41. The upper limit of velocity in a sieve-tray column is determined by:
(a) Weeping point
(b) Flooding point
(c) Clogging point
(d) Leaking point
(b) Flooding point
(c) Clogging point
(d) Leaking point
Answer: (b)
42. In a process, a soluble material is dissolved from its mixture with an insoluble solid by means of a liquid solvent is called:
(a) Absorption
(b) Adsorption
(c) Leaching
(d) Distillation
(a) Absorption
(b) Adsorption
(c) Leaching
(d) Distillation
Answer: (c)
43. Compounds separated from solids or liquids with solvent held at pressure and temperature above critical point of solvent, the process is termed as:
(a) Extraction
(b) Supercritical fluid leaching
(c) Supercritical fluid extraction
(d) Adsorption
(a) Extraction
(b) Supercritical fluid leaching
(c) Supercritical fluid extraction
(d) Adsorption
Answer: (c)
44. The reflux at the top of the distillation column is at its:
(a) Boiling point
(b) Melting point
(c) Critical point
(d) Triple point
(a) Boiling point
(b) Melting point
(c) Critical point
(d) Triple point
Answer: (a)
45. The ratio of slope of operating line (L/V) to the equilibrium line, 𝑚 is called:
(a) Adsorption factor
(b) Absorption factor
(c) Dew point
(d) Boiling point
(a) Adsorption factor
(b) Absorption factor
(c) Dew point
(d) Boiling point
Answer: (b)
46. When a dephlegmator is used, the liquid reflux is:
(a) having the same composition as the over head product
(b) not having the same composition as the over head product
(c) having a zero composition as the over head product
(d) having an infinity composition as the over head product
(a) having the same composition as the over head product
(b) not having the same composition as the over head product
(c) having a zero composition as the over head product
(d) having an infinity composition as the over head product
Answer: (b)
47. In a humidity chart, the slanting lines running downward and to the right of saturation line are called:
(a) Humidity lines
(b) Humid volume lines
(c) Adiabatic-cooling lines
(d) Temperature lines
(a) Humidity lines
(b) Humid volume lines
(c) Adiabatic-cooling lines
(d) Temperature lines
Answer: (c)
48. The portion of the water in the wet solid that cannot be removed by the inlet air due to humidity is called:
(a) Equilibrium moisture
(b) Free moisture
(c) Relative humidity
(d) Unbound moisture
(a) Equilibrium moisture
(b) Free moisture
(c) Relative humidity
(d) Unbound moisture
Answer: (a)
49. If saturated steam is used as the heating medium,
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)
Answer: (d)
50. 𝑞 is defined as mole of liquid flow in stripping section resulting from introduction of each mole of feed. Its value for feed partially vapour is:
(a) 𝑞=0
(b) 𝑞=1
(c) 0<𝑞 <1
(d) 𝑞 >1
(a) 𝑞=0
(b) 𝑞=1
(c) 0<𝑞 <1
(d) 𝑞 >1
Answer: (c)
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