William L Masterton Cecile N. Hurley Edward J. Neth University of Connecticut Chapter 10 Solutions.

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William L Masterton Cecile N. Hurley Edward J. Neth University of Connecticut Chapter 10 Solutions

Key Concepts 1. Perform dilution calculations 2. Calculate concentrations in M, m, X, percent, ppm and ppb 3. Convert from one set of concentration units to another 4. Apply Henry’s law to relate gas solubility to partial pressure 5. Apply Raoult’s Law to calculate vapor pressure lowering 6. Relate freezing point, boiling point and osmotic pressure to solute concentrations

Key Concepts, (Cont’d) 7. Use colligative properties to determine the molar mass of a solute 8. Use colligative properties to determine the extent of ionization

Outline 1. Principles of solubility 2. Concentration units 3. Colligative properties of nonelectrolytes 4. Colligative properties of electrolytes

Solutions in Everyday Life Morning coffee Solutions of solids (sugar, coffee) in liquid (water) Gasoline Solution of liquid hydrocarbons Soda Solution of sugar, water and carbon dioxide Air Solution of oxygen and nitrogen

Solutions Two components Solute - Dissolvee Commonly a solid, smaller in quantity Solvent - Dissolver Commonly a liquid, larger in quantity Frequently water

Physical Aspects of Solutions Factors impacting the solubility of solutes in solvents Expressions for concentration of solutions Effect of solutes on: vapor pressure freezing/boiling point of solvents osmotic pressure

Physical Aspects of Solutions SOLUBILITY

Principles of Solubility The extent to which a solute dissolves in a solvent depends on several factors: The nature of solvent and solute particles Interaction between solvent/solute The temperature at which the solution forms The pressure, in cases of gaseous solutes

Table 10.1

Solute-Solvent Interactions Like dissolves like Polar solutes dissolve in polar solvents Nonpolar solutes dissolve in nonpolar solvents Nonpolar substances have poor affinity for water Petroleum Hydrocarbons (pentane, C 5 H 12 ) Polar substances dissolve easily in water Alcohols, CH 3 OH Solubility of alcohols decreases as the molar mass of the alcohol increases

Solubility of Vitamins Some vitamins are readily water soluble OH groups form hydrogen bonds with water Vitamins B, C are water-soluble Nonpolar vitamins not soluble in water Vitamins A, D, E and K Soluble in body fats, which are nonpolar

Figure 10.3 – Fat and Water Soluble Vitamins

Solubility and Intermolecular Forces antifreezeolive oil

Review Solubility : the mass of a solute that will dissolve in 100 g of a solvent Other quantities can express concentrations

Solubility of Ionic Compounds Solubility varies tremendously Two forces must be balanced The force of attraction between water molecules and ions: the stronger the force, the greater the tendency toward solution The force of attraction between oppositely charged ions: the stronger the force, the more likely the solute will stay in the solid state

Figure

Temperature and Solubility When a solute dissolves, equilibrium is established NaNO 3 (s) ⇌ Na + (aq) + NO 3 - (aq) O 2 (g) ⇌ O 2 (aq) increase in temperature always shifts the equilibrium to favor an endothermic process Dissolving a solid in a liquid is usually an endothermic process Solubility tends to increase with temperature for most solids

Figure 10.4

Temperature and the Solubility of a Gas Gas dissolution process is exothermic reverse process (gas evolving from solution) is endothermic Gas solubility decreases with increasing temperature

Pressure and the Solubility of a Gas Major effect on the solubility of a gas in liquid Little effect on other systems At low to moderate pressure, the concentration of gas increases with pressure (Henry’s law): C g = kP g, where P g is the partial pressure of the gas over the solution C g is the concentration of the gas k is a constant (the Henry’s Law constant)

