Chemistry > Ionic Equilibrium > 3.0 Arrehenius Theory of Electrolyte Ionization (Dissociation)

  Ionic Equilibrium
    1.0 Reversible Reaction
    2.0 $pH$ Scale
    3.0 Arrehenius Theory of Electrolyte Ionization (Dissociation)
    4.0 Ionization of Water
    5.0 Determination of $pH$ of acids and bases
    6.0 Salt Hydrolysis
    7.0 Buffer Solution
    8.0 Solubility and Solubility Product

3.1 Degree of Ionization (Dissociation)
$\alpha $ is fractional conversion of reactant or $${\text{ }}\alpha {\text{ = }}\frac{{{\text{Moles of reactant dissociated}}}}{{{\text{Initial moles of reactant}}}}$$

The value of $\alpha $ depends on

1. Nature of solute (electrolyte):

Strong electrolyte dissociate completely whereas weak electrolytes dissociate partially.


2. Nature of solvent:

A solvent having high value of dielectric constant and high solvation (in case of water hydration) will favour dissociation.


3. Temperature:

On increasing temperature degree of dissociation increases.


4. Concentration:

For weak electrolytes, degree of dissociation increases by increasing dilution or decreasing concentration (Ostwald’s dilution law).

  • Ostwald’s dilution law: Applicable to weak electrolytes (acids or bases)

    If $\alpha $ is negligible with respect to $1$ $\left( {\alpha {\text{ < }}{\text{.05}}} \right)$, then for monobasic acid and monoacidic base $${K_C}{\text{ = C}}{\alpha ^2}$$ or $$\alpha {\text{ = }}\sqrt {\frac{{{K_c}}}{C}} {\text{ = }}\sqrt {{K_C}V} $$ where $V$ is the volume of solution. So $$\alpha \propto \frac{1}{{\sqrt C }}\quad {\text{or}}\quad \alpha \propto \sqrt V $$ At infinite dilution $\alpha $ reaches its maximum value i.e., unity.



5. Presence of other solute (Common Ion Effect):

When other substance is also present in water it may affect the $\alpha $ of the weak electrolyte. Degree of ionization of a weak electrolyte is suppressed by addition of a substance having an ion common to weak electrolyte is known as Common ion effect.

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