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Example · Example 7

Q.At 293 K293\ \text{K}, the vapour pressure of pure benzene is 74.66 mm Hg74.66\ \text{mm Hg} and that of pure toluene is 22.31 mm Hg22.31\ \text{mm Hg}. A solution is prepared by mixing the two liquids such that the mole fraction of toluene is 0.250.25. Assuming the solution is ideal, calculate

(a) the total vapour pressure of the solution and
(b) the mole fraction of benzene in the vapour above the solution.
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(a) By Raoult's law, pbenzene=xbenzene pbenzene∘=0.75×74.66=55.995 mm Hgp_{benzene} = x_{benzene}\, p^{\circ}_{benzene} = 0.75 \times 74.66 = 55.995\ \text{mm Hg} and ptoluene=xtoluene ptoluene∘=0.25×22.31=5.5775 mm Hgp_{toluene} = x_{toluene}\, p^{\circ}_{toluene} = 0.25 \times 22.31 = 5.5775\ \text{mm Hg}. The total vapour pressure is ptotal=55.995+5.5775=61.5725≈61.57 mm Hgp_{total} = 55.995 + 5.5775 = 61.5725 \approx 61.57\ \text{mm Hg}. (b) By Dalton's law, the mole fraction of benzene in the vapour is ybenzene=pbenzene/ptotal=55.995/61.5725≈0.909y_{benzene} = p_{benzene}/p_{total} = 55.995/61.5725 \approx 0.909. [!ANSWER …

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