Pressure and the Solubility of a Gas (Cont’d) Carbonated beverages Solubility of carbon dioxide kept high by pressurizing the container Releasing pressure causes the beverage to go “flat”; carbon dioxide bubbles out of the solution Deep-sea diving Increased pressure while diving increases gas solubility in bodily fluids Rising too rapidly to the surface can lead to bubbling of gas forming in the blood and other fluids in the body; this phenomenon is called the bends

Solubility Effects of Pressure

Figure 10.5 – Logarithmic and Linear Relationships

Example 10.5

Physical Aspects of Solutions CONCENTRATION

Concentration Units, 1 Molarity Molarity is defined as moles of solute per liter of solution Molarity = moles of solute/liters of solution Preparation of a solution of specified molarity: Weigh a calculated mass of solute Dissolve in solvent to make a solution of known volume (using a volumetric flask)

Figure 10.1

Molality Molality is the number of moles of solute per kilogram of solvent The symbol for molality is m

Mole Fraction Mole fraction is given the symbol X The mole fraction of A is the number of moles of A divided by the total number of moles The mole fractions of all components must add to 1

Mass Percent, Parts Per Million and Parts Per Billion Mass percent solute = (mass solute/mass solution) * 100 Parts per million = (mass solute/mass solution) * 10 6 Parts per billion = (mass solute/mass solution)*10 9

Relative Concentrations The terms parts per million and parts per billion may be used to express the concentration of dilute solutions

Example 10.2

Example 10.3

Example 10.3, (Cont’d)

Conversions Between Concentration Units To convert between units, first decide on a fixed amount of solution to start with: When the original concentration is Choose Mass percent100 g solution Molarity (M)1.00 L solution Molality (m)1.00 kg solvent Mole fraction (X)1.00 mol solution

Example 10.4

Physical Aspects of Solutions COLLIGATIVE PROPERTIES

Colligative Properties in Summary Boiling Point Elevation/Freezing Point Lowering Vapor Pressure Lowering Osmotic Pressure

Colligative Properties of Nonelectrolytes Properties of a solution differ considerably from the pure solvent Some properties depend on concentration of dissolved particles and not on their nature These are colligative properties Physical description of these properties are limiting laws: they are approached as the solution becomes more dilute Limit to applicability of these laws is 1M

Example 10.4, (Cont’d)

Freezing/Melting Point Lowering When a solution of a nonvolatile solute is cooled, it does not freeze until a temperature below the freezing point of the pure solvent is reached The difference in temperature is called the freezing point lowering

Boiling and Freezing Point Alteration Boiling point elevation/freezing point lowering are both colligative properties Depend on the molal concentration of the solute Both follow the same dependence: K f is the freezing point lowering constant K b is the boiling point elevation constant All solvents have unique constants

Molal Constants

Boiling Point Elevation When a solution of a nonvolatile solute is heated, it does not boil until the temperature exceeds the boiling point of the pure solvent The difference in temperature is called the boiling point elevation

Figure 10.8 – Raoult’s Law Diagram

Example 10.7

Automotive Applications The coolant/antifreeze in an automobile is a direct application of the boiling point elevation and freezing point lowering Ethylene glycol, HO(CH 2 ) 2 OH High boiling point, 197 °C Virtually nonvolatile at 100 °C

Vapor Pressure Lowering True colligative property: independent of the nature of the solute but dependent on the concentration The vapor pressure of a solvent over a solution is always lower than the vapor pressure of a pure solvent Raoult’s Law

The Mathematics of Raoult’s Law P 1 is the vapor pressure of the solvent over the solution P° 1 Is the vapor pressure of the pure solvent X 1 is the mole fraction of the solute X 2 is the mole fraction of the solvent ΔP is the vapor pressure lowering

Example 10.6

Osmosis and Semi-Permeable Membranes Consider the concentration of solvent in a solution Concentration is lower than it is for the pure solvent Solvent will flow from an area of high concentration to an area of low concentration Next consider a semi-permeable membrane Allows water (and small molecules) to pass, but not larger molecules Water will flow from high concentration to low Process is called osmosis

