Question #281241

What is the vapor pressure in mm


 Hg of a solution prepared by dissolving 25.0 g


 of ethyl alcohol (C

2

H

5

OH)






 in 100.0 g


 of water at 25

C?



The vapor pressure of pure

water is 23.8mmHg,



 and the vapor pressure of ethyl alcohol is 61.2 mmHg




at 25

C.




(b) What is the vapor pressure of the solution if 25.0 g


 of water is dissolved in 100.0 g


 of ethyl alcohol at 25

C?



Answer




1
Expert's answer
2021-12-21T14:44:02-0500


(a)


Molar mass of water =18.015=18.015

Molar mass of Ethyl alcohol=46.07=46.07


Moles of water =10018.015=5.551=\frac{100}{18.015}=5.551


Moles of C2H5OH=2546.07=0.543C_2H_5OH=\frac{25}{46.07}=0.543


Total moles =6.094moles=6.094moles


Pwater=5.5516.094×23.8=21.679P_{water}=\frac{5.551}{6.094}×23.8=21.679


Palcohol=0.5436.094×61.2=5.453P_{alcohol}=\frac{0.543}{6.094}×61.2=5.453


Vapor pressure of solution =21.679+5.453=21.679+5.453

=27.132mmHg=27.132mmHg



(b)


Moles of water =2518.015=1.388=\frac{25}{18.015}=1.388


Moles of ethyl alcohol=10046.07=2.171=\frac{100}{46.07}=2.171


Total moles =3.559=3.559


Pwater=1.3883.559×23.8=9.282P_{water}=\frac{1.388}{3.559}×23.8=9.282


PAlcohol=2.1713.559×61.2=37.332P_{Alcohol}=\frac{2.171}{3.559}×61.2=37.332

Vapor pressure of solution

=9.282+37.332=9.282+37.332

=46.614mmHg=46.614mmHg


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