Topic Content:
- Meaning of Volumetric Analysis
- Meaning of Titration
- Application of Acid-Base Titration
Volumetric Analysis is a method of analysis used to determine the concentration of an unknown substance by titration. Your syllabus requires you to be familiar with acid-base titration and redox titration.
The concentration of a solution is the amount of solute in 1 dm3 or 1000 cm3 of the solution. It is expressed in mol dm-3 or g dm-3
Meaning of Titration:

Titration is done by adding a solution (either a standard solution or a non-standard solution) from a burette, slowly to another solution (could either be a standard solution or a non-standard solution) in a conical flask until the reaction is indicated to be complete.
A pipette is used to put an accurate volume of reactant in the conical flask. The pipette used is 20 cm3 or 25 cm3.
Here, the solution (standard or non-standard) from the burette is added to the other solution in a titration flask.
An indicator is used to know when the reaction is complete. This happens by the change of colour by the indicator. The colour change is observed at the endpoint of the titration. The endpoint is the point where the colour change of the indicator is clearly visible.
Application of Acid-Base Titration:
Acid-base titration is applied to determine the following and much more:
- The standardization of non-standard solutions of acid and alkaline;
- The molar masses of acids and bases and water of crystallization;
- The percentage purity and percentage impurity of acids and bases;
- Stoichiometry of reactions;
Below are common indicators and their colour change in acid and base solutions.
Indicator | Colour in Acid Solution | Colour in Alkali Solution |
Litmus | Red | Blue |
Methyl orange | Pink | Yellow |
Methyl red | Red | Yellow |
Phenolphthalein | Colourless | Pink |
Example 1.1.1:
A is a solution of H2SO4(aq) containing 2.85 g of the acid in 250 cm3 of solution. During a titration experiment, 26.80 cm3 of the acid neutralized 25.00 cm3 of a solution containing 286 g dm-3 of X2CO3.10H2O solution.
Calculate:
i. The concentration of the acid in mol dm-3
ii. The concentration of the base in mol dm-3
iii. The value of X
iv. The percentage by mass of X
[H = 1; S = 32; O = 16; C = 12]
The equation for the reaction is:
H2SO4(aq) + X2CO3.10H2O(aq) → X2SO4(aq) + 11H2O(l) + CO2(g)
Solution:
i. 250 cm3 contains 2.85 g of the acid
1000 cm3 will contain
⇒ \( \frac{1000 \; \times \; 2.85}{250} \\ = \scriptsize 11.4\: g\:dm^{-3} \)
Molar mass of H2SO4 = (1 × 2) + (32 × 1) + (16 × 4) = 98 g mol-1
Concentration in mol dm-3 = \( \frac{concentration \; in \; gdm^{-3}}{Molar\;mass} \\ = \scriptsize 11.4\: gdm^{-3} \\ = \frac{11.4 \:g\:dm^{-3}}{98\:g\:mol^{-1}} \\ = \scriptsize 0.116\:mol\:dm^{-3} \)
CA = 0.116 mol dm-3 | VA = 26.80 cm3 | nA = 1 |
CB = ? | VB = 25.00 cm3 | nB = 1 |
ii. \( \frac{C_A V_A}{C_B V_B} = \frac{n_A}{n_B}\\ \frac{0.116 \; \times \; 26.8}{C_B \; \times \; 25} = \frac{1}{1} \\ \scriptsize C_B = \normalsize \frac{0.116 \; \times \; 26.8 \; \times \; 1}{25 \; \times \; 1}\)
= 0.124 mol dm-3
Therefore, the concentration of the base is 0.124 mol dm-3
iii. The mass concentration of X2CO3.10H2O is 286 g/dm3
The value of X is:
X2CO3.10H2O = 286
2X + (12 × 1) + (16 × 4) + 10 (1 × 2 + 16) = 286
2X + 240 = 286
2X = 286 – 240
2X = 46
X = \( \frac{46}{2}\)
X = 23
iv. The percentage by mass of X = \( \frac{46}{286} \; \times \; \frac{100}{1} \\ = \scriptsize 16.08 \%\)
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