1. What is the correct sequence of steps involved in manufacturing of graphite?
1. Coke is selected and shipped to the graphite plant
2. Calcined materials are carefully analyzed
3. Green electrodes are baked at 900°𝐶𝐶 to carbonize the binder and furnish amorphous electrodes
4. Graphite is shipped to industrial demands and the scrap is powdered
5. Carbon materials is calcined to volatilize impurities
6. Calcined materials are ground, screened, weighted, mixed with binder, formed by moulding into green electrodes and arranged in the furnace
7. Amorphous electrodes are graphitized in the electric furnace at high temperature
2. Calcined materials are carefully analyzed
3. Green electrodes are baked at 900°𝐶𝐶 to carbonize the binder and furnish amorphous electrodes
4. Graphite is shipped to industrial demands and the scrap is powdered
5. Carbon materials is calcined to volatilize impurities
6. Calcined materials are ground, screened, weighted, mixed with binder, formed by moulding into green electrodes and arranged in the furnace
7. Amorphous electrodes are graphitized in the electric furnace at high temperature
(a) 1, 5, 3, 6, 2, 7, and 4
(b) 4, 5, 3, 6, 2, 7, and 1
(c) 1, 5, 2, 6, 3, 7, and 4
(d) 4, 5, 2, 6, 3, 7, and 1
(b) 4, 5, 3, 6, 2, 7, and 1
(c) 1, 5, 2, 6, 3, 7, and 4
(d) 4, 5, 2, 6, 3, 7, and 1
Answer: (c)
2. The ‘Diamond farming’ region in the following nickel carbon system is:
![](data:image/png;base64,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)
(a) Region A
(b) Region B
(c) Region C
(d) Region D
(b) Region B
(c) Region C
(d) Region D
Answer: (b)
3. The air quality act in chemical process industries is provided for:
1. Additional research efforts and funds
2. Additional state and regional grant programs
3. National ambient air quality standards to be set by the government
4. Complete designation of air quality control regions
2. Additional state and regional grant programs
3. National ambient air quality standards to be set by the government
4. Complete designation of air quality control regions
(a) 1, 2 and 3 only
(b) 1, 2 and 4 only
(c) 2, 3 and 4 only
(d) 1, 2, 3, and 4
(b) 1, 2 and 4 only
(c) 2, 3 and 4 only
(d) 1, 2, 3, and 4
Answer: (d)
4. Lewis number is the ratio of
(a) Thermal diffusivity to mass diffusivity
(b) Mass diffusivity to thermal diffusivity
(c) Mass diffusivity to momentum diffusivity
(d) Momentum diffusivity to thermal diffusivity
Answer: (a)
5. Which one of the following is the dynamic characteristic of an instrument?
(a) Reproducibility
(b) Sensitivity
(c) Dead zone
(d) Fidelity
Answer: (d)
6. When the power necessary to alter the controlled output is supplied primarily from sources other than the command input the feedback control system is called
(a) Active
(b) Positive
(c) Hybrid
(d) Passive
Answer: (a)
7. In Aircraft, redundant sensors are used for
1. Controlling the speed
2. Controlling the flow of fuel
3. Reliability
(a) 1 only
(b) 2 only
(c) 3 only
(d) 1, 2 and 3
Answer: (c)
8. Efficiency of Carnot’s engine is 100 %, when
(a) Sink is placed at 0° 𝐶
(b) Sink is placed at 0 𝐾
(c) Source is placed at 100° 𝐶
(d) Source is placed at 100 𝐾
Answer: (b)
9.
Answer: (d)
10.
(a) −1.342 𝑒 .𝑢
(b) −13.42 𝑒 .𝑢
(c) 3.652 𝑒 .𝑢
(d) 36.52 𝑒 .𝑢
Answer: (d)
0 Comments
Post a Comment