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by Steven S. Zumdahl & Donald J. DeCoste University of Illinois Introductory Chemistry: A Foundation, 6 th Ed. Introductory Chemistry, 6 th Ed. Basic Chemistry, 6 th Ed.

by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Introductory Chemistry: A Foundation, 6 th Ed. Introductory Chemistry, 6 th Ed. Basic Chemistry, 6 th Ed. by Steven S. Zumdahl & Donald J. DeCoste University of Illinois. Chapter 15 Solutions. Solutions. Solutions are homogeneous mixtures. - PowerPoint PPT Presentation

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Page 1: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

by Steven S. Zumdahl & Donald J. DeCoste

University of Illinois

Introductory Chemistry: A Foundation, 6th Ed.

Introductory Chemistry, 6th Ed.

Basic Chemistry, 6th Ed.

Page 2: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

Chapter 15

Solutions

Page 3: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

Copyright © Houghton Mifflin Company. All rights reserved. 15 | 3

Solutions

• Solutions are homogeneous mixtures.

• Solvent: the substance present in the highest percentage

• Solute: the dissolved substance, which is present in lesser amount

Page 4: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solutions (cont.)

Page 5: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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The Solution Process: Ionic Compounds

• When ionic compounds dissolve in water they dissociate into ions and become hydrated.

• When solute particles are surrounded by solvent molecules we say they are solvated.

Page 6: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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The Solution Process: Covalent Molecules

• Covalent molecules that are small and have “polar” groups tend to be soluble in water.

• The ability to H-bond with water enhances solubility.OH

H

C O

H

HH H

O

H

H

Page 7: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solubility

• When one substance (solute) dissolves in another (solvent), it is said to be soluble.– Salt is soluble in water– Bromine is soluble in methylene chloride

• When one substance does not dissolve in another, it is said to be insoluble.– Oil is insoluble in water

Page 8: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solubility (cont.)

• There is usually a limit to the solubility of one substance in another.– Gases are always soluble in each other– Some liquids are always mutually soluble

Page 9: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solutions & Solubility

• Molecules that are similar in structure tend to form solutions: “like dissolves like”

Page 10: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solutions & Solubility (cont.)

• The solubility of the solute in the solvent depends on the temperature.– Higher temp = greater solubility of solid in liquid– Lower temp = greater solubility of gas in liquid

• The solubility of gases depends on the pressure.– Higher pressure = greater solubility

Page 11: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Describing Solutions Qualitatively

• A concentrated solution has a high proportion of solute to solution.

• A dilute solution has a low proportion of solute to solution.

Page 12: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Describing Solutions Qualitatively (cont.)

• A saturated solution has the maximum amount of solute that will dissolve in the solvent.– Depends on temp

• An unsaturated solution has less than the saturation limit.

• A supersaturated solution has more than the saturation limit.– Unstable

Page 13: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Describing Solutions Quantitatively (cont.)

• Solutions have variable composition.

• To describe a solution accurately, you need to describe the components and their relative amounts.

• Concentration: the amount of solute in a given amount of solution– Occasionally amount of solvent

Page 14: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solution Concentration Percentage

• Mass percent = grams of solute per 100 g of solution– 5.0% NaCl has 5.0 g of NaCl in every 100 g of

solution

• Mass of solution = mass of Solute + mass of solvent

• Divide the mass of solute by the mass of solution and multiply by 100% to get mass percent.

Page 15: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solution Concentration Molarity

• Moles of solute per 1 liter of solution

• Used because it describes how many moles of solute in each liter of solution

• If a sugar solution concentration is 2.0 M, 1 liter of solution contains 2.0 moles of sugar, 2 liters = 4.0 moles sugar, 0.5 liters = 1.0 mole sugar, etc.

molarity = moles of soluteliters of solution

Page 16: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Molarity & Dissociation

• The molarity of the ionic compound allows you to determine the molarity of the dissolved ions.

Page 17: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Molarity & Dissociation (cont.)

• CaCl2(aq) = Ca+2(aq) + 2 Cl-1(aq)

• A 1.0 M CaCl2(aq) solution contains 1.0 moles of CaCl2 in each liter of solution

• Because each CaCl2 dissociates to one Ca+2, 1.0 M CaCl2 = 1.0 M Ca+2

• Because each CaCl2 dissociates to 2 Cl-1, 1.0 M CaCl2 = 2.0 M Cl-1

Page 18: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Dilution

• Dilution: adding solvent to decrease the concentration of a solution

• The amount of solute stays the same, but the concentration decreases.

Page 19: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Dilution (cont.)

• Dilution Formula

M1 x V1 = M2 x V2

# Moles/L · # L = # moles– In dilution we take a certain number of moles

of solute and dilute to a bigger volume.

