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Sodium sulfate 10−hydrate, \(N{a_2}S{O_4}.10{H_2}O\), dehydrates according to the equation

\(C(s) + {H_2}O(g) \rightleftharpoons CO(g) + {H_2}(g)\)

\({K_P} = 4.08 \times 1{0^{ - 25}}at2{5^o}C\)

What is the pressure of water vapor at equilibrium with a mixture of \(N{a_2}S{O_4}.10{H_2}O\)and \(NaS{O_4}\)?

Short Answer

Expert verified

The vapor pressure of water at equilibrium is \(3.64x1{0^{ - 3}}atm\).

Step by step solution

01

Given information:

  1. Value of equilibrium constant at \(2{5^0}C\)is \({K_P} = 4.08 \times 1{0^{ - 25}}\)

The value of equilibrium water vapor pressure needs to be calculated

02

Calculate water vapor pressure at equilibrium:

\(\begin{array}{*{20}{c}}{{K_p}}&{ = {{\left( {{P_{{H_2}O}}} \right)}^{10}}}\\{{P_{{H_2}O}}}&{ = \sqrt[{10}]{{{K_p}}}}\\{}&{ = \sqrt[{10}]{{4.08 \times {{10}^{ - 25}}}}}\\{}&{}\\{}&{ = 3.64 \times {{10}^{ - 3}}{\rm{atm}}}\end{array}\)

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Most popular questions from this chapter

Convert 80.92 °C to K and °F.

Yeast converts glucose to ethanol and carbon dioxide during anaerobic fermentation as depicted in the simple chemical equation here:

\({\rm{Glucose}} \to {\rm{Ethanol + Carbon Dioxide}}\)

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(b) If the fermentation is carried out in an open container, would you expect the mass of the container and contents after fermentation to be less than, greater than, or the same as the mass of the container and contents before fermentation? Explain.

(c) If\(99.7g\)of carbon dioxide is produced, what mass of ethanol is produced?

Convert the boiling temperature of gold, \(2966{\rm{ }}^\circ C,\) into degrees Fahrenheit and kelvin.

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Which produces more heat?

\({\bf{Os}}\left( {\bf{s}} \right) \to {\bf{2}}{{\bf{O}}_{\bf{2}}}\left( {\bf{g}} \right) \to {\bf{Os}}{{\bf{O}}_{\bf{4}}}\left( {\bf{s}} \right)\)

or

\({\bf{Os}}\left( {\bf{s}} \right) \to {\bf{2}}{{\bf{O}}_{\bf{2}}}\left( {\bf{g}} \right) \to {\bf{Os}}{{\bf{O}}_{\bf{4}}}\left( {\bf{g}} \right)\)

for the phase change \({\bf{Os}}{{\bf{O}}_{\bf{4}}}\left( {\bf{s}} \right) \to {\bf{Os}}{{\bf{O}}_{\bf{4}}}\left( {\bf{g}} \right){\bf{ \Delta H = 56}}{\bf{.4 kJ}}\)

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