Chapter 6 Problems 6.19, 6.21, 6.24 6-29, 6-31, 6-39, 6.41 6-42, 6-48,

Slides:



Advertisements
Similar presentations
Acid-Base Equilibria 4/11/2017.
Advertisements

Chapter 10: Acids and Bases When we mix aqueous solutions of ionic salts, we are not mixing single components, but rather a mixture of the ions in the.
Ionic Equilibria (Acids and Bases) Chapter 18. Phase I STRONG ELECTROLYTES.
The K sp of chromium (III) iodate in water is 5.0 x Estimate the molar solubility of the compound. Cr(IO 3 ) 3 (s)  Cr 3+ (aq) + 3 IO 3 - (aq)
Chapter 6 Problems 6-29, 6-31, 6-39, 6.41, 6-42, 6-48,
Solubility Equilibrium In saturated solutions dynamic equilibrium exists between undissolved solids and ionic species in solutions Solids continue to dissolve.
Chapter 6 Problems 6-29, 6-31, 6-39, 6.41, 6-42, 6-48,
Chapter 6 Problems 6-29, 6-31, 6-39, 6.41, 6-42, 6-48,
PRECIPITATION REACTIONS
14.1 Intro to Acids and Bases 14.2 Acid Strength 14.3 pH Scale
Copyright©2000 by Houghton Mifflin Company. All rights reserved. 1 Chemistry FIFTH EDITION by Steven S. Zumdahl University of Illinois Chapter 15 Applications.
1 Titration Curve of a Weak Base with a Strong Acid.
Chapter 6 Problems 6.6, 6.9, 6.15, 6.16, 6.19, 6.21, 6.24 Comments on “Lab Report & Pop Rocks”
ACIDS AND BASES Questions may involve any of the following: description of acids and bases in terms of proton transfer calculations involving K w and pH.
Solubilities. pH and Solubility   This is primarily LeCh â telier’s principle   If a compound contains the conjugate base of a weak acid, addition.
COMMON ION EFFECT LEWIS ACIDS & BASES [ ]
BASE IONIZATION Section 8.3. Base-Ionization Constant - K b ■The following equation represents a weak base, B, dissolving in water: ■B (aq) + H 2 O (l)
 Usually consider solids (salts)  Dissolving in water – “like dissolves like” ◦ Forming aqueous solutions.  Remember pure liquids and solids are not.
Unit III - Acid/Base - Chapter 15
Aqueous Equilibria Follow-up
Aqueous Acid-Base Equilibria
8 Acids & Bases COURSE NAME: CHEMISTRY 101 COURSE CODE:
Acids and Bases.
Chapter 15 Equilibria of Other Reaction Classes
Chapter 15,16 Acids, Bases, Salts, Buffer and Insolubles
Chapter 19 – Acids, Bases, and Salts
Activity of Ions in Solution
Chapter 16: Applications of Aqueous Equilibria
Additional Aspects of Aqueous Equilibria
CH 13 Acids and Bases.
Chapter 17 Acids and Bases.
Solubilities.
Chemistry 1011 TOPIC TEXT REFERENCE Acids and Bases
Chem. 31 – 10/16 Lecture.
Chapter 16 Aqueous Equilibria: Applications
Acids and Bases: A Brief Review
Ionic Equilibrium in Solutions
Modern Theories of Acids & Bases
Common Ion Effect Lewis Acids & Bases
Unit 5: Acids, Bases and Titrations
Acid-Base Equilibria and Solubility Equilibria
Chapter 17: Additional Aspects of Aqueous Equilibria
Acids and Bases.
CHAPTER 15 AP CHEMISTRY.
Acid-Base Equilibrium
ACID - BASE CHEMISTRY What is an acid? What is a base?
Acids and Bases.
Acid-Base Equilibria.
Chapter 4: Reactions in Aqueous Solutions
Acids and Bases Chapter 14.
Acids & Bases Chapter 16.
West Valley High School
Titration Curves.
Acids and Bases.
Solubility Equilibria
Chapter 15 Complex Ion and Precipitation Equilibria
Solubility Product & Common-Ion Effect Acids & Bases
The Solubility Product Constant, Ksp
Driving reactions to completion
Acid-Base Equilibria Chapter 16.
Solubility & Simultaneous Equilibria Part II: Effect of pH, Complex Ion Formation & Selective Precipitation Jespersen Chap. 18 Sec 3, 4 & 5 Dr. C. Yau.
Solubility Equilibrium
Chapter 16 Acids and Bases
Models of Acids and Bases
Acids and Bases.
Arrhenius Definition Acids produce hydrogen ions in aqueous solution.
Acids and Bases.
Acid Base Chemistry.
Strong Acids and Bases Strong Acids
Presentation transcript:

Chapter 6 Problems 6.19, 6.21, 6.24 6-29, 6-31, 6-39, 6.41 6-42, 6-48,

6-19. A solution contains 0.0500 M Ca2+ and 0.0300 M Ag+. Can 99% of Ca2+ be precipitated by sulfate without precipitating Ag+? What will be the concentration of Ca2+ when Ag2SO4 begins to precipitate?

6-19. A solution contains 0.0500 M Ca2+ and 0.0300 M Ag+. Can 99% of Ca2+ be precipitated by sulfate without precipitating Ag+? What will be the concentration of Ca2+ when Ag2SO4 begins to precipitate? Ca2+ at equilibrium CaSO4  Ca2+ + SO42- Ksp= 2.4 x 10-5 = [Ca2+][SO42-] CaSO4  Ca2+ + SO42- Ksp= 2.4 x 10-5 = [0.000500][SO42-] [SO42-] = 0.048 M Sep. is NOT feasible Ag2SO4  2Ag+ + SO42- Ksp = 1.5 x 10-5 Q>K Q = [Ag+]2[SO42-] Q = [0.03]2[0.000500] Q = 4.3 x 10-5

6-19. A solution contains 0.0500 M Ca2+ and 0.0300 M Ag+. Can 99% of Ca2+ be precipitated by sulfate without precipitating Ag+? What will be the concentration of Ca2+ when Ag2SO4 begins to precipitate? Ag2SO4  2Ag+ + SO42- Ksp = 1.5 x 10-5 K/[Ag2+]2 = [SO42-] 1.5 x 10-5/[0.0300]2 = [SO42-] 1.67 x 10-2= [SO42-] Find Ca2+ CaSO4  Ca2+ + SO42- Ksp= 2.4 x 10-5 = [Ca2+][1.67 x 10-2] [Ca2+] = 0.0014 M About 2.8 % remains in solution

6.21 If a solution containing 0.10 M Cl-, Br-, I- and Cr2O42- is treated with Ag+, in what order will the anions precipitate? AgCl  Ag+ + Cl- Ksp = 1.8 x 10-10=[Ag][Cl] AgBr  Ag+ + Br- Ksp = 5.0 x 10-13=[Ag][Br] AgI  Ag+ + I- Ksp = 8.3 x 10-17=[Ag][I] Ag2CrO4  2Ag+ + CrO4- Ksp = 1.2 x 10-12=[Ag]2[Cl] AgCl  Ag+ + Cl- Ksp = 1.8 x 10-10=[Ag][0.1] AgBr  Ag+ + Br- Ksp = 5.0 x 10-13=[Ag][0.1] AgI  Ag+ + I- Ksp = 8.3 x 10-17=[Ag][0.1] Ag2CrO4  2Ag+ + CrO4- Ksp = 1.2 x 10-12=[Ag]2[0.1] 1.8 x 10-9=[Ag] 5.0 x 10-12=[Ag] 8.3 x 10-16=[Ag] 3.5 x 10-6=[Ag] SOLVE for Ag+ required at equilibrium

6-24. The cumulative formation constant for SnCl2(aq) in 1.0 M NaNO3 is b2=12. Find the concentration of SnCl2 for a solution in which the concentration of Sn2+ and Cl- are both somehow fixed at 0.20 M. SnCl2(aq) Sn2+ (aq) + 2Cl- (aq)  SnCl2 (aq) b2=12 b2=12

