Estimating Vapor Pressure of Mercury at 25°C Using Appendix D Data

AI Thread Summary
To estimate the vapor pressure of mercury at 25°C, the Clausius-Clapeyron equation is essential, particularly using data from Appendix D. The vapor pressure can be determined when the Gibbs free energy change (ΔG) equals zero. Integration of the equation, which relates the change in vapor pressure to the latent heat of vaporization (ΔH_vap), is necessary, and the boiling point of mercury can help find the constant of integration. While the assumption of constant latent heat is made, it is still feasible to integrate if ΔH_vap is expressed as a function of temperature. Understanding these concepts is crucial for accurately calculating the vapor pressure.
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Homework Statement


Estimate the vapor pressure of mercury at 25 ∘C (use data from Appendix D from the textbook).

Homework Equations


Using the appendix I can find ΔG, ΔH, and ΔS.

The Attempt at a Solution


I have no idea where to start. I think that maybe vapor pressure would be found when ΔG=0, but I'm not certian of that. How could I use this information to find the vapor pressure?
 
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Given your data, you need to use the Clausius-Clapeyron equation and integrate it. You may use the boiling point of mercury in order to find the constant of integration.

Have you ever used the equation before?
 
I have not used the equation before but the previous question was to find the boiling point so I do have that
 
This is the equation you need to use. It assumes the latent heat of vaporization is constant, however, it would still be possible to integrate the equation if you have an expression for \Delta H_{vap} as a function of temperature.
\frac{d \ln P}{dT} = \frac{\Delta H_{vap}}{RT^2}
And as I previously said, you may use the boiling point of mercury to find the constant of integration.
 
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