The vapor pressure of ethanol is 400. Mmhg at 63.5c. Its molar heat of vaporization is 39.3 kj/mol. What is the vapor pressure of ethanol, in mmhg, at 34.9c? (r = 8.314 j/k mol)
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Answer:
100 mm Hg
Explanation: -
P 1 =400 mm Hg
T 1 = 63.5 C + 273 = 336.5 K
T 2 = 34.9 C + 273 = 307.9 K
ΔHvap = 39.3 KJ/mol = 39.3 x 10³ J mol⁻¹
R = 8.314 J ⁻¹K mol⁻¹
Now using the Clausius Clapeyron equation
ln (P1 / P2) = ΔHvap / R x (1 / T2 - 1 / T1)
Plugging in the values
ln (400 mm/ P₂) = (39.3 x 10³ J mol⁻¹ / 8.314 J ⁻¹K mol⁻¹) x (\frac{1}{307.9 K}
307.9K
1
- \frac{1}{336.5 K}
336.5K
1
= 1.38
P₂ = 100 mm Hg
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