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Use the following data for water at 25 degrees C to answer this question. DeltaH

ID: 924224 • Letter: U

Question

Use the following data for water at 25 degrees C to answer this question. DeltaHfm(H2O)(l) = -285.830 kj/mol, DeltaHfm(H2O)(g) = -241.818 kJ/mol, DeltaGfm(H2O)(l) = -237.129kJ/mol, DeltaGfm(H2O)(g) = -228.572 kJ/mol


A) calculate the vapor pressure of water at 25 degrees celcius (hint: calculate the equilibrium constant for the "reaction" H2O(l) to H2O(g))
B) calculate the normal boiling point of water (pH2O)= 1 atm
C) why does the answer to part b differ from 100 degrees C, the correct normal boiling point of water?

Explanation / Answer

Clausius-Clapeyron equation

2.303 log(P2/P1) = (Hvap/R)((1/T1) - (1/T2))

log(760/P1) = (41076/2.303*8.314)((1/298) - (1/373))

=41076(373-298)/(2.303*8.314*298*373)

log760-logP1=1.4475

logP1=2.8808-1.4475=1.4333

P1=27.12 torr

for question number (b)

log(P2/P1) = (Hvap/R)((1/T1) - (1/T2))

log(760/27.12) = (41076/2.303*8.314)((1/298) - (1/T2))

1.44=41076(T2-298)/(2.303*8.314*298T2)

0.2T2=T2-298

0.8T2=298

T2=372.5K

(C) internal hydrogen bonding in H2O molecules may be reason for the deviation.

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