Chemical Engineering Gate 2013 Questions with Answer

Ques 14 GATE 2013


Liquid reactant A decomposes as follows

An aqueous feed of composition CA0=30 mol/m3, CR0=2 mol/m3, and Cs0=1 mol/m3 enters a CSTR in which the above reactions occur. Assume isothermal and steady state conditions.
What is the % conversion of A, to the nearest integer, so that the concentration of S in the exit stream is 11.8 mol/m3?


(92) is the correct answer.

Ques 15 GATE 2013


In the manufacture of sulphuric acid by the contact process, the catalytic oxidation of SO2 is carried out in multiple stages mainly to

A

increase the reaction rate by providing inter-stage heating

B

increase the overall conversion by providing inter-stage heating

C

increase the overall conversion by providing inter-stage cooling

D

decrease the overall conversion by removing sulphur trioxide between stages


(c) is the correct answer.

Ques 16 GATE 2013


Match the reactant-product combination in Group 1 with the unit process in Group 2.
Group 1
(P) propylene - butanol
(Q) cumene - phenol
(R) butane - butadiene
(S) ethylene dichloride - vinyl chloride
Group 2
(1) Pyrolysis
(2) Dehydrogenation
(3) Hydroformylation
(4) Peroxidation

A

P-3, Q-2, R-4, S-1

B

P-2, Q-4, R-3, S-1

C

P-1, Q-3, R-2, S-4

D

P-3, Q-4, R-2, S-1


(d) is the correct answer.

Ques 17 GATE 2013


Identify which of the following statements are FALSE.
(P) Oils with an oleic radical (1 double bond) are more suitable than oils with a linolenic radical (3 double bonds) as film forming vehicles for paints
(Q) Production of synthesis gas from coal and steam is an endothermic process
(R) Use of chlorine for bleaching of wood pulp results in the release of dioxins
(S) In the manufacture of urea from ammonia, the main intermediate product formed is ammonium bicarbonate

A

P and Q only

B

R and S only

C

Q and R only

D

P and S only


(d) is the correct answer.

Ques 18 GATE 2013


Which of the following statements are TRUE?
P. The eigenvalues of a symmetric matrix are real
Q. The value of the determinant of an orthogonal matrix can only be +1
R. The transpose of a square matrix A has the same eigenvalues as those of A
S. The inverse of an 'n×n' matrix exists if and only if the rank is less than 'n'

A

P and Q only

B

P and R only

C

Q and R only

D

P and S only


(b) is the correct answer.

Ques 19 GATE 2013


Evaluate ∫ dx/(ex-1) (Note: C is a constant of integration.)

A

ex/(ex-1)+C

B

ln(ex-1)/ex+C

C

ln(ex/(ex-1))+C

D

ln(1-e-x)+C


(d) is the correct answer.

Ques 20 GATE 2013


The solution of the differential equation dy/dx-y2=0 given y=1 at x=0 is

A

1/(1+x)

B

1/(1-x)

C

1/(1-x)2

D

x3/3+1


(b) is the correct answer.

Ques 21 GATE 2013


The solution of the differential equation d2y/dx2-dy/dx+0.25y=0 , given y=0 at x=0 and dy/dx=1 at x=0 is

A

xe0.5x-xe-0.5x

B

0.5xex-0.5xe-x

C

xe0.5x

D

-xe0.5x


(c) is the correct answer.

Ques 22 GATE 2013


The value of the integral ∫0.10.5 e-x3dx evaluated by Simpson's rule using 4 subintervals (up to 3 digits after the decimal point) is


(0.395) is the correct answer.

Ques 23 GATE 2013


An open tank contains two immiscible liquids of densities (800 kg/m3 and 1000 kg/m3) as shown in the figure. If g=10 m/s2, under static conditions, the gauge pressure at the bottom of the tank in Pa is


(26000) is the correct answer.

Ques 24 GATE 2013


The apparent viscosity of a fluid is given by 0.007|dV/dy|0.3 where (dV/dy) is the velocity gradient. The fluid is

A

Bingham plastic

B

dilatant

C

pseudoplastic

D

thixotropic


(c) is the correct answer.

Ques 25 GATE 2013


The mass balance for a fluid with density (ρ) and velocity vector (&vec;v) is

A

∂ρ/∂t+∇⋅(ρ&vec;V)=0

B

∂ρ/∂t+&vec;V⋅(∇ρ)=0

C

∂ρ/∂t+ρ(∇⋅&vec;V)=0

D

∂ρ/∂t-&vec;V⋅(∇ρ)=0


(a) is the correct answer.

Ques 26 GATE 2013


An incompressible Newtonian fluid, filled in an annular gap between two concentric cylinders of radii R1 and R2 as shown in the figure, is flowing under steady state conditions. The outer cylinder is rotating with an angular velocity of Ω while the inner cylinder is stationary. Given that (R2-R1)«R1 the profile of the θ-component of the velocity Vθ can be approximated by,

A

R2Ω

B

(r-R2)/(R2-R1)rΩ

C

(r+R1)/(R2+R1)R1Ω

D

(r-R1)/(R2-R1)R2Ω


(d) is the correct answer.

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