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Chapter 13 Water and Its Solutions

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Page 1: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Chapter 13

Water and Its Solutions

Page 2: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Objectives

• 13.1 Demonstrate the uniqueness of water as a chemical substance

• 13.1 Model the three dimensional geometry of a water molecule

• 13.1 Relate the physical properties of water to the molecular model

Page 3: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Objectives

• 13.2 Compare and contrast the ability of water to dissolve ionic and covalent compounds

• 13.2 Distinguish solutions from colloids • 13.2 Compare and contrast colligative

properties• 13.2 Calculate concentrations

Page 4: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Water

• What makes water unique– All three states of matter exist in large quantities

on earth– For its size, it has the highest melting point and

boiling point (all other molecules of similar size boil much sooner)

– It is one of few molecules which is more dense as a liquid than solid

• Most dense at 4 C

– Large specific heat

Page 5: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Freezing and Boiling Explained

• Water is very polar – Oxygen 2nd most

electronegative• The hydrogen atom is

an exposed proton, very attracted to other oxygen lone pairs– Why water is an acid as

well (explained later)

Page 6: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Hydrogen Bonding

• Occurs when Hydrogen is bound to an Oxygen or Flourine, and partially in Nitrogen

• These three (NOF) are able to expose the nucleus of the hydrogen, making it very positive and highly (electromagnetically) attractive towards other molecules

Page 7: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry
Page 8: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Surface Tension

• Results from imbalanced forces

• Interior molecules = Pulled in every direction

• Exterior molecules = Pulled down (but not up

Page 9: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry
Page 10: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Capillary

• The attraction of the molecule to the tube – Water (Blood)

likes glass more than itself, pulls itself up

– Mercury doesn’t, so it wouldn’t climb

Page 11: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Universal Solvent

• Water dissolves almost anything (in tiny amounts)

• Very difficult to have “pure” water because it dissolves almost anything– Hard to get clean water to people, since water

dissolves in tiny quantities the pipes

Page 12: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Rules of Solubility

• Likes dissolve likes– Polar dissolves Polar– Non-Polar dissolves Non-Polar

• Water = Polar, will dissolve anything with a charge – As long as charge isn’t too strong for water to pull

apart– Many salts and almost all sugars are soluble in

water

Page 13: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Water (polar) dissolves other polars

Page 14: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Sugar

Page 15: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Quick Vocab

• Solution: Homogenous mixture • Solute: What is being dissolved• Solvent: What is doing the dissolving• Solubility: How much of a substance can

dissolve under said conditions• Saturated: A solution which can’t dissolve any

more (Has as much as possible): Opposite- un• Supersaturated: More than normally allowed

Page 16: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Concentrated and Dilute

• Very vague terms• Concentrated: Associated with lots of solute• Dilute: Associated with minimal solute

Page 17: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Solubility

• For most salts, as temperature goes up, solubility goes up

• Sugar changes solubility a lot as well

Page 18: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Colligative Properties• When a pure solvent has another

element/substance dissolved into it (mixed in), the properties of the initial solvent changes.– This change is called colligative

properties

Page 19: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Colligative Properties• Include

– Freezing Point Depression (lower Fp)– Boiling Point Elevation (higher Bp)– Lower Vapor Pressure above solvent– Change in Osmotic Pressure

Page 20: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Colligative Properties• Does NOT depend on the type of

molecule dissolved• Depends on the quantity of

molecules dissolved

Page 21: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Colligative Properties• In order of effect per mol in water

– 1 Mol of Na3PO4 4 Ions Largest – 1 Mol of Na2SO4 3 Ions – 1 Mol of NaCl 2 Ions– 1 Mol of Sugar 1 Molecule

• For roads, place salts which dissociate into many ions

Page 22: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Vapor Pressure Explained

• There are less particles of solvent per Liter of solution, so the pressure from the solvent is decreased

• The amount of solute particles is directly proportional to the elevation and depression.

Page 23: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry
Page 24: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Colloid• A mixture, but with large particles

present suspended by charge– Note: In order to be a true solution, the

solute and solvent must have diameters of less than 1nm (1nanometer, or 1E-9m). Colloids have particles in the range of 1-1000nm

• One Å = 0.1 nanometer (Water has a diameter of 1.5 Å, so 0.15 nanometers).

• Examples include: Milk, Fog• Tyndall Effect: Scatter Light

Page 26: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

SolutionsSolutions

Concentrations

Page 27: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Major Ideas• Expressing Concentration in a

variety of ways, including:• Molarity (M)• PPM (Parts per million)• Mass %

– Mol Fraction – Molality (m)

Page 28: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

PPM• Often we hear the terms parts per

million and parts per billion in discussion of pollution and such.

• What does this mean? It is the number of grams of solute per million grams of solution (or billion if parts per billion)

Page 29: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

How Safe is your water?

• Some standards for your drinking water (from EPA) (Maximum allowable levels)

• Arsenic 10ppb• Perchlorate 4ppb• Flouride 4ppm• Lead/Copper 1.3ppm

Page 30: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Calculating PPM• Advantage of using this method:

Useful for very small concentrations

ppXgSolution

gSolute#

Page 31: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Quick Question• Working for the EPA, you find

0.002g of Lead dissolved into 500.0 g of water. Is the water meeting the EPA standards for safety?– EPA = 1.3 ppm is allowable

Page 32: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Molarity• Describes how many mols of

solute are in each liter of solution.• Molarity = Mols / Liter of Solution

SolutionLiters

Solutemols

_

_

Page 33: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Molarity• 3 mols of KBr dissolved into a 0.4

L solution is 0.75 Molar (molar = molarity)

• Usefulness: Stoichiometric Calc’s

MKBrLsolution

molsKBr75.0

4.0

3.0

Page 34: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Review (and new)• Be careful when working with

solutions in which the solute dissociates (aqueous).

