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Vapour pressure of water, `p_1^0`= 17.535 mm of Hg Mass of glucose, w2 = 25 g Mass of water, w1 = 450 g We know that, Molar mass of glucose (C6H12O6), M2 = 6 × 12 + 12 × 1 + 6 × 16 = 180 g mol−1 = 25 mol We know that, (p_1^0-p_1)/p_1^0 Molar mass of water, M1 = 18 g mol−1 Then, number of moles of glucose, `n_2 = 25/(180 g mol^(-1))` = 0.139 mol And, number of moles of water `n_1= (450g)/18 g mol^(-1)` = 25 mol We know that, `(p_1^0-p_1)/p_1^0 = n_1/(n_2+n_1)` `=>(17.535 - p_1)/17.535 = 0.139/(0.139+25)` `=>17.535 - p_1 = (0.139 xx 17.535)/25.139` ⇒ 17.535 − p1 = 0.097 ⇒ p1 = 17.44 mm of Hg Hence, the vapour pressure of water is 17.44 mm of Hg.
Vapour pressure of pure water at 298 K is 23.8 mm. 50 g of urea (NH2CONH2) is dissolved in 850 g of water. Calculate the vapour pressure of water for this solution and its relative lowering.
Vapoure pressure of pure water (solvent) at 298 K, p0 = 23.8 mmVapour pressure of solution, p = ?Mass of solvent ,W = 850 gMass of solute,M = 50 g Mol. mass of water (H2O), M = 18 g mol–1 = 60 g mol–1 According to Raoult's law, p0-pp0=ωMWm p=p0-w×Mm×W×p° p=23.8-50×1860×850 =23.8-0.017=23.78 Hence, 23.78 mm Hg. Ans. |