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Demand of rural municipality, base period 3 years

Short answer

With 2% annual growth, design population in 2044 is 9,461. Summing domestic (45 lpcd), livestock, school, and office demands, then adding 15% losses, average daily demand = 784 m³/day (9.1 L/s) and maximum day demand = 13.6 L/s.

Baseline survey of a newly developing rural municipality in 2021 AD has the following information:

Population = 6000 with annual growth rate of 2%; No. of cows = 3050; No. of buffaloes = 2000; No. of goats = 2500; No. of ducks = 1000; No. of chickens = 6000; No. of rural municipality = 1 and no. of students in a school = 150 boarders and 1500 day scholars.

Neglecting the fire demand, calculate the water demand of the area considering a base period of 3 and design period of 20 years.

Survey year 2021; base period 3 years and design period 20 years, so the design year is 2021+3+20=20442021+3+20 = 2044, i.e. 23 years after the survey.

Population forecast (geometrical, r = 2%)

P2044=P0(1+r)n=6000×(1.02)23=9,461P_{2044} = P_0(1+r)^{n} = 6000\times(1.02)^{23} = 9{,}461

Water demand

Design values assumed (Nepal rural water supply practice): domestic 45 lpcd (public taps); day scholar 5 l/d; boarder 45 l/d; office staff 45 l/d with 10 staff per office; big animal (cow, buffalo) 45 l/d; small animal (goat, pig) 5 l/d; poultry 0.2 l/d; health post 1000 l/d; tea shop 500 l/d; losses and wastage 15% of net demand; maximum day factor 1.5 and peak hour factor 3.

Livestock and school numbers are taken as constant. Fire demand is neglected.

DemandQuantityRateDemand (l/day)
Domestic (45 lpcd)9,46145 l/c/d425,763
Boarders15045 l/c/d6,750
Day scholars1,5005 l/c/d7,500
Cows + buffaloes5,05045 l/d227,250
Goats2,5005 l/d12,500
Ducks + chickens7,0000.2 l/d1,400
Rural municipality office (10 staff)1045 l/staff450
Net demand681,613

Losses and wastage =15%= 15\% of net demand =102,242= 102{,}242 l/day

Qavg=681,613+102,242=783,855 l/day=783.85 m3/day=9.07 l/sQ_{avg} = 681{,}613 + 102{,}242 = 783{,}855\ \text{l/day} = 783.85\ \mathrm{m^3/day} = 9.07\ \text{l/s}

Peak (maximum day) demand =1.5×783.9=1,175.8 m3/day= 1.5\times783.9 = 1{,}175.8\ \mathrm{m^3/day}.

Answer: Design population = 9,461; average daily water demand = 784 m3^3/day (9.1 l/s); maximum day demand = 13.6 l/s.

✓ Answer checked by Claude Opus 5.5 (high effort)

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