1
GATE CE 2023 Set 2
MCQ (Single Correct Answer)
+2
-0.67

Match the following air pollutants with the most appropriate adverse health effects :

Air pollutant Health effect to human and/or test animal
(P) Aromatic hydrocarbons (IV) Carcinogenic effect
(Q) Carbon monoxide (I) Reduce the capability of the blood to carry oxygen
(R) Sulfur oxides (II) Bronchitis and pulmonary emphysema
(S) Ozone (III) Damage of chromosomes
A
(P) – (II), (Q) – (I), (R) – (IV), (S) – (III)
B
(P) – (IV), (Q) – (I), (R) – (III), (S) – (II)
C
(P) – (III), (Q) – (I), (R) – (II), (S) – (IV)
D
(P) – (IV), (Q) – (I), (R) – (II), (S) – (III)
2
GATE CE 2023 Set 1
MCQ (More than One Correct Answer)
+2
-0
Which of the following statements is/are TRUE in relation to the Maximum Mixing Depth (or Height) ‘Dmax’ in the atmosphere?
A
Dmax is always equal to the height of the layer of unstable air
B
Ventilation coefficient depends on Dmax
C
A smaller Dmax will have a smaller air pollution potential if other meteorological conditions remain same 
D
Vertical dispersion of pollutants occurs up to Dmax
3
GATE CE 2022 Set 2
Numerical
+2
-0.67

A sample of air analyzed at 25$$^\circ$$C and 1 atm pressure is reported to contain 0.04 ppm of SO2. Atomic mass of S = 32. O = 16. The equivalent SO2 concentration (in $$\mu$$g/m2) will be __________. (round off to the nearest integer)

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4
GATE CE 2022 Set 2
Numerical
+2
-0

The concentration s(x, t) of pollutants, in a one-dimensional reservoir at position x and time t satisfies the diffusion equation

$${{\partial s(x,t)} \over {\partial t}} = D{{{\partial ^2}s(x,t)} \over {\partial {x^2}}}$$

on the domain 0 $$\le$$ x $$\le$$ L, where D is the diffusion coefficient of the pollutants. The initial condition s(x, 0) is defined by the step-function shown in the figure.

GATE CE 2022 Set 2 Environmental Engineering - Air Pollution Question 5 English

The boundary conditions of the problem are given by $${{\partial s(x,t)} \over {\partial x}}$$ = 0 at the boundary points x = 0 and x = L at all times. Consider D = 0.1 m2/s, s0 = 5 $$\mu$$mol/m and L = 10 m. The steady-state concentration $$\overline s \left( {{L \over 2}} \right) = s\left( {{L \over 2},\infty } \right)$$ at the center x = $${{L \over 2}}$$ of the reservoir (in $$\mu$$mol/m) is __________. (in integer)

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