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Environmental Engineering Test 3

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Environmental Engineering Test 3
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  • Question 1
    1 / -0

    Consider the following statements for Sewers

    1. Maximum Daily Discharge is two times average daily discharge

    2. Maximum Hourly Discharge is three times average daily discharge

    3. Minimum Daily discharge is Half of the average daily discharge

    4. Minimum Hourly discharge is \({\frac{2}{3}^{{\rm{rd}}}}\;\)of the average daily discharge.

    Identify the incorrect Statement?
    Solution

    Variations in the sewerage flow:

    (i) Maximum Daily discharge = 2 × Average Daily Discharge

    (ii) Maximum Hourly discharge = 3 × Average Daily Discharge

    (iii) Minimum Daily discharge = \(\frac{2}{3}\) × Average Daily Discharge

    (iv) Minimum Hourly discharge = \(\frac{1}{3}\)× Average Daily Discharge
  • Question 2
    1 / -0
    The COD/BOD5 ratio of two wastewater samples form different sources was measured as 1.5 and 3.0 respectively. Based on this information the following conclusion may be arrived at.
    Solution

    Concept:

    Biochemical Oxygen demand (BOD): It is the total amount of oxygen required to oxidize the biodegradable organic matter present in wastewater through microbial utilization of organics.

    Chemical Oxygen demand (COD):- It is the total amount of oxygen required to oxidize both the biodegradable and non-biodegradable organic matter present in wastewater.

    COD - BOD = Non biodegradable organic matter

    Calculation:

    Sample 1

    \(\frac{{{\rm{COD}}}}{{{\rm{BO}}{{\rm{D}}_5}}} = 1.5\) ⇒ COD = 1.5 BOD5

    Sample 2

    \(\frac{{{\rm{COD}}}}{{{\rm{BO}}{{\rm{D}}_{\rm{s}}}}} = 3\) ⇒ COD = 3 BODs

    ⇒ The lower value of COD means less non-biodegradable organic matter and a higher value of COD means more amount of non-biodegradable organic matter.

    Hence, the lower value of \(\frac{{{\rm{COD}}}}{{{\rm{BO}}{{\rm{D}}_{\rm{s}}}}}\) means, higher percentage of biodegradable organic matter.

    Important Point:

    Industrial sources produce wastewater having higher value of non-biodegradable organic matter compared to that in a domestic sewage. Also industrial sources contains inorganic matter in waste water.

    Hence COD/BOD value is generally higher for an industrial source.

  • Question 3
    1 / -0
    An industry produces 240 m3/day of wastewater with a BOD5 of 1500 mg/L. The population equivalent of the industrial sewage considering average standard BOD of domestic sewage as 80 gms per person per day is
    Solution

    Concept:

    Population Equivalent:

    The number of person which produce the amount of BOD at the rate average standard BOD of domestic sewage per person per day equal to that produced by industrial sewage is called the population equivalent of industrial sewage.

    Calculation:

    Average standard BOD of domestic sewage is 80 gms per person per day.

    Total BOD produced by industry = 240 × 103 × 1500 mg = 360 × 106 mg = 360000 gm

    Population equivalent \(= \frac{{Total\;BOD\;produced}}{{Average\;standard\;BOD}} = \frac{{360000}}{{80}} = 4500\)

  • Question 4
    1 / -0
    A combine sewer is to be designed for a catchment area of 100 hectare. The time of concentration for the area is 25 minutes. The total population of the area is 50000 and the water supply rate is 200 lpcd. If 75% of the water goes into the drain and the impermeability factor for the catchment is 0.6, then the sewer capacity designed to carry three times of average discharge is _____.
    Solution

    Concept:

    Dry weather Flow: It is the sanitary sewage flown into sewer and it excludes the discharge cause due to precipitation. It is calculated as:

    Dry weather flow = Total population × Contribution by per capita

    Wet Weather Flow: It includes both sanitary sewage as well as storm water.

    It is calculated as:

    Wet weather flow = Dry weather flow + Storm discharge

    To calculate storm discharge, rational formula is used. According rational formula,

    \({\rm{Q}} = \frac{1}{{36}} \times {\rm{k}} \times {\rm{A}} \times {\rm{i}}\)

    Where,

    k = runoff coefficient or impermeability factor, A = catchment area in hectares, and i = intensity of rainfall in cm/hr.

    If time of concentration is given and

    If 5 min ≤ Tc ≤ 20 min, then \({\rm{i}} = \frac{{75}}{{10 + {{\rm{T}}_{\rm{c}}}}}\)

    If Tc ≥ 20 min, then \({\rm{i}} = \frac{{100}}{{20 + {{\rm{T}}_{\rm{c}}}}}\)

    Where Tc is in minute and i is in cm/hr.

