Properties of solutions
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Properties of Solutions. Chapter 11. Solutions. . . . the components of a mixture are uniformly intermingled (the mixture is homogeneous ). Solution Composition. 1.Molarity ( M ) = 2.Mass (weight) percent = 3.Mole fraction (  A ) = 4.Molality ( m ) =. Molarity Calculations.

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Properties of Solutions

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Properties of solutions

Properties of Solutions

  • Chapter 11


Solutions

Solutions

  • . . . the components of a mixture are uniformly intermingled (the mixture is homogeneous).


Solution composition

Solution Composition

  • 1.Molarity (M) =

  • 2.Mass (weight) percent =

  • 3.Mole fraction (A) =

  • 4.Molality (m) =


Molarity calculations

Molarity Calculations


Mass calculations

Mass % Calculations


Mole fraction

Mole Fraction


Molality calculations

Molality Calculations


Molarity molality

Molarity & Molality

  • For dilute solutions, molarity (M) and molality(m) are very similar.

  • In previous example, M = 0.215 M and m = 0.217 m.


Normality

Normality

  • Acid-Base Equivalents = (moles) (total (+) charge)

  • Redox Equivalents = (moles)(# e- transferred)


Normality calculations

Normality Calculations

  • .250 M H3PO4 =______N

  • N = M(total(+) charge)

  • N = (0.250)(3)

  • N = 0.750 N H3PO4


Concentration density calculations

Concentration & Density Calculations

  • See Example 11.2 on pages 517-518.

  • Know how to do this problem!!


Steps in solution formation

Steps in Solution Formation

  • Step 1 -Expanding the solute (endothermic)

  • Step 2 -Expanding the solvent (endothermic)

  • Step 3 -Allowing the solute and solvent to interact to form a solution (exothermic)

  • Hsoln = Hstep 1 + Hstep 2 + Hstep 3


Properties of solutions

Three steps of a liquid solution: 1) expanding the solute,

2) expanding the solvent, & 3) combining the expanded

solute and solvent to form the solution.


Properties of solutions

a) Hsoln is negative and solution process is exothermic.

b) Hsoln is positve and solution process is endothermic.


Properties of solutions

Processes that require large amounts of energy tend not to

occur. Solution process are favored by an increase in entropy.


Structure solubility

Structure & Solubility

  • Like dissolves like.

  • Hydrophobic --water-fearing. Fat soluble vitamins such as A, D, E, & K.

  • Hydrophilic --water-loving. Water soluble vitamins such as B & C.

  • Hypervitaminosis--excessive buildup of vitamins A, D, E, & K in the body.


Henry s law

Henry’s Law

The amount of a gas dissolved in a solution is directly proportional to the pressure of the gas above the solution.

  • P = kC

  • P = partial pressure of gaseous solute above the solution

  • C = concentration of dissolved gas

  • k = a constant


Properties of solutions

Solubility of several solids as a function of temperature.


Properties of solutions

The solubility of various gases at different

temperatures.


Properties of solutions

When an aqueous solution and pure water are in a closed

environment, the water is transferred to the solution

because of the difference in vapor pressure.


Raoult s law

Raoult’s Law

  • Psoln= solventPsolvent

  • Psoln= vapor pressure of the solution

  • solvent = mole fraction of the solvent

  • Psolvent= vapor pressure of the pure solvent

The presence of a nonvolatile solute lowers the vapor pressure of a solvent.


Raoult s law calculations

Raoult’s Law Calculations

  • Sample Exercise 11.6 on page 532.

  • Na2SO4 forms 3 ions so the number of moles of solute is multiplied by three.

  • Psoln= waterPwater

  • Psoln= (0.929)(23.76 torr)

  • Psoln= 22.1 torr


Properties of solutions

Vapor pressure for a solution of two volatile liquids.

a) Ideal(benzene & toluene) -- obeys Raoult’s Law,

b) Positive deviation (ethanol & hexane) from Raoult’s

Law, & c) Negative deviation (acetone & water).

Negative deviation is due to hydrogen bonding.


Liquid liquid solutions

Liquid-Liquid Solutions

  • Ptotal = PA + PB

  • = APoA + BPoB


Raoult s law calculations1

Raoult’s Law Calculations

  • Sample Exercise 11.7 on page 535.

  • A= nA/(nA+nC)

  • A= 0.100 mol/(0.100 mol + 0.100 mol)

  • A = 0.500  C = 0.500

  • Ptotal = APoA + CPoC

  • Ptotal = (0.500)(345 torr) + (0.500)(293 torr)

  • Ptotal = 319 torr


Colligative properties

Colligative Properties

  • Depend only on the number, not on the identity, of the solute particles in an ideal solution.

  • Boiling point elevation

  • Freezing point depression

  • Osmotic pressure


Properties of solutions

Phase diagrams for pure water and for an aqueous

solution containing a nonvolatile solute -- liquid range

is extended for the solution.


Boiling point elevation

Boiling Point Elevation

  • A nonvolatile solute elevates the boiling point of the solvent. The solute lowers the vapor pressure of the solution.

  • T = Kbmsolutei

  • Kb = molal boiling point elevation constant

  • m = molality of the solute

  • i = van’t Hoff factor ( # ions formed)


Boiling point calculations

Boiling Point Calculations

  • Sample Exercise 11.8 on page 537.

