Loading…

Flash Player 9 (or above) is needed to view presentations.
We have detected that you do not have it on your computer. To install it, go here.

Like this presentation? Why not share!

Like this? Share it with your network

Share
  • Full Name Full Name Comment goes here.
    Are you sure you want to
    Your message goes here
    Be the first to comment
No Downloads

Views

Total Views
6,354
On Slideshare
6,349
From Embeds
5
Number of Embeds
1

Actions

Shares
Downloads
69
Comments
0
Likes
2

Embeds 5

http://www.sssd.com 5

Report content

Flagged as inappropriate Flag as inappropriate
Flag as inappropriate

Select your reason for flagging this presentation as inappropriate.

Cancel
    No notes for slide

Transcript

  • 1. Chapter 18.4
    Solubility Equilibrium
  • 2. Objectives:
    Explain what is meant by solubility product constants, and calculate their values.
    Calculate solubilities using solubility product constants.
    Carry out calculations to predict whether precipitates will form when solutions are combined.
  • 3. Solubility Product
    • A saturated solution contains the maximum amount of solute possible at a given temperature in equilibrium with an undissolved excess of the substance.
    • 4. A saturated solution is not necessarily a concentrated solution.
    • 5. The equilibrium principles developed in this chapter apply to all saturated solutions of sparingly soluble salts.
    • The heterogeneous equilibrium system in a saturated solution of silver chloride containing an excess of the solid salt is represented by
    • 6. The solubility product constant, Ksp, of a substance is the product of the molar concentrations of its ions in a saturated solution, each raised to the power that is the coefficient of that ion in the balanced chemical equation.
    • 7. The equation for the solubility equilibrium expression for the dissolution reaction of AgCl is
    • 8. The equilibrium expression is written without including the solid species.
    • 9. The numerical value of Kspcan be determined from solubility data.
    • For a saturated solution of CaF2, the equilibrium equation is
    • 10. The expression for the solubility product constant is
    • 11. The solubility of CaF2 is is 8.6  10−3/100 g of water at 25°C. Expressed in moles per liter this concentration becomes 1.1  10−3 mol/L.
  • Determining Ksp for Reactions at Chemical Equilibrium
  • 12.
    • CaF2 dissociates to yield twice as many F− ions as Ca2+ ions.
    [Ca2+] = 1.1  10−3 mol/L [F− ] = 2.2  10−3 mol/L
    Ksp = 5.3  10-9
    • Calculations of Kspordinarily should be limited to
    two significant figures.
  • 13. Solubility Product Constants at 25°C
  • 14.
    • The solubility product constantis an equilibrium constant representing the product of the molar concentrations of its ions in a saturated solution.
    • 15. It has only one value for a given solid at a given temperature.
    • 16. The solubilityof a solid is an equilibrium position that represents the amount of the solid required to form a saturated solution with a specific amount of solvent.
    • 17. It has an infinite number of possible values at a given temperature and is dependent on other conditions, such as the presence of a common ion.
  • Sample Problem B
    • Calculate the solubility product constant, Ksp ,for copper(I) chloride, CuCl, given that the solubility of this compound at 25°C is 1.08  10–2 g/100. g H2O.
    Given:solubility of CuCl = 1.08  10−2 g CuCl/100. g H2O
    Unknown:Ksp
    Solution:
    Ksp=[Cu+][Cl–]
    [Cu+] = [Cl–] = solubility in mol/L
  • 18. 1.09  10-3 mol/L CuCl
    [Cu+] = [Cl–]=1.09  10-3 mol/L
    Ksp= (1.09  10-3)(1.09  10-3) =
    1.19  10-6
  • 19. Calculating Solubilities
    • The solubility product constant can be used to determine the solubility of a sparingly soluble salt.
    • 20. How many moles of barium carbonate, BaCO3, can be dissolved in 1 L of water at 25°C?
    • 21. The molar solubility of BaCO3 is 7.1  10−5 mol/L.
  • Sample Problem C
    Calculate the solubility of silver bromide, AgBr, in mol/L, using the Kspvalue for this compound.
    Given:Ksp= 5.0 10−13
    Unknown:solubility of AgBr
    Solution:
    [Ag+] = [Br−], so let [Ag+] = x and [Br−] = x
  • 22. Precipitation Calculations
    • The equilibrium condition does not require that the two ion concentrations be equal. Equilibrium will still be established so that the ion product does not exceed the value of Kspfor the system.
    • 23. If the ion product is less than the value of Kspat a particular temperature, the solution is unsaturated.
    • 24. If the ion product is greater than the value for Ksp, solid precipitates.
    • Unequal quantities of BaCl2 and Na2CO3 are dissolved in water and the solutions are mixed.
    • 25. If the ion product exceeds the Kspof BaCO3, a precipitate of BaCO3 forms.
    • 26. Precipitation continues until the ion concentrations decrease to the point at which equals the Ksp.
    • 27. The solubility product can be used to predict whether a precipitate forms when two solutions are mixed.
  • Sample Problem D
    Will a precipitate form if 20.0 mL of 0.010 M BaCl2is mixed with 20.0 mL of 0.0050 M Na2SO4?
    Given:concentration of BaCl2 = 0.010 M
    volume of BaCl2 = 20.0 mL
    concentration of Na2SO4 = 0.0050 M
    volume of Na2SO4 = 20.0 mL
    Unknown:whether a precipitate forms
    Solution: The two possible new pairings of ions are NaCl and BaSO4. BaSO4 is a sparingly soluble salt.
  • 28. mol Ba2+ ion:
  • 29. total volume of solution:
    0.020 L + 0.020 L = 0.040 L
    concentration Ba2+ ion in combined solution:
    the ion product:
    Precipitation occurs.
  • 30. Limitations on the Use of Ksp
    • The solubility product principle can be very useful when applied to solutions of sparingly soluble substances.
    • 31. It cannotbe applied very successfully to solutions of moderately soluble or very soluble substances.
    • 32. The positive and negative ions attract each other, and this attraction becomes appreciable when the ions are close together.
    • 33. Sometimes it is necessary to consider two equilibria simultaneously.
  • Equilibrium Calculations