Environmental Engineering Reference
In-Depth Information
v oluMe of B iosolids p uMped (C apaCity )
One of the most common positive-displacement biosolids pumps is the piston pump.
Each stroke of a piston pump displaces or pushes out biosolids. Normally, the pis-
ton pump is operated at about 50 gpm. When making positive-displacement pump
capacity calculations, we use the volume of biosolids pumped equation shown below:
Biosolids pumped(gpm)Gallons pumpedper s
=
troke
No.ofstrokesper minute
(14.20)
×
(
)
2
3
=
0 785
.
×
D
×
S
troke length
×
7.48 gal/ft
×
No.ofstrokes
perminute
Example 14.13
Problem: A biosolids pump has a bore of 6 in. and a stroke length of 4 in. If the
pump operates at 50 strokes (or revolutions) per minute, how many gpm are pumped?
(Assume 100% efficiency.)
Solution:
( 0 785
) ×
2
7.48 gal/ft 3
Volume
=
.
×
D
×
Stroke length
×
No.ofstrokesper minute
(
) ×
2
3
=
0 785
.
×
(0.5 ft)
×
0.33 ft
×
7.48 gal/ft
50 strokes/minute
=
0.48 gal/stroke
×
50 strokes/minute
=
25 gal/min
Example 14.14
Problem: A biosolids pump has a bore of 6 in. and a stroke setting of 3 in. The pump
operates at 50 revolutions per minute. If the pump operates a total of 60 min during
a 24-hr period, what is the gpd pumping rate? (Assume the piston is 100% efficient.)
Solution : First calculate the gpm pumping rate:
( 0 785
) ×
2
7.48 gal/ft 3
Volume
=
.
×
D
×
Stroke length
×
No.ofstrokesper minute
(
) ×
2
3
=
0 785
.
×
(0.5 ft)
×
0.25 ft
×
7.48 gal/ft
50 strokes/minute
=
0.37 gal/stroke
×
50 strokes/minute
=
18.5 gal/min
Then convert the gpm pumping rate to a gpd pumping rate, based on total minutes
pumped over 24 hr:
18.5 gpm × 60 min/day = 1110 gpd
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