Chapter 19. Solubility and Simultaneous Equilibria p

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Chapter 19 Solubility and Simultaneous Equilibria p. 832 857 Solubility Product ) The product of molar concentrations of the constituent ions, each raised ot the power of its stoichiometric coefficients in the equilibrium equation * Small amounts of a sparingly soluble salt (considered insoluble using solubility rules) dissolve in water and exist in the aqueous phase as dissociated ions. * At equilibrium, the ion concentrations remain constant because the rate at which the solid dissolves to give the aqueous ions exactly equals the rate at which ions crystallize to reform the solid salt. For Mg 3 (AsO 4 K sp = 2.1x10-20 What is the equilibrium specified by this K sp value * The numerical value of K sp gives information about the solubility of the salt. What do high K sp values specify low K sp values * The value of K sp depends only on temperature.

Use of Solubility to Calculate K sp 1. A saturated solution of PbCl 2 has [Pb ] = 1.44 x 10-2 M. What is the solubility product constant for PbCl 2 2. A saturated solution of Ca 3 (PO 4 has [Ca ] = 3.43 x 10-7 M. Calculate K sp and the molar solubility of calcium phosphate in water. 3. A saturated solution of Ag 2 prepared by dissolving solid Ag 2 in water had [ 2- ] = 6.5 x 10-5 M. Calculate Ksp for Ag 2. (1.1 x 10-12 ) Use of K sp to Calculate Solubility Solubility is the maximum amount of ionic compound that dissolves per volume of solution (mol/l; g/l; g/100 ml) Molar solubility the number of moles of the ionic compound in 1 L of solution of a saturated solution (mols/l) defined for a saturated solution, so we can use the equilibrium law to find it. 1. Calculate the solubility of MgF 2 in water at 25 C in units of mol/l and g/l. 2. Calculate the solubility of Mg 3 (AsO 4 = 2.1x10-20 ) in units of g/100 ml. What is the concentration of magnesium and arsenate ions in a saturated solution of magnesium arsenate 3. Use the values of K sp to calculate the molar solubility of the following compounds. a. Ba (1.4 x 10-5 M) b. Mg(OH (1.2 x 10-4 M) c. Ag 2 SO (1.6 x 10-5 M) 3 4. Which has the greater molar solubility: AgCl with K sp = 1.8 x 10-10 or Ag 2 with K sp = 1.1 x 10-12 (Ag 2) Which has the greater solubility in grams per liter (Ag 2)

Factors Affecting Solubility Common Ion Effect Addition of a strong electrolyte with an ion in common with a salt DECREASES the solubility of the salt. Consider a saturated solution of BaF 2 = 1.8x10-7 ). When added to the saturated barium fluoride solution, which of the following salts will affect the solubility of BaF 2 in water NaF NaCl BaCl 2 KF KNO 3 Ba(NO 3 Calculate the molar solubility of BaF 2 in pure water and in 0.30 M KF. In which is the BaF 2 most soluble, pure water or 0.30 M KF Examples: 1. Calculate the molar solubility of Pb in: a. Pure water (1.3 x 10-7 M) b. 1.0 x 10-3 M K 2 (1.8 x 10-11) 2. Calculate the molar solubility at 25 C of MgF 2 in: a. 0.10 M NaF (6.6 x 10-7 M) b. 0.10 M MgCl (1.3 x 10-4 M) 2 Factors Affecting Solubility ph of Solution Addition of a strong acid to a saturated solution of salt that contains conjugate base of WEAK ACID will INCREASE the solubility of the salt. Explain how addition of HCl (or lowering of ph) affects the solubility of CaF 2 (Ksp = 3.9x10-11 ) in aqueous solution Metal hydroxides also contain the conjugate base of a weak acid (i.e. OH - is the conjugate base of the weak acid H 2 O) and will INCREASE in solubility as strong acid is added!! Explain how addition of strong acid affects the solubility of Fe(OH) 3 = 1.6x10-39 ) Which of the following compounds are more soluble in acidic solution than in pure water AgCl PbI 2 Al(OH) 3 MnS Hg 2 Br 2 ZnCO 3 Ni(OH Ca 3 (PO 4 AgOH Mg(OH