    Combined sewer is always designed for wet weather flow.

    Calculation:

    Given: Total population = 50000, Water supply rate = 200 lpcd, and Wastewater generation rate = 75%

    Design dry weather flow = 3 × 50000 × 200 × 0.75 = 22.5 × 106 l/day = \(\frac{{22.5 \times {{10}^6} \times {{10}^{ - 3}}}}{{86400}} = 0.26{\rm{\;}}{{\rm{m}}^3}/{\rm{s}}\)

    Given: Time of concentration = 25 min, k = 0.6, area (A) = 100 hectares

    So, rainfall intensity \(\left( {\rm{i}} \right) = \frac{{100}}{{20 + {{\rm{T}}_{\rm{c}}}}} = \frac{{100}}{{20 + 25}} = 2.22{\rm{cm}}/{\rm{hr}}\)

    Storm discharge \(= \frac{1}{{36}} \times {\rm{k}} \times {\rm{A}} \times {\rm{i}} = \frac{1}{{36}} \times 0.6 \times 100 \times 2.22 = 3.7{\rm{\;}}{{\rm{m}}^3}/{\rm{s}}\)

    Total wet weather flow = 0.26 + 3.7 = 3.96 m3/s
  • Question 5
    1 / -0
    The theoretical oxygen demand of a water sample containing 240 mg/ℓ of C8H16O8 is (in mg/L)_____
    Solution

    Concept:

    Theoretical oxygen Demand: If the chemical formulae and the quantity of all organic matter present in the wastewater is known, the exact amount of oxygen required to oxidise them can be calculated stoichiometrically. This is called theoretical oxygen demand.

    Calculation:

    Balanced Reaction of C8H16O8 is

    C8 H16 O8 + 8 O2 → 8 CO2 + 8 H2O

    For 1 mole C8H16O8, 8 moles of O2 is required

    i.e 240 gm of C8H16O8 required 256 gm of O2

    240 mg/L of C8H16O8 requires \(\frac{{256}}{{240}} \times 240 = 256\;mg\) of O2

    Hence the Theoretical oxygen demand is 256 mg/L

    Important point:

    1) Number of moles \(= \frac{{{\rm{Weight\;in\;grams}}}}{{{\rm{Molecular\;Weight}}}}\)

    2) Biochemical Oxygen Demand (BOD) → Biochemical Oxygen Demand is the quantity of oxygen required for oxidation of biodegradable organic matter present in the water sample by aerobic biochemical action.

    3) Chemical Oxygen Demand (COD) → It is the quantity of oxygen required to oxidize both biodegradable and non-biodegradable organic matter present in wastewater.

    4) Total Organic Carbon (TOC) → Total organic carbon is the method of expressing organic matter in terms of carbon content.

    5) ThOD > COD > BOD > TOC.

  • Question 6
    1 / -0
    A 300 ml bottle diluted with seeded water (30 ml waste-water and remaining seeded) has an initial D.O of 9 mg/ℓ. After 5 days, the remaining D.O of the bottle is 3.6 mg/ℓ. The drop in the D.O of seeded control sample over 5 days is 2 mg/ℓ. The BOD5 of the sample (in mg/L) is
    Solution

    Concept:

    Seeded water is used for the dilution in the BOD test. The seeded water is the water with seeding of mixed bacterial culture.

    For a seeded sample:

    \(BO{D_5} = \frac{{\left( {{D_1} - {D_2}} \right) - \left( {{B_1} - {B_2}} \right)\left( {1 - P} \right)}}{P}\)

    Where,

    D1 = DO of the diluted sample immediately after dilution (mg/l)

    D2 = DO of diluted sample after 5 days (mg/l)

    B1 = DO of seeded control sample before incubation (mg/l)

    B2 = DO of seeded control sample after 5 days incubation (mg/l)

    P = Decimal volumetric fraction of sample used = Volume of undiluted sample/Volume of the diluted sample.

    Calculation:

    D1 = 9 mg/L,, D2 = 3.6 mg/ℓ, B1 – B2 = 2 mg/L

    \(P = \frac{{Volume\;of\;undiluted\;sample}}{{Volume\;of\;diluted\;sample}} = \frac{{30}}{{300}} = \frac{1}{{10}}\)

    \(\therefore BO{D_5} = \frac{{\left( {{D_1} - {D_2}} \right)-\left( {{B_1} - {B_2}} \right)\left( {1 - P} \right)}}{P}\) 

    \(= \frac{{\left( {9 - 3.6} \right)-\left( 2 \right)\left( {1 - 1/10} \right)}}{{\left( {\frac{1}{{10}}} \right)}} =36\;mg/L\)
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