Molar Relations. Stoichiometry The mathematics of chemical formulas and chemical equations. Chemists use a mole to “count” atoms.

Slides:



Advertisements
Similar presentations
Gas Laws Robert Boyle Jacques Charles Amadeo Avogadro
Advertisements

Module 5.04 Gas Stoichiometry.
Chapter 11 “Stoichiometry”
CHAPTER 3 STOICHIOMETRY. ATOMIC MASS Atoms are so small, it is difficult to discuss how much they weigh in grams. Use atomic mass units. an atomic mass.
Chemistry 101 Chapter 9 Chemical Quantities.
Stoichiometry Chapter 11 & Chapter 13.3.
Chapter 3 Stoichiometry.
Chapter 12 Stoichiometry
Atomic Mass Atoms are so small, it is difficult to discuss how much they weigh in grams. Use atomic mass units. an atomic mass unit (amu) is one twelfth.
The Mole Stoichiometry: Cookbook Chemistry. The Mole  A mole is a number  Avogadro’s number = 6.02x10 23  Named after Amadeo Avogadro  Loschmidt determined.
Chapter 9 Chemical Quantities Chemistry B2A Formula and Molecule Ionic & covalent compounds  Formulaformula of NaCl Covalent compounds  Molecule molecule.
Atomic Mass l Atoms are so small, it is difficult to discuss how much they weigh in grams. l Use atomic mass units. l an atomic mass unit (amu) is one.
“Stoichiometry” Original slides by Stephen L. Cotton Mr. Mole.
Chapter 12 Stoichiometry
Chemical Quantities, the Mole, and Conversions.  Measuring Matter -The amount of something is usually determined one of three ways; by counting, by mass,
Volume (V)  The volume of a gas is simply the volume of the container it is contained in.  The metric unit of volume, liter (L), is often used. 
Avogadro’s Law.
Chapter 12 Stoichiometry The study of the quantitative, or measurable, relationships that exist in chemical formulas and chemical reactions.Stoichiometry.
Ch. 3 Stoichiometry: Calculations with Chemical Formulas.
Conservation of Mass (again) I think it must be important? I think it must be important? Lavoisier- observed that the total mass of a substance present.
Quantitative Chemistry
Chapter 11 Gases.
2 Amounts of Substance Learning Objectives: 2.1 A r & M r, Avogadro’s number, and the mole 2.2 Ideal Gas Law 2.3 Empirical and Molecular Formula 2.4 Moles.
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and Equations.
Gases Chapter 10/11 Modern Chemistry
Gas Notes I. Let’s look at some of the Nature of Gases: 1. Expansion – gases do NOT have a definite shape or volume. 2. Fluidity – gas particles glide.
Molecular Composition of Gases
Reaction Stoichiometry.   Deals with the mass relationships that exist between reactants and product  In this type of chemistry, a quantity is given,
Gases Chapter 13 Some basics Gases have properties that are very different from solids and liquids. Gases have properties that are very different from.
2 Amounts of Substance Learning Objectives: 2.1 A r & M r, Avogadro’s number, and the mole 2.2 Ideal Gas Law 2.3 Empirical and Molecular Formula 2.4 Moles.
Conversion Factors Molar mass Molar mass atomic mass in g = 1 mole atomic mass in g = 1 mole Volume of gas at STP Volume of gas at STP 1 mole gas = 22.4L.
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt ConversionsGas Laws Molar Mass Equations.
Stoichiometry Chapters 7 and 9.
Preview Lesson Starter Objectives Measuring and Comparing the Volumes of Reacting GasesMeasuring and Comparing the Volumes of Reacting Gases Avogadro’s.
Chapter 10; Gases. Elements that exist as gases at 25 0 C and 1 atmosphere.
Chapter 11 Molecular Composition of Gases. Avogadro’s Law Equal Volumes of Gases at the Same Temperature & Pressure contain the Same Number of “Particles.”
