1. Consider the following statements for reducing the systematic errors in chemical quantitative analysis:
1. Calibration of apparatus and application of corrections
2. Running of blank determination
3. Running a control determination
4. Running parallel determinations
2. Running of blank determination
3. Running a control determination
4. Running parallel determinations
Which of the above statements are correct?
(a) 1, 2 and 3 only
(b) 1, 2 and 4 only
(c) 1, 3 and 4 only
(d) 1, 2, 3 and 4
(a) 1, 2 and 3 only
(b) 1, 2 and 4 only
(c) 1, 3 and 4 only
(d) 1, 2, 3 and 4
Answer: (d)
2. Aqua regia is:
![](data:image/png;base64,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)
Answer: (a)
3. In the production of soda ash by Solvay process, the by-product is
Answer: (a)
4. During the manufacture of sulphuric acid, the temperature of molten sulphur is not increased beyond 160° 𝐶, as
(a) It is very corrosive at elevated temperature
(b) Its viscosity is not reduced on further heating (hence pressure drop on pumping it, cannot be further reduced)
(c) It decomposes on further increasing the temperature
(d) None of these
Answer: (b)
5. The chemical formula of a bone phosphate of lime is
Answer: (b)
6. Cement mainly contains
Answer: (a)
7. Dittus-Boelter equation used for predicting the tube-side heat transfer coefficient is in the range of:
(a) Reynolds number 𝑅 ≤4000
(b) Reynolds number 𝑅 ≤8000
(c) Reynolds number 𝑅 >10,000
(d) Reynolds number 𝑅 >5,000
Answer: (c)
8. Which one of the following medium is required for the transfer of heat by electromagnetic waves or photons?
(a) Solid
(b) Liquid
(c) No medium
(d) Gases
Answer: (c)
9. Which one of the following chemical conversion reaction will be adopted in the process of ‘Acylation’?
(a) Electrolysis
(b) Esterification
(c) Double decomposition
(d) Fermentation
(b) Esterification
(c) Double decomposition
(d) Fermentation
Answer: (c)
10. Consider the following characteristics of chemical conversions during their manufacturing:
1. Each chemical conversion is one of a family of numerous individual reactions that are similar in energy change, reaction pressure and /or temperature, reaction time, equilibrium or raw materials
2. Frequently there is factory segregation wherein a building is devoted to making single product by means of a single type of chemical conversions
3. Where production is small or products variable, equipment may be conveniently and economically transferred from the making of one chemical to that of another based on the same chemical conversion
4. Since the basis of chemical conversion classification is a chemical one, stress is placed on the chemical reaction
1. Each chemical conversion is one of a family of numerous individual reactions that are similar in energy change, reaction pressure and /or temperature, reaction time, equilibrium or raw materials
2. Frequently there is factory segregation wherein a building is devoted to making single product by means of a single type of chemical conversions
3. Where production is small or products variable, equipment may be conveniently and economically transferred from the making of one chemical to that of another based on the same chemical conversion
4. Since the basis of chemical conversion classification is a chemical one, stress is placed on the chemical reaction
Which of the above statements are correct?
(a) 1, 2 and 3 only
(b) 1, 3 and 4 only
(c) 1, 2 and 4 only
(d) 2, 3 and 4 only
(a) 1, 2 and 3 only
(b) 1, 3 and 4 only
(c) 1, 2 and 4 only
(d) 2, 3 and 4 only
Answer: (b)
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