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Q.Explain Raoult's law. How would you distinguish between ideal and non-ideal solutions on its basis?

Bihar BsebBihar Board Intermediate 2025Subjective· 5mImportance★★★★★
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Raoult's law: p(component) = p°(component) × mole fraction. Ideal solutions obey it exactly (ΔHmix = 0, ΔVmix = 0); non-ideal solutions deviate positively or negatively.

Raoult's law (for a solution of two volatile liquids A and B):

'At a given temperature, the partial vapour pressure of any volatile component of a solution is directly proportional to its mole fraction in the solution.'

p(A) = p°(A)·x(A) and p(B) = p°(B)·x(B)

where p°(A), p°(B) are vapour pressures of the pure components and x(A), x(B) their mole fractions.

Total vapour pressure: P = p°(A)·x(A) + p°(B)·x(B).

Ideal solutions:

  • Obey Raoult's law over the entire range of concentration and temperature.
  • The forces of attraction between unlike molecules (A-B) are almost the same as those between like molecules (A-A and B-B).
  • No change in volume on mixing: ΔVmix = 0.
  • No change in enthalpy on mixing (no heat evolved or absorbed): ΔHmix = 0.
  • Examples: benzene + toluene; n-hexane + n-heptane; chlorobenzene + bromobenzene.

Non-ideal solutions:

  • Do NOT obey Raoult's law; ΔVmix ≠ 0 and ΔHmix ≠ 0.
  • Positive deviation: A-B attractions are weaker than A-A and B-B; molecules escape more easily, so the observed vapour pressure is greater than that predicted by Raoult's law. Mixing is endothermic (ΔHmix > 0) and volume increases. Example: ethanol + water; acetone + carbon disulphide. …

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