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Chapter 12 Solutions. From Chapter 1: Classification of matter. Homogeneous (visibly indistinguishable). ( Solutions ). Mixtures (multiple components). Heterogeneous (visibly distinguishable). Matter. Elements. Pure Substances (one component). Compounds.
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Chapter 12 Solutions
From Chapter 1: Classification of matter Homogeneous (visibly indistinguishable) (Solutions) Mixtures (multiple components) Heterogeneous (visibly distinguishable) Matter Elements Pure Substances (one component) Compounds
Vodka = ethanol + water Brass = copper + zinc
If solvent is water, the solution is called an aqueous solution.
Liquor Beer Wine Ethanol Concentration
Four Concentrations (1) Unit: none (2) Unit: mol/L
Four Concentrations (3) Unit: none Unit: none
Four Concentrations Unit: mol/kg (4)
A solution contains 5.0 g of toluene (C7H8) and 225 g of benzene (C6H6) and has a density of 0.876 g/mL. Calculate the mass percent and mole fraction of C7H8, and the molarity and molality of the solution. Practice on Example 12.4 on page 533 and compare your results with the answers.
salts strong acids strong electrolyte strong bases weak acids weak electrolyte solute weak bases many organic compounds nonelectrolyte
van’t Hoff factor Unit: none nonelectrolyte: i = 1 weak electrolyte: depends on degree of dissociation strong electrolyte: depends on chemical formula
MgBr2 MgSO4 FeCl3 Mg3(PO4)2 NaOH Hexane Glucose
Four properties of solutions (1) Boiling point elevation water = solvent Boiling point = 100 °C water + sugar = solution Boiling point > 100 °C Solution compared to pure solvent
Sugar Dissolved in Water to Make Candy Causes the Boiling Point to be Elevated
∆Tb = Tb,solution − Tb,solvent = i Kb m i: van’t Hoff factor m: molality Kb: boiling-point elevation constant Units Kb is characteristic of the solvent. Does not depend on solute.
Boiling point elevation can be used to find molar mass of solute. ∆Tb ― experiments i ― electrolyte or nonelectrolyte Kb ― table or reference book
A solution was prepared by dissolving 18.00 g glucose in 150.0 g water. The resulting solution was found to have a boiling point of 100.34 °C. Calculate the molar mass of glucose. Glucose is molecular solid that is present as individual molecules in solution. 180 g/mol
Four properties of solutions (1) Boiling point elevation (2) Freezing point depression freezing point = 0 °C water = solvent freezing point < 0 °C water + salt = solution Solution compared to pure solvent
∆Tf = Tf,solvent − Tf,solution = i Kf m i: van’t Hoff factor m: molality Kf: freezing-point depression constant Units Kf is characteristic of the solvent. Does not depend on solute.
Freezing point depression can be used to find molar mass of solute. ∆Tf ― experiments i ― electrolyte or nonelectrolyte Kf ― table or reference book
A chemist is trying to identify a human hormone that controls metabolism by determining its molar mass. A sample weighing 0.546 g was dissolved in 15.0 g benzene, and the freezing-point depression was determined to be 0.240 °C. Calculate the molar mass of the hormone. 776 g/mol
The Addition of Antifreeze Lowers the Freezing Point of Water in a Car's Radiator water 0 °C 100 °C < 0 °C > 100 °C antifreeze = water + ethylene glycol
Four properties of solutions (1) Boiling point elevation (2) Freezing point depression (3) Osmotic pressure
Π = iMRT Π ― osmotic pressuue i ― van’t Hoff factor M ― molarity R ― ideal gas constant T ― temperature
Π = iMRT Units Π ― atm i ― none M ― mol/L R ― atm·L·K−1·mol−1 T ― K
Osmotic pressure can be used to find molar mass of solute. Π ― experiments i ― electrolyte or nonelectrolyte T ― experiments R ― constant
To determine the molar mass of a certain protein, 1.00 x 10−3 g of it was dissolved in enough water to make 1.00 mL of solution. The osmotic pressure of this solution was found to be 1.12 torr at 25.0 °C. Calculate the molar mass of the protein. 1.66 x 104 g/mol
Practice on Example 12.10 on page 546 and compare your results with the answers.
What concentration of NaCl in water is needed to produce an aqueous solution isotonic with blood ( Π = 7.70 atm at 25 °C)? 0.158 mol/L
Four properties of solutions (1) Boiling point elevation (2) Freezing point depression (3) Osmotic pressure (4) Lowering the vapor pressure
Nonvolatile solute to volatile solvent Lowering Vapor Pressure
The Presence of a Nonvolatile Solute Lowers the Vapor Pressure of the Solvent
Surface Molecules Liquid Surface pure solvent
Liquid Surface solvent + solute When you count the number of solute particles, use van’t Hoff factor i.
Four Concentrations (3) Unit: none Unit: none
Raoult’s Law: Case 1 Nonvolatile solute in a Volatile solvent ― vapor pressure of solution ― vapor pressure of pure solvent ― mole fraction of solvent
For a Solution that Obeys Raoult's Law, a Plot of Psoln Versus Xsolvent, Give a Straight Line
Example 12.6, page 537 Calculate the vapor pressure at 25 °C of a solution containing 99.5 g of sucrose (C12H22O11) and 300 mL of water. The vapor pressure of pure water at 25 °C is 23.8 torr. Assume the density of water to be 1.00 g/mL. 23.4 torr
Predict the vapor pressure of a solution prepared by mixing 35.0 g solid Na2SO4 (molar mass = 142 g/mol) with 175 g water at 25 °C. The vapor pressure of pure water at 25 °C is 23.76 torr.