Lamella Clarifier Design Calculation Pdf Downloadl Better -

Industrial plant discharges 400 m³/day of wastewater (peak hour = 30 m³/h). TSS = 200 mg/L, particle density = 1.2 g/cm³, water at 20°C. Desired effluent TSS < 50 mg/L.

[ Re = \fracV_channel \cdot d_h\nu ]

Effluent launders should handle < 12 m³/h per meter of weir. With 30 m³/h, need weir length > 2.5m. The 17-plate pack (each 1m wide) provides side weirs summing to ~17m – more than enough. lamella clarifier design calculation pdf downloadl better

Spacing = 50 mm, plate length = 1.5 m, width = 1.0 m, angle 55°. Each plate projected area = 1.5 × 1.0 × sin(55°) = 1.23 m². Number of plates needed = 3.15 / 1.23 ≈ 2.6 → use 3 plates (4 channels). Wait – this seems too few! This reveals the problem with a too-simple PDF. Most designs use 20-100 plates. What went wrong? We forgot that the actual channel velocity must be reasonable and that Vs is only for discrete particles—flocculent settling requires a 3-5x reduction in assumed Vs. A better PDF would flag this and recommend a design Vs of 1-2 m/h for flocculent solids.

In the world of industrial wastewater treatment and potable water clarification, space is money, and efficiency is survival. Traditional sedimentation basins, while effective, consume vast footprints. Enter the (also known as an inclined plate settler or tube settler). By stacking settling surfaces at a 45- to 60-degree angle, this technology reduces the required footprint by up to 90% compared to conventional clarifiers. Industrial plant discharges 400 m³/day of wastewater (peak

Use design Vs = 1.5 m/h. A_proj needed = 30 / 1.5 = 20 m². Plates: 20 m² per plate? No – total. With 1.23 m²/plate, need 20/1.23 ≈ 17 plates. Much more realistic.

[ N_plates = \frac\textWidth of clarifier tank\textPlate spacing + \textplate thickness ] [ Re = \fracV_channel \cdot d_h\nu ] Effluent

100 plates each 2m wide x 1.5m long at 55° Total plate area = (100 \times 3 = 300 m²) Projected area = (300 \times \sin(55°) \approx 300 \times 0.819 = 245.7 m²) 2.3. Hydraulic Loading Rate (HLR) or Surface Overflow Rate (SOR) [ HLR = \frac\textFlow rate (m³/h)\textProjected area (m²) ]