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Oxidation pond and area procedure

Short answer

Find sewage flow Q (population × per capita) and BOD load (kg/day = Q × BOD / 1000). Divide load by permissible surface loading (200–400 kg/ha/day) to get area; volume = area × depth, detention = V/Q. Example: 5000 people, 100 lpcd, 250 mg/l BOD, 300 kg/ha/day gives 0.42 ha (about 46 m × 91 m) and 10 days.

Briefly illustrate about oxidation pond. With suitable example, state its procedure to calculate its area.

Oxidation pond

An oxidation pond is a shallow (1-1.5 m) earthen pond in which sewage is stabilised by the symbiotic action of bacteria and algae in sunlight. Bacteria oxidise the organics using oxygen produced by algae; algae use the CO₂ and nutrients released by the bacteria. Settled solids are digested anaerobically at the bottom. It needs little energy and little skill but a large area, and removes 70-90% of BOD.

   sunlight -> algae --O2--> bacteria
                   <--CO2,NH3,PO4--
   ~~~~~~~~~ water surface ~~~~~~~~~
   anaerobic sludge layer at bottom

Procedure to calculate the area

  1. Find the sewage flow QQ (m³/day) = population × per capita sewage.
  2. Find the BOD load: Load=Q×BOD×10−3\text{Load}=Q\times BOD\times10^{-3} kg/day.
  3. Adopt a permissible surface organic loading λs\lambda_s (kg BOD/ha/day), 200-400 depending on temperature.
  4. Area A=LoadλsA=\dfrac{\text{Load}}{\lambda_s} (ha).
  5. Adopt depth dd (1-1.5 m); volume V=A dV=A\,d; detention time t=V/Qt=V/Q (check 5-30 days).
  6. Fix the length-to-width ratio (2:1 to 3:1) and provide embankment, free board and inlet/outlet.

Example

Population = 5000, sewage 100 lpcd, BOD = 250 mg/l, loading 300 kg/ha/day, depth 1.2 m (assumed data).

Q=5000×100/1000=500 m3/dayLoad=500×250/1000=125 kg/dayA=125300=0.4167 ha=4167 m2V=4167×1.2=5000 m3,t=5000500=10 days\begin{aligned} Q &= 5000\times100/1000 = 500\ \text{m}^3/\text{day}\\ \text{Load} &= 500\times250/1000 = 125\ \text{kg/day}\\ A &= \frac{125}{300}=0.4167\ \text{ha}=4167\ \text{m}^2\\ V &= 4167\times1.2 = 5000\ \text{m}^3,\quad t=\frac{5000}{500}=10\ \text{days} \end{aligned}

For L : W = 2 : 1, W=4167/2=45.6W=\sqrt{4167/2}=45.6 m and L=91.3L=91.3 m. Answer: area about 0.42 ha (about 46 m x 91 m), 10 days detention.

✓ Answer checked by Claude Opus 5.5 (high effort)

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