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Calculations related to crystallization

2015-10-11View Original

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2. A crystallization tank contains 10,000 kg of a saturated NaHCO3 solution at 60°C. When this solution is cooled to 20°C, what is the amount of NaHCO3 crystallized out of the solution in kilograms? It is known that at 60°C, the solubility of NaHCO3 in water is 16.4 g of NaHCO3 per 100 g of H2O. At 20°C, its solubility is 9.6 g of NaHCO3 per 100 g of H2O. (A) 556 (B) 585 (C) 505 (D) 520 Answer: () Main solution process: This can be solved using a linear equation. Calculations are done using the formulas from chemical engineering principles, but the meaning of V is unknown; it represents the solvent that is evaporated and removed. Please give some guidance.
Reply #22015-10-11
Choose B. This problem is solved using the law of conservation of mass; the mass of water remains constant during the cooling process. Let the mass of water, the solvent, be x. Then 16.4x/100 + x = 10000, from which x can be calculated. The crystals that precipitate at 20 degrees are: 10000 – x – 96x/100
Reply #32015-10-11
V=0, c1=0.164, c2=0.096; G=W(c1-c2)=10000*100/116.4*(0.164-0.096)=584.2
Reply #42015-10-11
During the cooling process, the water quality remains unchanged, V=0
Reply #52015-10-12
10000*16.4/(100+16.4)=(1000-x)*9.6/(100+9.6), an elementary school math problem
Reply #62015-10-12
=10000*((16.4/(100+16.4)-(9.6/(100+9.6))))=533.0223kg
Reply #72015-10-12
=533.0223 kg of dry material – the simplest material balance calculation
Reply #82015-10-12
I also calculated it as 533, but this option isn’t available; it must be wrong. My calculation method is the same as that of the person in floor 6. Can anyone help me figure out where the mistake lies?
Reply #92015-10-12
The formula is incorrect; there’s a missing ‘x’ on the right side. Additionally, 10000 was written as 1000 – it should be 10000*16.4/(100+16.4)=x+(10000-x)*9.6/(100+9.6)
Reply #102015-10-12
Wrong, it should be =10000*((16.4/(100+16.4)-(9.6/(100+16.4))))=584.1924kg
Reply #112016-08-10
By applying the conservation of water mass, let the concentration of the solution at 20 degrees Celsius be x; then 10000*(100/116.4) = x*(100/109.6). Subsequently, using the conservation of total mass, 10000-x gives the desired result.

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