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Class 12 Chemistry · Academic Guide

Electrochemistry (Class 12): Kohlrausch’s Law & Conductance, Made Simple

Understand molar conductivity, why it changes with dilution, and how Kohlrausch’s law helps you find values you can’t measure directly.

Class 12 · Chemistry · Electrochemistry · Updated 23 August 2026

Quick idea: Molar conductivity (Λm) rises on dilution. For weak electrolytes it cannot be measured at infinite dilution directly — Kohlrausch’s law lets you calculate it from ionic contributions.

Key definitions

Λm = κ × 1000 / c   (κ = conductivity, c = molar concentration)

As concentration decreases, ions move more freely, so Λm increases and approaches a limiting value Λ°m at infinite dilution.

Kohlrausch’s law of independent migration

At infinite dilution, each ion contributes independently to conductivity:

Λ°m = ν₊ λ°₊ + ν₋ λ°₋

This is why we can obtain Λ°m for a weak electrolyte like acetic acid by combining values from strong electrolytes.

Worked example

Q. Given Λ°m(HCl) = 426, Λ°m(CH₃COONa) = 91 and Λ°m(NaCl) = 126 (S cm² mol⁻¹), find Λ°m of acetic acid.

Λ°m(CH₃COOH) = Λ°(HCl) + Λ°(CH₃COONa) − Λ°(NaCl) = 426 + 91 − 126 = 391 S cm² mol⁻¹

Common mistakes

  • Mixing up conductivity (κ) and molar conductivity (Λm).
  • Forgetting the 1000 factor in the Λm formula.
  • Adding the wrong strong-electrolyte combination in Kohlrausch problems.

FAQs

Why does molar conductivity increase on dilution?

More water lets ions move independently, increasing conductivity per mole.

Why use Kohlrausch’s law for weak electrolytes?

Weak electrolytes never fully ionise, so Λ°m can’t be found by extrapolation — it is calculated from ions instead.

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