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Q1.3(i):
Define the following terms: (i) Mole fraction

Solution :

1. Theoretical Definition

The mole fraction ($x$) is a dimensionless unit of concentration that expresses the ratio of the number of moles of a specific component in a solution to the total number of moles of all components present in the solution [Per the definition of stoichiometric concentration metrics].

2. Mathematical Formulation

Consider a binary solution consisting of two components: solute ($A$) and solvent ($B$). Let $n_A$ be the number of moles of component $A$ and $n_B$ be the number of moles of component $B$.

The mole fraction of component $A$ ($x_A$) is defined as:

$x_A = \frac{n_A}{n_A + n_B}$

The mole fraction of component $B$ ($x_B$) is defined as:

$x_B = \frac{n_B}{n_A + n_B}$

3. Fundamental Properties & Constraints

  • Summation Rule: The sum of mole fractions of all components in a solution is always equal to unity.
    $\sum x_i = x_A + x_B = 1$ [Derived from the axiom of total probability/compositional integrity].
  • Unit Dependency: Since it is a ratio of moles to moles, the units cancel out, rendering mole fraction a unitless quantity.
  • Temperature Independence: As mass-based and mole-based ratios do not depend on the volume of the solution, mole fraction is independent of temperature variations [As stipulated by the thermodynamic definition of composition].

4. Conceptual Visualization

Solute (n_A) Solvent (n_B)

5. Summary Table of Components

Component Number of Moles Mole Fraction
Solute ($A$) $n_A$ $x_A = \frac{n_A}{n_A + n_B}$
Solvent ($B$) $n_B$ $x_B = \frac{n_B}{n_A + n_B}$

Final Solution: The mole fraction of a component is defined as the ratio of the moles of that component to the total moles of the solution, expressed mathematically as $x_i = \frac{n_i}{n_{total}}$.


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