Osmosis and Evaporation and Condensation The difference in concentration of solvent between a beaker of pure water and one of a solution will cause the liquid level in the solution to rise, while the level in the beaker containing water will fall Vapor pressure is higher over pure water Water is transferred to the beaker containing the solution

Figure 10.9 – Osmosis and Osmotic Pressure

Notes on Osmotic Pressure Osmotic pressure is a colligative property Unlike the vapor pressure lowering, π depends on molarity The osmotic pressure equation is similar to the ideal gas law: Where R = L-atm/mol-K and T is the temperature in K

Osmotic Pressure The osmotic pressure (symbol π) is the pressure required to prevent osmosis from occurring The flow of solvent causes the pressure Applying a pressure greater than π will cause the water to flow in the other direction; this is reverse osmosis Reverse osmosis can be used to prepare fresh water from seawater

Figure 10.10

Example 10.8

Osmotic Behavior If a cucumber is placed in a concentrated brine solution, it shrinks and becomes a pickle, with a wrinkled skin

Osmotic Behavior Concentration of water is higher inside the cucumber Skin of cucumber acts as a semipermeable membrane

Osmotic Behavior If a dried plum(prune) is placed in water, it swells due to the flow of water into the fruit. before soaking after soaking

Osmolarity/Isotonic Solutions of the same osmotic pressure are said to be osmolar; i.e., they have equal osmolarity Important to medical applications Consider a red blood cell If cell concentration of ions is high, water flows in, causing the cell to burst (hemolysis) If plasma ion concentration is high, water flows out, causing cell to shrivel (crenation) Intravenous fluids are prepared to be osmolar/isotonic with blood plasma to prevent hemolysis or crenation

Determine Molar Mass from Colligative Properties Colligative properties such as freezing point depression can be used to determine molar masses The freezing point depression is measured, and the freezing point depression constant, K f is known. If the mass of solvent is known, the number of moles of solute may be calculated from the molality Combining the mass of the solute with the number of moles gives the molar mass

Example 10.9

Example 10.9, (Cont’d)

Considerations for Molar Mass Determination The solute must be soluble in the solvent The K f for the solvent should be as large as possible Camphor Paradichlorobenzene Osmotic pressure can also be used to determine molar mass Osmotic pressure is a much larger effect than the freezing point depression

Colligative Properties of Electrolytes Recall that colligative properties depend on the concentration of dissolved particles Since an electrolyte will produce more than one mole of ions per mole of compound dissolved, the colligative effect should be larger than that of a nonelectrolyte of the same concentration 1 mol NaCl produces 1 mol Na + and 1 mol Cl -

Comparing Solutes Note that ΔP increases as the number of moles of ions per mole of compound increases GlucoseNaClCaCl 2 ΔP0.42 mmHg 0.77 mmHg 1.3 mmHg

Deliquescence For many electrolytes, ΔP is so large that the solid will pick up moisture from the air and dissolves When the relative humidity exceeds 30%, calcium chloride can actually dissolve in the water it picks up This phenomenon is known as deliquescence

BPE, FPL and Osmotic Pressure of Electrolytes All colligative properties are affected by the presence of an electrolyte: The freezing point is lowered more than for an equivalent nonelectrolyte solution The boiling point is elevated beyond that for an equivalent nonelectrolyte solution The osmotic pressure is higher for an electrolyte than for an equivalent-molarity electrolyte

The van’t Hoff i-factor: Limiting As a limiting case, the van’t Hoff i-factor is the number of moles of particles per mole of solute For NaCl, i=2 For CaCl 2, i=3

Example 10.10

Freezing Point Lowering of Solutions

Observed Freezing Points The observed freezing point is not as low as calculated using the limiting case for i Ions in solution are surrounded by ions of opposite charge, resulting in an ionic atmosphere that prohibits ions for acting completely independently as they are reported to be using the limiting value for i Oppositely-charged species can form an ion pair, which effectively reduces the number of particles in solution

Figure 10.12

Example 10.1

Example 10.1, (Cont’d)