Examples 1. Calculate the molar solubility and ph of a solution saturated with Mg(OH. K sp (Mg(OH ) = 5.6 x 10-12. 2. Calculate the molar solubility of Mg(OH in water buffered at a ph of 8.00. Precipitation of Ionic Compounds uestion: Will a precipitate form if aqueous solutions of AgNO 3 and K 2 SO 4 are mixed Answer: It depends on... To decide if a precipitate will form, calculate the value of the ion product (IP or sp ). 1. 2. 3. If. * IP > K sp, then solution is and precipitate form. * IP < K sp, then solution is and precipitate form. * IP = K sp, then solution is and precipitate form. Examples: 1. Will a precipitate form if 100. ml of 0.075 M Mg(NO 3 is mixed with 200. ml of 0.010 M Na 2 CO 3 2. Will a precipitate form if 500. ml of 0.050 M AgC 2 H 3 O 2 is mixed with 300. ml of 0.010 M K 2 SO 4 3. Will a precipitate form if 100. ml of 0.0250 M BaCl 2 is mixed with 250. ml of 0.00100 M Hg 2 (NO 3

ualitative Analysis Scheme A procedure for separating and identifying metal cations present in an unknown solution Group based separation into five groups is by differences in K sp values and NOT by solubility rules. Group I Exp #8 Ag +, Hg 2, Pb Group II Exp #9 Pb,Cu,Hg,Bi 3+ Group III Exp #10 Mn,Fe 3+, Ni, Al 3+ Group IV Exp #11 Ca, Ba, Sr Group V Exp #12 Na +, K +, Mg, NH 4 + Separation of Group I from Groups II-V Based upon differences in K sp values for the metal chlorides. K sp values for PbCl 2, AgCl, and Hg 2 Cl 2 are low. K sp values for most other metal chlorides are high. 1. A solution is 0.0015 M in each of the cations Ag +, Pb, and Hg 2. What concentration of chloride ion must be used to precipitate as much of the Hg 2 (as Hg 2 Cl 2 ) as possible without precipitating the chlorides of Ag + and Pb (Hg 2 Cl 2 ) = 1.4 x 10-18, K sp (PbCl 2 ) = 1.2 x 10-5 ; K sp (AgCl) = 1.8 x 10-10 ) 2. Consider the question above. What concentration of Cl - is needed to precipitate as much of the Ag + and Hg 2 as possible without precipitating the Pb What is the concentration of Hg 2 ions in the solution at this concentration of Cl - At this Cl - concentration, has most of the Hg 2 been precipitated from solution

More Selective Precipitation Separation of Group II (acid insoluble) from Group III (base insoluble) cations Mixtures of metal cations, M, can be separated into two groups by the selective precipitation of metal sulfides, MS Group II Metal Sulfides: Insoluble at low ph (ph < 1) and at high ph (acid insoluble sulfides) Group III Metal Sulfides: Soluble at low ph but insoluble at high ph (ph > 8) (base insoluble sulfides) The equilibrium set up by a metal sulfide (MS(s)) in aqueous solution at different ph values is: Low ph conditions: IP spa > K spa only for metal sulfides with low K spa values (Group II) High ph conditions: IP spa > K spa for metal sulfides with high and low K spa values (Groups II and III) Solubility of metal sulfide or whether or not a metal sulfide will precipitate from solution depends on the ph of the solution!! Sulfide K spa Sulfide K spa PbS 3x10-7 MnS 3x10 10 CuS 6x10-16 FeS 6x10 2 HgS 2x10-32 NiS 0.8 ZnS 0.03 1. A solution with a ph=0.52 and H 2 S concentration of 0.10 M is 0.0010 M in each of the cations Pb, Hg, Mn, Ni, and Zn. Under these Group II conditions, which metal cations will precipitate as the sulfide 2. A solution is 0.0010 M in each of the seven metal cations shown in the table above. If the H 2 S concentration is 0.10 M, what ph is needed to precipitate all seven of the metal cations

Other Examples: Precipitation and Separation 1. A solution is 0.500 M in each of the ions Ni and Cr 3+ and has a ph of 4.00. Solid NaOH is added to precipitate the hydroxides. K sp (Ni(OH ) = 2 x 10-15 ; K sp (Cr(OH) 3 ) = 6.3 x 10-31 a. Before NaOH is added, will either ion be precipitated as the hydroxide b. Can these two ions be separated from each other by adjusting ph of the solution c. What ph is needed to precipitate as much of the Cr 3+ as possible without precipitating the Ni 2. A solution is 0.0050 M in Sn and Al 3+ and has a ph = 1.00. Solid NaOH is added to make the solution more basic. Which of these metal cations will precipitate first Sn(OH = 3 x 10-27 ) Al(OH) 3 = 2.0 x 10-32 ) 3. A solution is 1.0 x 10-3 M in each of the metal cations Cu +, Pb, Hg 2, and Ag +. Solid NaBr is added to this solution. In what order will the bromides precipitate CuBr = 6.3 x 10-9 ) AgBr = 5.4 x 10-13 ) PbBr 2 = 6.6 x 10-6 ) Hg 2 Br 2 = 6.4 x 10-23 )