• Concentrations and volumes can be most units as long as they are consistent.

Page 20: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solution Stoichiometry

• Many reactions occur in solution. Therefore you need to be able to predict amounts of reactants and products in terms of concentrations and volumes as well as masses.

Page 21: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Solution Stoichiometry (cont.)

• Basic strategy is the same:1. Balance the equation

2. Change given amounts to moles (M x V = #moles)

3. Determine limiting reactant

4. Calculate moles of required substance

5. Convert moles of the required substance into the desired unit

Page 22: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #1:

Calculate the mass of solid NaCl required to precipitate all the Ag+1 ions from 1.50 L of a 0.100 M AgNO3 solution.

Page 23: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #1 (cont.)

• Write and balance the reaction:– The reaction is a precipitation reaction. It

involves Cl-1 ions from NaCl reacting with Ag+1 ions from AgNO3 to form AgCl(s). Therefore we get:

Ag+1(aq) + Cl-1(aq) AgCl(s) (balanced)

Page 24: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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• Change the given amounts to moles:– We are given 1.50 L of 0.100 M AgNO3 . Since 1

AgNO3 dissociates into 1 Ag+1

11

Ag mol 0.150 Solution L 1

Ag mol 0.100 x L 1.50

Example #1 (cont.)

Page 25: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #2:

Calculate the mass of solid NaCl required to precipitate all the Ag+1 ions from 1.50 L of a 0.100 M AgNO3 solution.

Page 26: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #2 (cont.)

• Determine the limiting reactant:– Since we are going to precipitate all the Ag+1 by

adding Cl-1 , the Ag+1 is the limiting reactant

• Determine the number of moles of the required substance:– We need to calculate the moles of Cl-1 required

to precipitate 0.150 moles of Ag+1

11

11 Cl mol 0.150

Ag mol 1

Cl mol 1 x Ag mol 0.150

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• Convert moles of the required substance into the desired unit:– We need 0.150 moles of Cl-1. Since 1 NaCl

dissociates into 1 Cl-1, the moles of NaCl needed = 0.150 moles. 1 mol NaCl = 58.44 g NaCl

NaCl g 8.76 NaCl mol 1

NaCl g 58.44 x NaCl mol 0.150

Example #2 (cont.)

Page 28: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Neutralization Reactions

• Acid-Base reactions are also called neutralization reactions.

• Often we use neutralization reactions to determine the concentration of an unknown acid or base.

• The procedure is called a titration. With this procedure we can add just enough acid solution to neutralize a known volume of a base solution.– Or vice-versa

Page 29: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Normality

• Normality: concentration unit used mainly for acids and bases

• One equivalent of an acid is the amount of acid that can furnish 1 mol of H+1

• One equivalent of a base is the amount of base that can furnish 1 mol of OH-1

• Equivalent weight: the mass of 1 equivalent of an acid or base

Page 30: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Equivalents

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Solution Concentration Normality

• Equivalents of solute per 1 liter of solution

• Used because it describes how many H+ or OH- in each liter of solution

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Solution Concentration Normality (cont.)

• If an acid solution concentration is 2.0 N, 1 liter of solution contains 2.0 equiv. of acid - which means 2 mol H+1

– 2 liters = 4.0 equiv acid = 4.0 mol H+1 – 0.5 liters = 1.0 equiv acid = 1.0 mol H+1

Page 33: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Normality

Normality = equivalents of solute

liters of solution

Liters x normality = equivalents of solute

Page 34: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Normality and Neutralization

• One equivalent of acid exactly neutralizes one equivalent of base.

• Can be used to simplify neutralization stoichiometry problems to the equation

Nacid x Vacid = Nbase x Vbase

# equiv/L x # L = # equiv

# eqivacid = # equivbase

• The volumes can be most any unit, as long as they are consistent.

Page 35: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #3:

What volume of 0.075 N KOH is required to neutralize 0.135 L of 0.45 N H3PO4?

Page 36: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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Example #3 (cont.)

• Determine the quantities and units in the problem

Acid Solution Base Solution

Normality 0.45 N 0.075 N

Volume 0.135 L ? L• Solve the formula for the unknown quantity

base

acid x acid base

basebaseacidacid

NVNV

V x N V x N

Page 37: by Steven S. Zumdahl & Donald J. DeCoste University of Illinois

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• Plug the values into the equation and solveAcid Solution Base

Solution

Normality 0.45 N 0.075 N

Volume 0.135 L ? L

L 0.81 N 0.075

L 0.135N 0.45V

NVNV

x

base

base

acid x acid base

Example #3 (cont.)