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Equilibrium Equilibrium Constant, K (or K eq ) describes conditions AT equilibrium CaCO 3(calcite) + H +  Ca 2+ + HCO 3 -

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Presentation on theme: "Equilibrium Equilibrium Constant, K (or K eq ) describes conditions AT equilibrium CaCO 3(calcite) + H +  Ca 2+ + HCO 3 -"— Presentation transcript:

1 Equilibrium Equilibrium Constant, K (or K eq ) describes conditions AT equilibrium CaCO 3(calcite) + H +  Ca 2+ + HCO 3 -

2 Activity Sometimes called ‘effective concentration’, which is misleading and reflects a poor understanding of the property… Think of more of the effect the rest of a solution has on how easily two ions come together..

3 Activity For solids or liquid solutions: a i =X i  i For gases: a i =P i  i = f i For aqueous solutions: a i =m i  i X i =mole fraction of component i P i = partial pressure of component i m i = molal concentration of component i

4 Activity Coefficients Where do they come from?? The standard state for dissolved ions is actually an infinitely dilute solution… Activity of phases - gases, minerals, and bulk liquids (H 2 O) are usually pretty close to 1 in waters Dissolved molecules/ ions have activity coefficients that change with concentration (ions are curved lines relating concentration and activity coefficients, molecules usually more linear relation)

5 Application to ions in solution Ions in solutions are obviously nonideal mixtures! a i =  i m i The activity coefficient,  i, is found via some empirical foundations Dependent on the other ions in water…

6 Dissolved species  i First must define the ionic strength (I) of the solution the ion is in: Where m i is the molar concentration of species i and z i is the charge of species I

7 Activity Coefficients Debye-Huckel approximation (valid for I: Where A and B are constants (depending on T, see table 10.3 in your book), and a is a measure of the effective diameter of the ion (table 10.4)

8 Different ways to calculate  i Limiting law Debye-Huckel Davies TJ, SIT models Pitzer, HKW models

9

10 Neutral species Setchnow equation: Log  n =k s I For activity coefficient (see table 4-2 for selected coefficients)


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