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Colligative Properties Chemistry GT 5/11/15. Drill List the four colligative properties. Give a real world example of each. What is the molality of a.

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Presentation on theme: "Colligative Properties Chemistry GT 5/11/15. Drill List the four colligative properties. Give a real world example of each. What is the molality of a."— Presentation transcript:

1 Colligative Properties Chemistry GT 5/11/15

2 Drill List the four colligative properties. Give a real world example of each. What is the molality of a solution made with 25.0 g LiBr and 750. g of water? HW: Effect of a Solute on FP and BP

3 Objectives Today I will be able to: –Calculate the molality of a solution –Describe the 4 colligative properties of vapor pressure, boiling point, freezing point and osmotic pressure –Calculate the Van’t Hoff Factor for a Compound –Calculate the freezing point depression and boiling point elevation of a solute

4 Agenda Drill Finish Colligative Properties Notes Colligative Properties Calculations Exit Ticket

5 Boiling and Freezing Point Calculations

6 BEFORE WE CALCULATE… WE NEED TO TALK ABOUT THE VAN’T HOFF FACTOR

7 Van’t Hoff Factor Determines the moles of particles that are present when a compound dissolves in a solution Covalent compounds do not dissociate –C 12 H 22 O 11 1 mole (Van’t Hoff Factor = 1, the same for all nonelectrolytes) Ionic Compounds can dissociate –NaCl  Na + + Cl - 2 moles of ions (Van’t Hoff Factor = 2) –CaCl 2  Ca +2 + 2 Cl - 3 moles of ions (Van’t Hoff Factor = 3)

8 Determine the Van’t Hoff Factor for the following Compounds C 6 H 12 O 6 KCl Al 2 O 3 P 2 O 5

9 Calculating Boiling and Freezing Points  T b = K b  m  i K b is the molal boiling point elevation constant, which is a property of the solvent –K b (H 2 O) = 0.52°C/m m is molality i is the Van’t Hoff Factor  T b is added to the normal boiling point

10 Calculating Boiling and Freezing Points  T f = K f  m  i K f is the molal freezing point depression constant, which is a property of the solvent –K f (H 2 O) = 1.86°C/m m is molality i is the Van’t Hoff Factor  T f is subtracted from the normal freezing point

11 Boiling and Freezing Points and Electrolytes What is the expected change in the freezing point of water in a solution of 62.5 grams of barium nitrate, Ba(NO 3 ) 2, in 1.00 kg of water? ∆T f = K f  m  i 62.5 g Ba(NO 3 ) 2 .239 moles.239 moles/1.00 kg =.239 m 1.86°C/m x.239 m =.444°C Ba(NO 3 ) 2  Ba +2 + 2 NO 3 -1 = 3 moles of ions (i value).444°C x 3 = 1.33°C 0°C – 1.33°C = -1.33°C

12 Example problems Take out the Freezing Point and Boiling Point practice WS Work the odd # problems on your own paper—check as you go

13 Exit Ticket Determine the Van’t Hoff Factor for the following compounds. –AlCl 3 –Mg 3 (PO 4 ) 2 –C 6 H 12 O 6


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