5
Размер мерного сосуда и объем пробы для испытания в зависимости от круп ности заполнителя принимают по табл. 3.
Та блица 3
Наибольшая крупность зерен заполнителя, мм | Объем мерного сосуда, л | Размер со суда, мм | Объем проб ы, л |
Диаметр | Высота |
5 и менее | 1 | 108 | 108,5 | 1,5 |
10 | 2 | 137 | 136,5 | 3,0 |
20 | 5 | 185 | 186,5 | 6,5 |
40 | 10 | 234 | 233,8 | 11,5 |
Воронка для определения насыпн ой плотности песка
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)
1 - воронка; 2 - опоры; 3 - засл онка
Черт. 1
3.5.Обработка результатов
3.5.1. Насып ную плотность заполн ителя (ρн) в кг/м3 вычисляют с точностью до 10 кг /м3 (песка марок по насыпной плотности 250 и менее - до 1 кг/м3) по формуле
(1)
где m1 - масса мерного сосуда с заполнителем, кг;
m2 - масса мерного сосуда, кг;
V - объем мерного сосуда, м3.
Насыпную плотность заполнителя вычисляют как сре днее арифметическое значение результатов двух параллельных определений, при проведении которых каждый раз используют но вую порцию запол нителя.
Для песка марок по насып но й плотности 250 и менее выч исление ведут по результатам трех определений.
3.6. Насып ную плотность заполнителя в состояни и естественной вла жности определяют при контрольной проверке его качества. За насыпную плотность заполнителя в парти и пр инимают сред нее арифметическое значен ие результатов трех параллельных определен ий, для которых каждый раз берут новую порцию запол нителя из объед иненной пробы.
3.7. Для перевода количества поставляемого заполнителя из весо вых един иц в объемные определяют насыпную плотность заполнителя в парти и (в состоянии естественной влажности) путем взвеш ива ния заполнителя в состоян ии естественной