Chemical Reaction Engineering GATE-2005

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Q 1: For the reaction 2R + S β†’ T, the rates of formation, rR, rS, and rT of the substances R, S, and T respectively, are related by





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Q 2: For the liquid phase reaction A β†’ P, in a series of experiments in a batch reactor, the half-life t1/2 was found to be inversely proportional to the square root of the initial concentration of A. The order of the reaction is





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Q 3: Which is the correct statement from the following statements on the Arrhenius model of the rate constant k=Ae^{-E/RT} ?





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Q 4: The rate expression for the reaction of A is given by

-r_A=\frac{k_1C_A^2}{1+k_2C_A^{1/2}}

The units of k1 and k2 are, respectively,





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Q 5: The first-order liquid phase reaction A β†’ P is to be carried out isothermally in the following ideal reactor configurations.

(P) A 1 m3 CSTR followed by a 1 m3 PFR.
(Q) A 2 m3 CSTR.
(R) A 1 m3 PFR followed by a 1 m3 CSTR.
(S) A 1 m3 CSTR followed by a 1 m3 CSTR.

The overall exit conversions, X, for the above configurations P, Q, R, and S, assuming identical inlet conditions and temperature, are related as





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Q 6: The gas phase reaction A β†’ B + C is carried out in an ideal PFR achieving a 40 % conversion of A. The feed has 70 mol% A and 30 mol% inerts. The inlet temperature is 300 K and the outlet temperature is 400 K. The ratio of the outlet to inlet molar concentration of A (assuming an ideal gas mixture and uniform pressure) is





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Q 7: Match the items in Group I with those in Group II Group

Group IGroup II
P: Porous catalyst1: Selectivity
Q: Parallel reaction2: Shrinking core model
R: Non-ideal tubular reactor3: Thiele modulus
S: Gas-solid non-catalytic reaction4: Dispersion number




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Q 8: The rate of the liquid phase reversible reaction A↔2B in (kmol m-3 min-1) at 298 K, is

-r_A=0.02C_A-0.01C_B

where the concentrations CA and CB are expressed in (kmol m-3). What is the maximum limiting conversion of A achievable in an isothermal CSTR at 298 K, assuming pure A is fed at the inlet





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Statement linked questions Q 9 & 10:

The residence time distribution E(t) (as shown below) of a reactor is zero until 3 minutes and then increases linearly to a maximum value Emax at 8 minutes after which it decreases linearly back to zero at 15 minutes.

Q 9: What is the value of Emax?





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Q 10: What is the value of the mean residence time in minutes?





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