Given 500 mL of an aqueous solution containing 8 g of benzoic acid. (a) How many grams of benzoic acid could be removed in a single?
Given 500 mL of an aqueous solution containing 8 g of benzoic acid. (a) How many grams of benzoic acid could be removed in a single extraction with 150 mL of diethyl ether? (b) How many total grams could be removed with three successive extractions of 50 mL each? (Assume the distribution coefficient or benzoic acid in diethyl ether: water=10)
回答 (1)
(a)
Let y g be the mass of benzoic acid removed in the single extraction.
[benzoic acid in diethyl ether] : [benzoic acid in water] = 10
(y/150) : [(8 - y)/500] = 10 : 1
(y/150) × 1 = [(8 - y)/500] × 10
50y = 1200 - 150y
200y = 1200
y = 6
Mass of benzoic acid removed = 6 g
(b)
For the 1st extraction:
Let z g be the mass of benzoic acid removed in the first extraction.
[benzoic acid in diethyl ether] : [benzoic acid in water] = 10
(z/50) : [(8 - z)/500] = 10 : 1
(z/50) × 1 = [(8 - z)/500] × 10
50z = 400 - 50z
100z = 400
z = 4
Mass of benzoic acid removed in the 1st extraction = 4 g
Mass of benzoic acid left in the aqueous solution in the 1st extraction = (8 - 4) g = 4 g
This means that (4 g)/(8 g) = 1/2 of benzoic acid is removed for each attraction with 50 mL of diethyl ether.
For the 2nd extraction:
Mass of benzoic acid removed in the 2nd extraction = (4 g) × (1/2) = 2 g
Mass of benzoic acid left in the aqueous solution in the 2nd extraction = (4 - 2) g = 2 g
For the 3rd extraction:
Mass of benzoic acid removed in the 3rd extraction = (2 g) × (1/2) = 1 g
Total mass of benzoic acid removed = (4 + 2 + 1) g = 7 g
收錄日期: 2021-04-24 07:30:26
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