Complex Formation complex ions (also called coordination ions) Lewis Acids and Bases acid => electron pair acceptor (metal) base => electron pair donor (ligand)

Effects of Complex Ion Formation on Solubility Consider the addition of I- to a solution of Pb+2 ions Pb2+ + I- PbI+ PbI+ + I- PbI2 K2 = 1.4 x 101 PbI2 + I- PbI3- K3 =5.9 PbI3+ I- PbI42- K4 = 3.6

Effects of Complex Ion Formation on Solubility Consider the addition of I- to a solution of Pb+2 ions Pb2+ + I- <=> PbI+ PbI+ + I- <=> PbI2 K2 = 1.4 x 101 Pb2+ + 2I- <=> PbI2 K’ =? Overall constants are designated with b This one is b2

Effects of Complex Ion Formation on Solubility Consider the addition of I- to a solution of Pb+2 ions Pb2+ + I- PbI+ PbI+ + I- PbI2 K2 = 1.4 x 101 PbI2 + I- PbI3- K3 =5.9 PbI3+ I- PbI42- K4 = 3.6

Acids and Bases & Equilibrium Section 6-7

Strong Bronsted-Lowry Acid A strong Bronsted-Lowry Acid is one that donates all of its acidic protons to water molecules in aqueous solution. (Water is base – electron donor or the proton acceptor). HCl as example

Strong Bronsted-Lowry Base Accepts protons from water molecules to form an amount of hydroxide ion, OH-, equivalent to the amount of base added. Example: NH2- (the amide ion)

Question Can you think of a salt that when dissolved in water is not an acid nor a base? Can you think of a salt that when dissolved in water IS an acid or base?

Weak Bronsted-Lowry acid One that DOES not donate all of its acidic protons to water molecules in aqueous solution. Example? Use of double arrows! Said to reach equilibrium.

Weak Bronsted-Lowry base Does NOT accept an amount of protons equivalent to the amount of base added, so the hydroxide ion in a weak base solution is not equivalent to the concentration of base added. example: NH3

Common Classes of Weak Acids and Bases carboxylic acids ammonium ions Weak Bases amines carboxylate anion

Equilibrium and Water Question: Calculate the Concentration of H+ and OH- in Pure water at 250C.

EXAMPLE: Calculate the Concentration of H+ and OH- in Pure water at 250C. H2O H+ + OH- Initial liquid - Change -x +x Equilibrium Liquid-x Kw = [H+][OH-] = ? KW=(X)(X) = ?

EXAMPLE: Calculate the Concentration of H+ and OH- in Pure water at 250C. H2O H+ + OH- Initial liquid - Change -x +x Equilibrium Liquid-x Kw = [H+][OH-] = 1.01 X 10-14 KW=(X)(X) = 1.01 X 10-14 (X) = 1.00 X 10-7

Example What is the concentration of OH- in a solution of water that is 1.0 x 10-3 M in [H+] (@ 25 oC)? “From now on, assume the temperature to be 25oC unless otherwise stated.” Kw = [H+][OH-] 1 x 10-14 = [1 x 10-3][OH-] 1 x 10-11 = [OH-]

pH ~ -3 -----> ~ +16 pH + pOH = - log Kw = pKw = 14.00

Is there such a thing as Pure Water? In most labs the answer is NO Why? A century ago, Kohlrausch and his students found it required to 42 consecutive distillations to reduce the conductivity to a limiting value. CO2 + H2O HCO3- + H+

Weak Acids and Bases Ka’s ARE THE SAME HA + H2O(l) H3O+ + A- HA H+ + A- Ka’s ARE THE SAME HA + H2O(l) H3O+ + A-

Weak Acids and Bases Kb B + H2O BH+ + OH-

Relation Between Ka and Kb

Relation between Ka and Kb Consider Ammonia and its conjugate acid. NH3 + H2O NH4+ + OH- Kb NH4+ + H2O NH3 + H3O+ Ka H2O + H2O OH- + H3O+

