43
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)
(Измененная редакция, Изм. № 4).
ПРИЛОЖЕНИЕ 16
Справочное
ПРИМЕР ОФОРМЛЕНИЯ ТАБЛИЦ ИСПОЛНЕНИЙ ДЛЯ ДЕТАЛЕЙ, ОБОЗНАЧЕННЫХ С ПРИМЕНЕНИЕМ ДОПОЛНИТЕЛЬНОГО НОМЕРА ИСПОЛНЕНИЯ
Таблица 1
Обозначение | Δ, мм | l0, мм | Масса, г |
Номин. | Пред. откл. | Номин. | Пред. откл. |
АБВГ.387288.105 -01 | 48 | -0,4 | 10 | +1 | 10,7 |
-02 | 55 | 12,2 |
-03 | 60 | -0,8 | 16 | 13,3 |
-04 | 70 | 15,5 |
|
|
|
|
|
|
-92 | 150 | -1,5 | 26 | ±2,0 | 33,1 |