Level
1 Problems
These problems are suitable for students in a material and energy
balance course
Level
2 Problems
These problems are suitable for students in a thermodynamics course
- Problem 1. Run a simulation for a mixture
of acetaldehyde + ethanol at 330 K and a composition in the two-phase
region. Which component is more volatile? Does this mixture display
positive or negative deviations from Raoult's Law? Explain how you
can tell this from the Gibbs energy tab and from the activity coefficient
tab. Explain why the observed deviations from Raoult's Law (positive
or negative) are observed. Use the relative strengths of the interactions
in your explanation.
- Problem
2. Run a simulation for the acetone + chloroform system. From
a chemical view point, explain why the cross attractions are larger
than either of the like (red-red or blue-blue) attractions. Examine
the relative volatility. Can you get two phases in equilibrium for
a mixture of 38 mol% acetone? Why or why not? Explain why the relative
volatility is unity at this composition. The volatility is greater
than one above this composition but less than one below it. What does
this mean in terms of the compositions of acetone in the vapor phase
relative to the liquid phase for compositions greater than 38 mol%?
For compositions less than 38 mol%? Show how your explanations are
consistent with the xy diagram.
- Problem
3. Run a simulation for ethanol (90 mol%) + n-heptane (10
mol%) at 348 K. Observe in the simulation the number of blue molecules
in the vapor and liquid phases. Which component is the more volatile
in this mixture? Which pure component boils at a lower temperature?
Explain why in this mixture the more volatile component is the one
whose normal boiling point is higher. Use molecular interactions to
explain this phenomenon as well as the activity coefficients and excess
Gibbs energy. Are these positive or negative deviations from Raoult's
law?
Level
3 Problems
These problems are suitable for more advanced students in a graduate
thermo. course or a statistical mechanics course
- Problem 1.
- Problem
2.
- Problem
3.