• A 1.0 Molar solution of CaCl2 is 1.0 Molar Calcium and 2.0 Molar Chloride

Page 35: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Questions• Determine the molarity of the

following ions. • Li+ and NO3

- in a 0.0385 M LiNO3

• Ca+2 and Cl- in a 0.035 M CaCl2• Aluminum and Sulfate in a 0.0112

M solution of Al2(SO4)3

Page 36: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Questions• A 3.2 Liter solution has 83grams of

Sodium Nitride (Na3N). What is the molarity of Sodium and Nitride in the solution?

Page 37: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Mass %• Used for many solutions you

purchasemass of A in solutiontotal mass of solutionMass % of A

= 100

Page 38: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Quick Question• 5 grams of acetic acid is dissolved

into 100 grams of Water. What is the mass percent of the solution?

• Your toothpaste is 0.15% flouride. If the tube has 80 grams of toothpaste, how much flouride are you buying?

Page 39: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Mol Fraction (Don’t need to know)

• Way of describing what % by amount of mols instead of mass

moles of Atotal moles in solution

XA =

Page 40: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Molality (Don’t need to know)

• Similar to Molarity, however, instead of Volume mass of solution (in kilograms)

• Useful for when temperature changes

mol of solutekg of solvent

m =

Page 41: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Question Check• 2.0 mols of Hydrogen Peroxide

(HOOH) is dissolved into 480grams of water. The volume of the solution 500 mL. What is the concentration of the solution in

• A) Molarity B) Mass%• C) PPM

Page 42: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Salinity (Don’t need to know)

• A common method for expressing the amount of salt dissolved into the ocean

• Salinity: Grams of Salt (all ions) per 1000 g of solution. The average salinity of ocean water is 35 (35 g of dissolved salt ions per 1000 g of solution).

Page 43: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Salinity (Don’t need to know)

• The salinity of Sodium in the ocean is 10.8 and Chlorine is 19.4. – For every 1000 grams of ocean

water, 10.8 grams of that is Sodium in its cation form

Page 44: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

SolutionsSolutions

Dilutions

Page 45: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Question• 200 grams of Potassium Oxide is

dissolved into 870 grams of water and has a volume of 1.0 Liters.

• What is the • A) Molarity B) Mass % C) PPM

Page 46: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Diluting Solutions• Often times you will need to dilute

a more concentrated solution to a less concentrated solution. This can be done by using the equation:

• M1V1=M2V2 • Where M is Molarity and V is

Volume

Page 47: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Question• Example: A chemist has 2.0 L of

6.0 Molar (M) HCl (aq). • How much water will be needed to

dilute the solution to 1.0 M HCl (aq)?

Page 48: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Follow Up• Analysis• M1 = 6.0 M, V1 = 2.0 L, M2 = 1.0 M

(6)(2)= (1)(x)• The final volume is 12 L. However

you need to add 10 L of water (otherwise you will have a new volume of 14 L).

Page 49: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Which way do you go?• Always Add Acid to water. • If you add the water to the acid,

the water will be in a very small concentration, and the heat of the reaction can cause the water to boil and splatter. This splattering might have the acid with it.

Page 50: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Which Way Then• The proper way to dilute the

solution is by adding the 2.0 L of 6.0 M to 10.0 L of water.

Page 51: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Questions• Question: A chemist has 40 mL of

12.0 M HCl (aq). How much water will be needed to dilute the solution to 0.5 M HCl (aq)?

Page 52: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Questions• Question: A teacher needs to

make 500 mL of 2.0 M HCl for his class. The teacher has 12.0 M HCl (aq) and water. How much of each should the teacher put together to make a 500 mL 2.0 M HCl solution?

Page 53: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Solubility Rules• In General, what dissolves and

what doesn’t in large quantities in a water solution

Page 54: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Rules of Solubility• Likes dissolve likes Polar

Compounds dissolve other polar compounds

• Non-polar compounds dissolve other non-polar compounds

Page 55: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Solubility Rules• Vitamin B,C = Polar molecules,

dissolve into water

• Vitamin C

Page 56: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Solubility Rules• Vitamin C deficiency happens

quickly. Our body doesn’t store Vitamin C in an appreciable amount because it is water soluble.

• It is very hard to overdose on Vitamin C because our Kidney’s can regulate it out.

Page 57: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Solubility Rules• Vitamin A, D, E = Non-polar

molecules, dissolved into fat (non-polar hydrocarbon chains)

Page 58: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry
Page 59: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Gases and Solubility

– There is very little attraction between gases and liquid solvents. Temperature and Pressure will dictate how much gas will be dissolved.

• Temperature Increasing temperature decreases solubility

Page 60: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Gases: Temperature• This is because the liquid

molecules move more and the gas can sneak its way to the top.

• When Pop gets warm, it doesn’t taste as sharp, carbon dioxide escapes.

Page 61: Chapter 13 Water and Its Solutions. Objectives 13.1 Demonstrate the uniqueness of water as a chemical substance 13.1 Model the three dimensional geometry

Gases: Pressure• Pressure Increasing pressure

increases solubility of gases– The gas is forced into the water

under high pressure.– When you open a can of pop, the

pressure decreases and the gas molecules can escape