(a) Determine the equilibrium constant of Mg(OH)2(s) dissolution at 25 oC.
(b) For a solution containing 10-3 M dissolved Mg, at what pH will Mg(OH)2(s) precipitate?
(a) Equilibrium constant
The dissolution of a slightly soluble solid is an equilibrium process given by the general chemical reaction:
The expression of the solubility product constant is given by the equation:
In this case, the dissolution of Mg(OH)2(s)is under the equilibrium:
And the equilibrium constant is:
At 25ºC in pure water, solubility of Mg(OH)2(s) is S = 12mg/L. We need to convert it into molar concentration units (mol/L) to be used in the equation of KSP by using the molecular weight of Mg(OH)2(s)
According to the equilibrium:
For every mol of Mg(OH)2 dissolved we will have 1 mol dissolved of Mg+2 and 2 moles dissolved of OH-. Hence, for a saturated solution in the equilibrium we will have:
Mg(OH)2 | ![]() |
Mg+2 | + | 2OH- | |
Equilibrium solubility | S | S | 2S |
Substituting the equilibrium solubility in the equation (1)
Substituting known values (units are simplified):
THE EQUILIBRIUM CONSTANT OF Mg(OH)2(s) DISSOLUTION AT 25ºC IS KSP = 3.54*10-11
(B) pH of precipitation of a solution containing 10-3M of Mg+2:
According to the equilibrium:
The precipitation will occur when solution is saturated, it is to say, when KSP value is reached by equilibrium concentrations. We know the value of KSP and the concentration of Mg+2, we solve equation (1) to calculate [OH-] value:
Substituting known values:
Calculating pOH by using the equation:
Applying the known relationship:
The pH of precipitation of the solution given is:
(a) Determine the equilibrium constant of Mg(OH)2(s) dissolution at 25 oC. (b) For a solution containing...
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