Ans: Fajans titration
Molecular Weights
Silver Nitrate = 169.87 g/mole
Cl- (chloride) = 35.5 g/mole
BaCl2.2H2O = 244.26 g/mole
The precipitation takes place as follows:
(1) AgNO3 + Cl- → AgCl (s)
169.87 g/mole 35.5 g/mole
(2) 2AgNO3 + BaCl2.2H2O → 2AgCl (s)
2 *169.87 g/mole 244.26 g/mole
Need to calculate the weight of silver nitrate present in 45.32 mL of 0.1046 M AgNO3
1 M silver nitrate solution has 169.87 g dissolved in 1000 mL
The 0.1046 M AgNO3 will have = 169.87 * 0.1046 = 17.7684 g dissolved in 1000 mL
So, 45.32 mL of 0.1046 M AgNO3 will have = (17.7684 g / 1000 mL) * 45.32 m
= 0.8053 g of AgNO3
(a)Calculation of percent of chloride ions:
Since, 169.87 g of silver nitrate reacts completely with 35.5 g of chloride ions to precipitate AgCl.
So, 0.8053 g of AgNO3 will react = (35.5 g / 169.87 g) * 0.8053 g = 0.1683 g of Cl-
The 0.7908 g of the above sample contains 0.1683 g of Cl- ions
Percentage of chloride ions = (0.1683 / 0.7908) * 100 = 21.28 %
(b) Calculation of percent of BaCl2.2H2O in the sample:
Since, 339.74 g (2*169.87 g) of silver nitrate reacts completely with 244.26 g of barium chloride to precipitate 2.AgCl.
So, 0.8053 g of AgNO3 will react = (244.26 g / 339.74 g) * 0.8053 g = 0.5790 g of BaCl2.2H2O
The 0.7908 g of the above sample contains 0.5790 g of BaCl2.2H2O
Percentage of BaCl2.2H2O = (0.5790 / 0.7908) * 100 = 73.21 %
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Ans:
A (i) Half Reaction:
2 MnVII + 10 e- → 2 MnII (reduction)
5 SIV - 10 e- → 5 SVI (oxidation)
Balanced ionic equation:
2MnO4- (aq) + 10 H+ (aq) + 5SO32- (aq) → 2Mn2+ + 5SO42- (aq) + 3H2O (l) + 4H+ (aq)
Net ionic equation:
2MnO4- (aq) + 6H+ (aq) + 5SO32- (aq) → 2Mn2+ + 5SO42- (aq) + 3H2O (l)
A (ii) Half Reactions:
2 Fe3+ + 2e- → 2Fe2+
Sn2+ → Sn4+ + 2e -
Balanced ionic equation:
2 Fe3+ (aq) + Sn2+ (aq) → 2 Fe2+ (aq) + Sn4+ (aq)
Net Ionic Reaction:
2 Fe3+ (aq) + Sn2+ (aq) → 2 Fe2+ (aq) + Sn4+ (aq)
A Fajans titration of a 0.7908-g total sample weight required 45.32 mL of 0.1046 M AgNO3....
ans A C B how ?
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