51. Which one of the following catalyst poisons is true for the statement below?
‘It results due to change in structure of the catalyst. An example of this poison is that, when SO2- air mixture along with moisture is passed over platinum-aluminium catalyst, the water affects the structure of alumina carrier’.
(a) Deposited poison
(b) Chemisorbed poison
(c) Selectivity poison
(d) Stability poison
(a) Deposited poison
(b) Chemisorbed poison
(c) Selectivity poison
(d) Stability poison
Answer: (d)
52. Consider the following reaction between hydrogen and bromine in the chain reaction:
![](data:image/png;base64,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)
The reaction is called as chain:
(a) Initiation step
(b) Retardation step
(c) Termination step
(d) Propagation step
(b) Retardation step
(c) Termination step
(d) Propagation step
Answer: (b)
53. Consider the following statements regarding catalyst and catalytic reactions:
1. Hot spots are developed in fluidized bed reactors
2. Bubbling fluidized bed is most commonly used in industries
3. Very little reaction occurs in the gas bubbles
4. Catalytic reaction and catalyst regeneration in a single unit is more costly
1. Hot spots are developed in fluidized bed reactors
2. Bubbling fluidized bed is most commonly used in industries
3. Very little reaction occurs in the gas bubbles
4. Catalytic reaction and catalyst regeneration in a single unit is more costly
Which of the above statements are correct?
(a) 1 and 3 only
(b) 2 and 3 only
(c) 1 and 4 only
(d) 2 and 4 only
(a) 1 and 3 only
(b) 2 and 3 only
(c) 1 and 4 only
(d) 2 and 4 only
Answer: (b)
54. Which one of the following is the disadvantage of an ‘Emulsion Polymerization’?
(a) Low dispersion viscosity
(b) Product of high molecular weight
(c) Film formation at reactor wall
(d) Good heat transfer rate
(a) Low dispersion viscosity
(b) Product of high molecular weight
(c) Film formation at reactor wall
(d) Good heat transfer rate
Answer: (c)
55. The ratio of the substrate concentration required for 75 % of Rmax to the concentration required for 25 % of Rmax is:
(a) 7
(b) 8
(c) 9
(d) 6
(a) 7
(b) 8
(c) 9
(d) 6
Answer: (c)
56. Which one of the following is not the ‘Slurry Reactors’?
(a) Hydrogenation of fatty acid in presence of supported Nickel catalyst
(b) Hydrogenation of aniline in presence of Nickel supported on clay
(c) Hydrogenation of Glucose in presence of raney Nickel catalyst
(d) Oxidation of ethylene in presence of PdCl2 carbon catalyst
(a) Hydrogenation of fatty acid in presence of supported Nickel catalyst
(b) Hydrogenation of aniline in presence of Nickel supported on clay
(c) Hydrogenation of Glucose in presence of raney Nickel catalyst
(d) Oxidation of ethylene in presence of PdCl2 carbon catalyst
Answer: (b)
57. Which one of the following methods is not suitable for the determination of order of reaction?
(a) Use of differential rate expression
(b) Use of integral rate expression
(c) Use of reaction rate method
(d) Use of isolation method
(a) Use of differential rate expression
(b) Use of integral rate expression
(c) Use of reaction rate method
(d) Use of isolation method
Answer: (c)
58. Recycle ratio R is:
![](data:image/png;base64,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)
Answer: (d)
59. Which one of the following is not the resistance in a gas-liquid reaction?
(a) Gas film resistance
(b) Liquid film resistance
(c) Magnitude of convection resistance
(d) Bulk liquid resistance
(a) Gas film resistance
(b) Liquid film resistance
(c) Magnitude of convection resistance
(d) Bulk liquid resistance
Answer: (c)
60. Which one of the following is not an advantage for three phase catalytic reactors?
(a) Normal operating conditions
(b) Long catalyst life and high sensitivity
(c) High heat transfer efficiency
(d) Endothermic reactions can be controlled
(a) Normal operating conditions
(b) Long catalyst life and high sensitivity
(c) High heat transfer efficiency
(d) Endothermic reactions can be controlled
Answer: (d)
0 Comments
Post a Comment