Example The Ka for acetic acid is 1.75 x 10-5. Find Kb for its conjugate base. Kw = Ka x Kb

Example Calculate the hydroxide ion concentration in a 0.0100 M sodium hypochlorite solution. OCl- + H2O  HOCl + OH- The acid dissociation constant = 3.0 x 10-8

1st Insurance Problem Challenge on page 120

Chapter 8 Activity

Write out the equilibrium constant for the following expression Fe3+ + SCN- D Fe(SCN)2+ Q: What happens to K when we add, say KNO3 ? A: Nothing should happen based on our K, our K is independent of K+ & NO3-

K decreases when an inert salt is added!!! Why?

8-1 Effect of Ionic Strength on Solubility of Salts Consider a saturated solution of Hg2(IO3)2 in ‘pure water’. Calculate the concentration of mercurous ions. Hg2(IO3)2(s) D Hg22+ + 2IO3- Ksp=1.3x10-18 I C E some - - -x +x +2x some-x +x +2x A seemingly strange effect is observed when a salt such as KNO3 is added. As more KNO3 is added to the solution, more solid dissolves until [Hg22+] increases to 1.0 x 10-6 M. Why?

Increased solubility Why? Complex Ion? How else? No Hg22+ and IO3- do not form complexes with K+ or NO3-. How else?

The Explanation Consider Hg22+ and the IO3- - 2+ Electrostatic attraction - 2+

The Explanation Consider Hg22+ and the IO3- - 2+ Electrostatic attraction - 2+ Hg2(IO3)2(s) The Precipitate!!

The Explanation Consider Hg22+ and the IO3- - 2+ Add KNO3 NO3- K+ NO3- Electrostatic attraction K+ - K+ 2+ NO3- NO3- NO3- NO3- NO3- K+ K+ NO3- Add KNO3

The Explanation Consider Hg22+ and the IO3- - 2+ NO3- K+ K+ NO3- NO3- NO3- K+ - K+ 2+ NO3- NO3- NO3- NO3- K+ K+ NO3- NO3- Hg22+ and IO3- can’t get CLOSE ENOUGH to form Crystal lattice Or at least it is a lot “Harder” to form crystal lattice

The potassium hydrogen tartrate example

Alright, what do we mean by Ionic strength? Ionic strength is dependent on the number of ions in solution and their charge. Ionic strength (m) = ½ (c1z12+ c2z22 + …) Or Ionic strength (m) = ½ S cizi2

Examples (m) = ½ (c1z12+ c2z22 + …) Calculate the ionic strength of (a) 0.1 M solution of KNO3 and (b) a 0.1 M solution of Na2SO4 (c) a mixture containing 0.1 M KNO3 and 0.1 M Na2SO4. (m) = ½ (c1z12+ c2z22 + …)

Alright, that’s great but how does it affect the equilibrium constant? Activity = Ac = [C]gc AND

Relationship between activity and ionic strength Debye-Huckel Equation m = ionic strength of solution g = activity coefficient Z = Charge on the species x a = effective diameter of ion (nm) 2 comments What happens to g when m approaches zero? Most singly charged ions have an effective radius of about 0.3 nm Anyway … we generally don’t need to calculate g – can get it from a table

Activity coefficients are related to the hydrated radius of atoms in molecules

Relationship between m and g

Back to our original problem Consider a saturated solution of Hg2(IO3)2 in ‘pure water’. Calculate the concentration of mercurous ions. Hg2(IO3)2(s) D Hg22+ + 2IO3- Ksp=1.3x10-18 At low ionic strengths g -> 1

Back to our original problem Consider a saturated solution of Hg2(IO3)2 in ‘pure water’. Calculate the concentration of mercurous ions. Hg2(IO3)2(s) D Hg22+ + 2IO3- Ksp=1.3x10-18 In 0.1 M KNO3 - how much Hg22+ will be dissolved?

Back to our original problem Consider a saturated solution of Hg2(IO3)2 in ‘pure water’. Calculate the concentration of mercurous ions. Hg2(IO3)2(s) D Hg22+ + 2IO3- Ksp=1.3x10-18