Платформа паллетная весовой модуль без индикатора PM4U-0.6
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)
Рразмер платформы 800х1200
Платформенные весы Серия ProMAS PM4U
- Платформенные весы специальной П-образной формы
- Размеры конструкции позволяют ставить на весы и взвешивать стандартные и широкие европоддоны
- Удобное перемещение в пределах производственной площади благодаря рукоятке и роликовым колёсам
- Материал платформы - углеродистая сталь с лакокрасочным покрытием или нержавеющая сталь
- Четыре тензометрических датчика по углам платформы
- Регулируемые по высоте шарнирные опоры
- Соединительный кабель в жесткой оплетке длиной 3 м.
- В зависимости от назначения и условий эксплуатации на выбор 3 весовых индикатора
Выберите индикатор:
Технические характеристики
Модель |
PM4U-0.6 |
PM4U-1.0 |
PM4U-1.5 |
Класс точности | средний III |
Максимальная нагрузка max кг |
600 |
1000 |
1500 |
Минимальная нагрузка нагрузка min кг |
2 |
4 |
4 |
Цена поверочного деления e, действительная цена деления d |
2кг-300кг/e1=d1=100г 300кг-600кг/e2=d2=200г |
4кг-500кг/e1=d1=200г 500кг-1000кг/e2=d2=500г |
10кг-600кг/e1=d1=200г 600кг-1500кг/e2=d2=500г |
Макс. выборка массы тары, кг |
600 |
1000 |
1500 |
Диапазон рабочих температур, °C | -10 ~ +40 |
Размеры платформы, мм | 800 x 1200 |
Весы MAS, Платформа паллетная MAS весовой модуль без индикатора PM4U-0.6, p/n Cs-mk-147, p/n Cs-mk-147, цена 27 360 руб., ПОС-ККМ, тел. +7(499)3907767, pos-kkm.ru, info@pos-kkm.ru