных границ
| α
| α = 0, 80
| α = 0, 90
| α = 0, 95
| | N
| tα
| r1
| r3
| tα
| r1
| r3
| tα
| r1
| r3
| |
| 1, 38
| 1, 61
| 0, 70
| 1, 83
| 1, 83
| 0, 64
| 2, 26
| 2, 09
| 0, 59
| |
| 1, 35
| 1, 46
| 0, 74
| 1, 76
| 1, 62
| 0, 68
| 2, 15
| 1, 79
| 0, 64
| |
| 1, 33
| 1, 37
| 0, 77
| 1, 73
| 1, 51
| 0, 72
| 2, 09
| 1, 64
| 0, 67
| |
| 1, 32
| 1, 33
| 0, 79
| 1, 71
| 1, 44
| 0, 74
| 2, 06
| 1, 55
| 0, 70
| |
| 1, 31
| 1, 29
| 0, 80
| 1, 70
| 1, 39
| 0, 76
| 2, 04
| 1, 48
| 0, 72
| |
| 1, 30
| 1, 24
| 0, 83
| 1, 68
| 1, 32
| 0, 78
| 2, 02
| 1, 40
| 0, 75
| |
| 1, 30
| 1, 21
| 0, 84
| 1, 68
| 1, 28
| 0, 80
| 2, 01
| 1, 35
| 0, 77
| |
| 1, 30
| 1, 19
| 0, 86
| 1, 67
| 1, 25
| 0, 82
| 2, 00
| 1, 31
| 0, 79
| |
| 1, 29
| 1, 16
| 0, 87
| 1, 66
| 1, 21
| 0, 84
| 1, 99
| 1, 27
| 0, 81
| |
| 1, 29
| 1, 14
| 0, 88
| 1, 66
| 1, 19
| 0, 86
| 1, 98
| 1, 23
| 0, 83
|
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