Потери при разделке.

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Потери при разделке.
 
Как сделать потери при разделки. Есть туша свиньи, и есть потери при разделки 1%. Где и как я могу указать этот процент?
Спасибо.
 
Добрый день.
Для таких целей можно использовать отдельную номенклатуру с видом номенклатуры Технологический ингредиент.  Такая номенклатура не имеет себестоимости.  
 
Не совсем понятно где я могу использовать ЭТУ номенклатуру. Вот проценты разделки.

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[/img]

1% от общей туши. не отнимать по 0,0000 от каждой позиции. КАК сделать?

Спасибо.
 
Добрый день, Сергей.
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