  • T = Kbmsolutei

  • msolute = T/(Kbi)

  • msolute = (0.34 Co)/[(0.51 Cokg/mol)(1)]

  • msolute = 0.67 mol/kg


Boiling point calculations continued

Boiling Point Calculations(Continued)

  • msolute = nsolute/ kgsolvent

  • nsolute = msolute kgsolvent

  • nsolute = (0.67 mol/kg)(0.1500 kg)

  • nsolute = 0.10 mol


Boiling point calculations continued1

Boiling Point Calculations(Continued)

  • n = m/M

  • M = m/n

  • M = 18.00 g/0.10mol

  • M = 180 g/mol


Freezing point depression

Freezing Point Depression

  • A nonvolatile solute depresses the freezing point of the solvent. The solute interferes with crystal formation.

  • T = Kfmsolutei

  • Kf= molal freezing point depression constant

  • m = molality of the solute

  • i = van’t Hoff factor ( # ions formed)


Freezing point calculations

Freezing Point Calculations

  • Sample Exercise 11.10 on page 539.

  • T = Kfmsolutei

  • msolute = T/(Kfi)

  • msolute = (0.240 Co)/[(5.12 Cokg/mol)(1)]

  • msolute = 4.69 x 10-2 mol/kg


Freezing point calculations continued

Freezing Point Calculations(Continued)

  • msolute = nsolute/ kgsolvent

  • nsolute = msolute kgsolvent

  • nsolute = (4.69 x 10-2 mol/kg)(0.0150 kg)

  • nsolute = 7.04 x 10 -4 mol


Freezing point calculations continued1

Freezing Point Calculations(Continued)

  • n = m/M

  • M = m/n

  • M = .546 g/7.04 x 10-4 mol

  • M = 776 g/mol


Osmotic pressure

Osmotic Pressure

  • Osmosis: The flow of solvent into the solution through the semipermeable membrane.

  • Osmotic Pressure: The excess hydrostatic pressure on the solution compared to the pure solvent.


Properties of solutions

Due to osmotic pressure,

the solution is diluted by

water transferred through

the semipermeable

membrane. The diluted

solution travels up the

thistle tube until the osmotic pressure is balanced by the

gravitational pull.


Osmosis

Osmosis

  • The solute particles interfere with the passage of the solvent, so the rate of transfer is slower from the solution to the solvent than in the reverse direction.


Properties of solutions

a) The pure solvent travels at a greater rate into the solution than

solvent molecules can travel in the reverse direction.

b) At equilibrium, the rate of travel of solvent molecules in both

directions is equal.


Osmotic pressure1

Osmotic Pressure

  •  = MRT

  •  = osmotic pressure (atm)

  • M = Molarity of solution

  • R = 0.08206 Latm/molK

  • T = Kelvin temperature


Osmotic pressure calculations

Osmotic Pressure Calculations

  • Sample Exercise 11.11 on pages 541-542.

  •  = MRT

  • M = /RT

  • M = (1.12 torr)(1 atm/760 torr)/[(0.08206 Latm/molK)(298K)]

  • M = 6.01 x 10-5 mol/L


Osmotic pressure calculations continued

Osmotic Pressure CalculationsContinued

  • Molar Mass = (1.00 x 10 -3g/1.00 mL)(1000 mL/1 L)(1 L/6.01 x 10-5 mol) =

  • 1.66 x 104 g/mol protein


Crenation lysis

Crenation & Lysis

  • Crenation-solution in which cell is bathed is hypertonic (more concentrated)-cell shrinks. Pickle, hands after swimming in ocean. Meat is salted to kill bacteria and fruits are placed in sugar solution.

  • Lysis-solution in which cell is bathed is hypotonic (less concentrated)-cell expands. Intravenous solution that is hypotonic to the body instead of isotonic.


Properties of solutions

  • If the external pressure is larger than the osmotic pressure, reverse osmosis occurs.

  • One application is desalination of seawater.


Colligative properties of electrolyte solutions

Colligative Properties of Electrolyte Solutions

  • T = mKi

  •  = MRTi

van’t Hoff factor, “i”, relates to the number of ions per formula unit.

NaCl = 2, K2SO4 = 3


Electrolyte solutions

Electrolyte Solutions

  • The value of i is never quite what is expected due to ion-pairing. Some ions stay linked together--this phenomenon is most noticeable in concentrated solutions.


Osmotic pressure calculation for electrolyte

Osmotic Pressure Calculation for Electrolyte

  • Sample Exercise 11.13 on page 548.

  • Fe(NH4)2(SO4)2 produces 5 ions.

  • =MRTi

  • i=  /MRT

  • i = 10.8 atm/[(0.10 mol/L)(0.08206 Latm/molK)(298 K)]

  • i =4.4


Colloids

Colloids

  • Colloidal Dispersion (colloid): A suspension of tiny particles in some medium.

  • aerosols, foams, emulsions, sols

  • Coagulation: The addition of an electrolyte, causing destruction of a colloid. Examples are electrostatic precipitators and river deltas.


Properties of solutions

The eight types of colloids and examples of each.


Tyndall effect

Tyndall Effect

  • The scattering of light by particles of a colloid is called the Tyndall Effect. Which of the glasses below contains a colloid?


Calorimeter problem

Calorimeter Problem

  • Add this problem to the Chapter 11 set of problems. KNOW how to work this problem--show the appropriate formula!!

  • When 8.50 g of sodium nitrate is dissolved in 600. g of water, the temperature of the solution rises 0.817 Co. What is the molar heat of solution for sodium nitrate?


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