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Properties of Solutions. Chapter 13 BLB 11 th. Expectations:. g ↔ mol (using molar mass) g ↔ mL (using density) Other conversions: temp., pressure, etc. Solve for any variable in a formula. Distinguish between molecular and ionic compounds.
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Properties of Solutions Chapter 13 BLB 11th
Expectations: • g ↔ mol (using molar mass) • g ↔ mL (using density) • Other conversions: temp., pressure, etc. • Solve for any variable in a formula. • Distinguish between molecular and ionic compounds. • Convert between different concentration units. • Describe the properties of solutions.
13.1 The Solution Process • Solution – homogeneous mixture • Solute – present in smaller quantity • Solvent – present in larger quantity • Intermolecular forces are rearranged when a solute and solvent are mixed.
Making a Solution • Solute molecules separate (endothermic) • Solvent molecules separate (endothermic) • Formation of solute-solvent interactions (exothermic) ΔHsoln = total energy ΔHsoln – enthalpy change for the formation of a solution; exothermic – usually favorable; endothermic – usually unfavorable
Will a solution form? • Solute-solvent interaction must be stronger or comparable to the separation of solute and solvent particles. • Intermolecular forces play a key role. • Entropy (disorder) is also a factor. • Disorder is favorable. (2nd law of thermodynamics) • Solution formation increases entropy. • Dissolve vs. react (p. 533-4)
Entropy in Solution Formation As the ionic compound dissolves, it becomes more disordered. Ionic compound very ordered
13.2 Saturated Solutions and Solubility • Saturated solution – solution is in equilibrium with undissolved solute. Solute + solvent ⇌ solution • Unsaturated – less solute than saturated • Supersaturated – more solute than saturated dissolution crystallization
A Saturated Solution A dynamic equilibrium – ions continually exchange between the solid and solution form.
13.3 Factors Affecting Solubility • Like dissolves like, i.e. same polarity. • Polar solutes are soluble in polar solvents. • Nonpolar solutes are soluble in nonpolar solvents. • If two liquids: miscible or immiscible Examples: ✔water + alcohol, NaCl + water, hexane + pentane ✘ water + hexane, NaCl + benzene, oil + water
13.3 Factors Affecting Solubility • Pressure Effects (for gases in any liquid solvent) • Solubility increases as the partial pressure above the solution increases. • Henry’s Law: Sg = kPg Sg– solubility of gas k – Henry’s Law constant; conc./pressure units Pg – partial pressure of gas above solution
The partial pressure of O2 in your lungs varies from 25 to 40 torr. What molarity of O2 can dissolve in water at each pressure? The Henry’s Law constant for O2 is 6.02 x 10-5 M/torr.
13.3 Factors Affecting Solubility • Temperature Effects • For solids: Solubility ↑ as temperature ↑ - usually. • If ΔHsoln > 0 (endothermic) • If ΔHsoln < 0 (exothermic) • For gases: Solubility ↓ as temperature ↑ - always. • Kinetic energy plays a primary role. • Entropy is also a factor.
Gases (In liquids)
13.4 Ways of Expressing Concentration • Mass %, volume %, and ppm
13.4 Ways of Expressing Concentration, cont. • Mole fraction, molarity, and molality
44. A solution contains 80.5 g ascorbic acid (C6H8O6)in 210 g water and has a density of 1.22 g/mL at 55°C.Calculate mass %, X, m, and M.
51. Commercial aqueous nitric acid has a density of 1.42 g/mL and is 16 M. Calculate mass % of HNO3.
43. A sulfuric acid solution containing 571.6 g of H2SO4 per liter of solution has a density of 1.329 g/cm3. Calculate the mass%, mole fraction, molality, and molarity.
Concentration Problems • Practice! • See Figure 13.19, p. 545, for conversion map. • Several examples on pp. 544-6.
13.5 Colligative Properties • The addition of a solute to a pure solvent: • Lowers the vapor pressure • Lowers the freezing point • Raises the boiling point • Causes movement through a semipermeable membrane (osmosis) • Depends on the number of solute particles (moles), not the identity; more particles the greater the effect • Ionic compounds cause an even greater effect.
1. Lowering the vapor pressure • Addition of solute blocks the solvent from evaporation. • More solute, less vapor, lower vapor pressure • Raoult’s Law (for a nonvolatile solute): PA = XAPA° PA – solvent v. p. over solution (PA < PA°)PA° – pure solvent v. p. XA – mole fraction of solvent
1. Lowering the vapor pressure, cont. • When a volatile solute is added, both the solvent and solute contribute to the vapor pressure. • “Expanded” Raoult’s Law: Ptotal =PA + PB = XAPA° + XBPB° • If a solution obeys Raoult’s Law, it is an ideal solution. • Nonideal solutions have strong intermolecular interactions which lower the vapor pressure of the solution even further.
62a. Calculate the vapor pressure above a solution of 32.5 g C3H8O3 (glycerin-nonvolatile) in 125 g water at 343 K. The vapor pressure of water at 343 K is 233.7 torr.
63. A solution is made from equal masses of water and ethanol (C2H5OH). Calculate the vapor pressure above the solution at 63.5°C. The vapor pressures of water and ethanol are 175 and 400. torr, respectively, at 63.5°C.
2. Boiling point elevation3. Freezing point depression • Since a solution has a lower vapor pressure: • A higher temperature is needed to boil solution • A lower temperature is needed to freeze solution. • To calculate effect: b.p. ↑ ΔTb = Kb·m solution − solvent f.p. ↓ ΔTf = Kf·m solvent − solution • ΔT – difference between boiling or freezing points of the pure solvent and solution • K – boiling or freezing pt. dep. constant (specific to solvent) • m – molality
69a. Calculate the freezing and boiling points of a solution that is 0.40 m glucose in ethanol.For ethanol:f.p. -114.6°C, b.p. 78.4°C, Kf = 1.99 °C/m, Kb = 1.22 °C/m
72. Calculate the molar mass of lauryl alcohol when 5.00 g of lauryl alcohol is dissolved in 0.100 kg benzene (C6H6). The freezing point of the solution is 4.1°C. For benzene: f.p. 5.5°C, Kf = 5.12 °C/m
4. Osmosis Osmosis – movement of solvent molecules through a semipermeable membrane from a region of lower solute concentration to a region of higher solute concentration • Driving force – to dilute the higher concentration • Continues until: • Equilibrium is reached between two solutions, or • External pressure prevents further movement.
Osmosis in red blood cells Hypertonic solution Hypotonic solution
4. Osmosis, cont. Osmotic pressure P = M R TP – osmotic pressure (atm) M – molarity R – 0.08206 L∙atom/mol∙K T – temperature (K) Good technique for measuring molar mass of large molecules like proteins
4. Osmosis, cont. • Applications: • Kidney dialysis • Intercellular transport • Reverse osmosis – apply external pressure to reverse the flow of solvent molecules • Water purification – alternative to salt ion exchange • Desalination – purification of salt water
78. A dilute aqueous solution of an organic compound is formed by dissolving 2.35 g in water to form 0.250 L of solution. The resulting solution has an osmotic pressure of 0.605 atm at 25°C. Calculate the molar mass of the compound.
13.6 Colloids • Colloid or colloidal dispersion • Intermediate between a solution and a suspension • Dispersing medium – analogous to solvent • Dispersing phase – analogous to solute; typically large molecules with high molar masses • Does not settle • Tyndall effect – particles scatter light
Surfactants • Change the surface properties so that two things that would not normally mix do • Emulsifying agent • Soap • Detergent
Hydrophobic – water-fearing (nonpolar)Hydrophilic – water-loving (polar)