1 gram of a mixture of potassium chloride and sodium chloride on treatment with excess of silver nitrate have 2 gram of silver chloride what is the composition of original mixture
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Answered by
12
Set up this equation:
(x) (grams Cl from NaCl) + (1-x) (grams Cl from KCl) = total grams chloride
x = grams of NaCl in original mixture
1-x = grams of KCl in original mixture
grams Cl from NaCl = 35.5/58.4
grams Cl from KCl = 35.5/74.6
total grams chloride in AgCl = (2 g) (35.5/143.3)
The numbers in the denominators are the molar masses of NaCl, KCl and AgCl.
The three ratios are called "gravimetric factors."
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2 g) (35.5/143.3)
Solve:
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2g) (35.5/143.3)
0.6079x + 0.4759 - 0.4759x = 0.4955
0.132x = 0.0196
x = 0.148 g
This is the mass of NaCl in the original mixture.
This computes to 15% of the original mixture.
(x) (grams Cl from NaCl) + (1-x) (grams Cl from KCl) = total grams chloride
x = grams of NaCl in original mixture
1-x = grams of KCl in original mixture
grams Cl from NaCl = 35.5/58.4
grams Cl from KCl = 35.5/74.6
total grams chloride in AgCl = (2 g) (35.5/143.3)
The numbers in the denominators are the molar masses of NaCl, KCl and AgCl.
The three ratios are called "gravimetric factors."
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2 g) (35.5/143.3)
Solve:
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2g) (35.5/143.3)
0.6079x + 0.4759 - 0.4759x = 0.4955
0.132x = 0.0196
x = 0.148 g
This is the mass of NaCl in the original mixture.
This computes to 15% of the original mixture.
Answered by
7
Answer:
Explanation:
Set up this equation:
(x) (grams Cl from NaCl) + (1-x) (grams Cl from KCl) = total grams chloride
x = grams of NaCl in original mixture
1-x = grams of KCl in original mixture
grams Cl from NaCl = 35.5/58.4
grams Cl from KCl = 35.5/74.6
total grams chloride in AgCl = (2 g) (35.5/143.3)
The numbers in the denominators are the molar masses of NaCl, KCl and AgCl.
The three ratios are called "gravimetric factors."
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2 g) (35.5/143.3)
Solve:
(x) (35.5/58.4) + (1-x) (35.5/74.6) = (2g) (35.5/143.3)
0.6079x + 0.4759 - 0.4759x = 0.4955
0.132x = 0.0196
x = 0.148 g
This is the mass of NaCl in the original mixture.
This computes to 15% of the original mixture.
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