ELECTROLYTE
ELECTROLYTE
OVERVIEW
This lecture is part of a series of 3 lectures.
Focuses on understanding the behavior of electrolytes in aqueous solutions, relevant in pharmacy and pharmaceutical science.
BEFORE WE START
Importance of pH
pH is crucial in pharmacy and pharmaceutical sciences due to its impact on:
Medicines: such as antacids and proton pump inhibitors.
Disease states: e.g., respiratory acidosis/alkalosis.
Pharmaceutical Sciences Considerations
Most drugs are weak acids or bases, affecting:
Pharmacological Activity: pharmacokinetics and pharmacodynamics.
Drug Solubility: particularly in different pH levels.
Drug Stability: impacts effectiveness over time.
Drug Partitioning: influences absorption and distribution in the body.
Drug-Drug Interactions: can alter stomach pH.
Example: Ulipristal acetate interactions discussed in BNF.
Pharmacy Practice Implications
Important dispensing considerations include:
Advisory Labels: e.g., do not take indigestion remedies 2 hours before or after other specific medicines.
ACIDS AND BASES
Electrolytes: Substances that produce ions in water.
Cations: positively charged ions.
Anions: negatively charged ions.
Brönsted-Lowry Theory:
Acids: Proton donors (e.g., HA + H₂O ⇌ H₃O⁺ + A⁻).
Bases: Proton acceptors (e.g., B + H₂O ⇌ OH⁻ + BH⁺).
SELF IONISATION OF WATER
Hydrogen ions (H⁺) do not exist freely in solution; they are solvated in water, forming hydronium ions (H₃O⁺).
Reaction: H₂O + H⁺ ⇌ H₃O⁺.
Equilibrium:
The amount of ionization of water is very low.
Equilibrium constant: $K_w = [H^+][OH^-] = 1 imes 10^{-14}$ at 25°C.
pH CALCULATIONS
Definition: $pH = - ext{log}[H^+]$.
The pH scale indicates acidity/alkalinity:
Neutral solution: $[H^+] = 10^{-7}$ M → $pH = 7$.
Acidic solution: $[H^+] > 10^{-7}$ M → $pH < 7$.
Alkaline solution: $[H^+] < 10^{-7}$ M → $pH > 7$.
Relationship of pH and [H^+]
Each change in 1 pH unit corresponds to a 10-fold change in [H^+].
STRONG VS WEAK ACIDS AND BASES
Strong Acids
Complete Ionization: All molecules dissociate into ions (e.g., HCl → H⁺ + Cl⁻).
Calculation example for 0.1M HCl:
$pH = - ext{log}(0.1) = 1$.
Weak Acids
Partial Ionization: Only some molecules dissociate (e.g., acetic acid).
Strong Bases
Example of strong base calculation for 0.1M Ba(OH)₂:
Dissociation: Ba(OH)₂ → Ba²⁺ + 2OH⁻.
$pOH = - ext{log}[OH⁻] = - ext{log}(0.2) = 0.7$.
$pH = 14 - pOH = 13.3$.
CONJUGATE ACIDS AND BASES
Weak acid dissociates to produce $H_3O^+$ and its conjugate base:
Example: Acetic acid (HA) gives acetate (A⁻) as a conjugate base.
Acidity Constant ($K_a$) for weak acid dissociation:
Ka = \frac{[H3O^+][A^-]}{[HA]}
DISSOCIATION CONSTANTS
Weak bases follow a similar model with a basicity constant ($K_b$).
Acid equilibrium constant equations can be simplified:
pKa + pKb = pK_w = 14
% IONIZATION
Ionization extent depends on:
pKa/pKb of the compound
pH of the environment.
For weak acids:
Example with Naproxen ($pK_a = 4.2$):
% Ionization formula:
ext{Percentage Ionization} = \frac{100}{1 + \text{antilog}(pK_a - pH)}
Calculated percentages at varying pH levels.
SUMMARY OF KEY TERMS
Know definitions and conversions for:
Electrolytes, pH, pKw, Ka, pKa, Kb, pKb
Acid-base strength relationship
Calculating pH, % ionization.
WHAT'S COMING UP
Future topics to explore:
Acid-base titrations
Buffers
Electrolytes
Log P