Water requirements miscellaneous
- For a water treatment plant having a flow rate of 432m³/hr, what is the required plan area of a Type I setting tank to remove 90% of the particles having a settling velocity of 0.12 cm/sec is
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η = Vs × 100 Vd ∴ V0 = Vs × 100 η = 0.12 × 100 = 1.34 r10-3 m/s 0.9
Q = AV0⇒ A = Q = 432 (60 × 60 to convert hour to second) 60 × 60 × 1.34 × 10-3
= 90 m²Correct Option: C
η = Vs × 100 Vd ∴ V0 = Vs × 100 η = 0.12 × 100 = 1.34 r10-3 m/s 0.9
Q = AV0⇒ A = Q = 432 (60 × 60 to convert hour to second) 60 × 60 × 1.34 × 10-3
= 90 m²
- The theoretical oxygen dmenad of a 0.001 mol/L glucose solution is
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Glucose: C6H12O6
0.001 mol/L of glucose = 180 × 0.001 g/litre
= 180 mg/L glucose
From the equation 180 parts glucose need 192 parts oxygen.
∴ 180 mg/L glucose need 192 mg/L oxygenCorrect Option: B
Glucose: C6H12O6
0.001 mol/L of glucose = 180 × 0.001 g/litre
= 180 mg/L glucose
From the equation 180 parts glucose need 192 parts oxygen.
∴ 180 mg/L glucose need 192 mg/L oxygen
- Results of a water sample analysis are as follows:
(milliequivalent weight of CaCO3 = 50 mg/meq).
Harness of the water sample in mg/L as CaCO3 is
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Hardness = Mg2+ × equivalent wt of CaCO3 + Ca2+ × equivalent wt of CaCO3 equivalent wt of Mg2+ equivalent wt of Ca2+ = 20 × 50 + 55 × 50 12.2 20
= 179 mg/l of CaCO3.Correct Option: C
Hardness = Mg2+ × equivalent wt of CaCO3 + Ca2+ × equivalent wt of CaCO3 equivalent wt of Mg2+ equivalent wt of Ca2+ = 20 × 50 + 55 × 50 12.2 20
= 179 mg/l of CaCO3.
- An ideal horizontal flow setting basin in 3m deep having surface area 900 m². Water flows at the rate of 8000 m³ /d, at water temperature 20°C (m = 10³ kg/m.s and p = 1000 kg/m³). Assuming Stokes law to be valid, the proportion (percentage) of spherical sand particles (0.01 mm in diameter with specific gravity 2.65), that will be removed is
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NA
Correct Option: C
NA
- The present population of a community is 28000 with an average water consumption of 4200m³/d. The existing water treatment plant has a design capacity of 6000 m³/d. It is expected that the population will increase to 44000 during the next 20 years. The number of years from now when the plant will react its design capacity, assuming an arithmetic rate of population growth, will be
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Population growth rate = 44000 - 28000 = 800 persons/year 20 Percapita water consumption = 4200 m²d/capita = 150 L/capita/d 28000 For reacting design capacity, no. of popu required = 6000 - 4200 = 1200 0.15 ∴ No. of years = 12000 = 15 years 800 Correct Option: C
Population growth rate = 44000 - 28000 = 800 persons/year 20 Percapita water consumption = 4200 m²d/capita = 150 L/capita/d 28000 For reacting design capacity, no. of popu required = 6000 - 4200 = 1200 0.15 ∴ No. of years = 12000 = 15 years 800