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An in-depth exploration of complexometric titrations, focusing on precipitation reactions and the use of AgNO3 as a titrant. Topics covered include the definition of coordination compounds and ligands, the role of indicators in EDTA titrations, and the formation of silver halides in precipitation titrations.
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3 rd^ Year Students, General- Science Course Code: 317 Chem.
Lecture# 8 Date: April 5, 2020
Quiz on Complexometric titrations
a) the change in the metal ion concentration b) the change in the EDTA concentration c) The change in the pH of buffer solution d) a, b, c
a) Eriochrome black T in Ammonia buffer pH 12 b) Murexide c) Ammonia buffer pH 10 d) Murexide in alkaline buffer pH=
Part I: Fill in the blank(s) with the most appropriate word(s). (1 pt. each)
Part II: Indicate the most appropriate answer in the blank provided (1 pt. each)
You are provided with a water sample
contaminated with chloride ion, how can you
estimate the sample purity?
Analytical Problem
(precipitate).
Precipitation Reactions
between ppt and its ions:
AgCl AgCl Ag ^ Cl
Solid (^) saturated soln.
The product of ionic concentrations is constant at a given temperature. This constant is called “solubility product” “Ksp”
Ag Cl Ksp
[ ][ ]
A precipitate is formed in a solution of sparingly soluble salts, when the product of its ions concentrations exceed its solubility product.
Factors affecting the solubility of formed precipitate
How does the precipitate form?
Ionic product˃˃ Ksp
**1. Complexation ion
1. Complexation ion
If a ppt. is placed in a solution of a ligand, a complex will be formed
with the metal ion of the ppt. and the solubility of the ppt. will be increased.
The solubility of AgCl increases and equals [Cl-]. However, CAg = [Cl-] = s
Example: By adding NH 3 to AgCl ppt. the following equilibria will take place:
3 3 3 2
3 3
( ) ( )
( )
Ag NH NH Ag NH
Ag NH Ag NH
AgCl Ag Cl
CAg = [Ag+] + [Ag(NH 3 )+] + [Ag(NH 3 ) 2 +]
3. Common Ion Effect (C.I.) :
NaCl Na Cl
AgCl Ag Cl
AgNO 3 Ag NO 3
AgCl Ag Cl
Precipitation (Argentometric)Titration
described.
titration of analyte and titrant
titrant
A titration curve for a precipitation titration can be constructed by plotting volume of Ag+^ versus pX (X: Cl-, Br-, I-, or SCN-).
a) Ksp of the silver salt. b) The concentration of reactants. This is true when a suitable indicator concentration is used.
The sharpness of the end point is directly proportional to:
Plot the titration curve for the following reaction: 0.1 N AgNO 3 solution with 100 mL of 0.1 N NaCl solution?
We will calculate the ionic concentration of chloride ion at various stages of titration with the knowledge of the solubility product.
Titration curves in precipitimetry
A) At the Beginning, Before Adding AgNO 3
The concentration of NaCl is 50 ml of 0.1 N solution in a dilution of 150 ml, the concentration of Cl will be
1 30 3. 3 10 2 150
50 0. (^1) x
x pCl=-log( 3.3x10-2)=1.
B) Upon adding 50 ml AgNO 3
C) Upon adding 90 ml of AgNO 3 solution:
x
x pCl=-log(5.3x10-2)
The concentration is 10 ml of 0.1 N in a solution of 190 ml, and the concentration will be
Cl-^ concentration = 0.1 , pCl=
If pCl-^ =1.48 , then for pAg+= 9.96-1.84= 8. If pCl-^ =2.28 , then for pAg+= 9.96-2.28= 7.
At equivalence points, pCl-^ =4. So, pAg+=9.96-4.98= 4.
The concentration of Ag+^ in all the previous calculations and its pC
is easily obtained from the following equations
10
10
This value is constant .i.e. if p[Ag+] increases, p[Cl-] decreases.
So that the sum of both exponents remains 9.96 and hence:
F) Beyond the equivalence point
When 101 ml of 0.1 M AgNO 3 is added, so 1 ml excess pAg+^ will be
5 10 4 201
1 0. 1 [ ^ ]
x
x Ag
p Ag+= 4-(log5)= 3.
So, pCl-^ = 9.96-3.3 = 6.
Mixtures can be titrated at enough difference in the solubilities of the two silver salts exists (at least 10^3 ).
Effect of Ksp on the shape of
titration curve.
2 Ag+^ + CrO 4 2-^ (Yellow) Ag 2 CrO 4 (Red) (indicator Reaction)
Ag+^ + Cl-^ AgCl (white) (Titration Reaction)
Formation of Colored Precipitate (Mohr’s method)