Mole, gas volume and reactions, Chemical energy and Enthalpy,
Sunday is Groundhog Day!. Enjoy the Super Bowl on Sunday!
By: Hilary Megeney & Kristen Jorgensen Chemistry 11 adv.
Calculations with Chemical Formulas and Equations.
IB1 Chemistry Quantitative 1b.. Topic 1: Quantitative chemistry 1.1 The mole concept and Avogadro’s constant Apply the mole concept to substances.
Stoichiometry! The heart of chemistry. The Mole The mole is the SI unit chemists use to represent an amount of substance. 1 mole of any substance = 6.02.
Molecular Composition of Gases
Chapter 12 “Stoichiometry” Mr. Mole. Stoichiometry is… u Greek for “measuring elements” Pronounced “stoy kee ahm uh tree” u Defined as: calculations of.
Chapter 13: Gases. Nature of gases Assumptions of Kinetic-Molecular theory are based on four factors: 1)Number of particles present 2)Temperature 3)Pressure.
Daltons Law of Partial Pressures. Dalton’s Law of Partial Pressures The partial pressure of a gas is the pressure of that gas in a mixture. Dalton’s Law.
Topic 1 Quantitative Chemistry. Describe and Apply Mole [2-6] 1 mole = 6.02 x – Avogadro’s constant 1 mole is the number of particles contained.
FINAL REVIEW. 1 mole = 6.02 x of anything Molar mass – add up the mass of each element * number of each element CO 2 – 1 * * 16 = 44g/mole.
Thursday Welcome, Practice Tests, Labs Round 2 tests Temperature & Pressure Conversions Combined Gas Law –M STP Molar Volume Ideal Gas Law.
Stoichiometry. What is stoichiometry? Involves the mass relationships between reactants and products in a chemical reaction ▫Based on the law of conservation.
Stoichiometry Chapter 12. Chocolate Chip Cookies!! 1 cup butter ;1/2 cup white sugar 1 cup packed brown sugar 1 teaspoon vanilla extract 2 eggs ; 2 1/2.
Chapter 7 Moles. What is a Representative Particle The smallest unit into which a substance can be broken down without changing the composition of the.
Gases. The Nature of Gases  1. Gases have mass –A car tire weighs more with air in it than it would completely empty.  2. It is easy to compress a gas.
PERFORMANCE OBJECTIVES Predict, write, and balance chemical equations Recognize types of reactions Use the Kinetic Molecular Theory explain the relationship.
Molar Relations. Stoichiometry The mathematics of chemical formulas and chemical equations. Chemists use a mole to “count” atoms.
Stoichiometry Chapter 3
Gas Laws Robert Boyle Jacques Charles Amadeo Avogadro
MOLE AND STOIKIOMETRI We measure mass in grams. g
Chemical Quantities & Stoichiometry
Gas Laws II.
Stoichiometric Calculations (p )
Quantitative chemistry
Stoichiometry Chapter 11.
Gas Laws Robert Boyle Jacques Charles Amadeo Avogadro
Gas Laws II.
Gas Laws II.
Gas Laws Robert Boyle Jacques Charles Amadeo Avogadro
Gas Laws Robert Boyle Jacques Charles Amadeo Avogadro
Gas Laws II.
Gases.
Presentation transcript:

Molar Relations

Stoichiometry The mathematics of chemical formulas and chemical equations. Chemists use a mole to “count” atoms.

The Mole A mole is defined as x of anything. In this sense it is like a “dozen”.

For any substance (an element or compound): 1 mole = x atoms, formula unit, or molecules 1 mole = 1 gram formula mass 1 mole = 22.4 L for any GAS at STP STP – Standard Temperature and Pressure 0 C & 1 atm 273 K & kPa 32 F & 760 mmHg

For any substance (an element or compound): 1 mole = x atoms, formula unit, or molecules 1 mole = 1 gram formula mass

14.8 mole of copper = ?? g 7.98 x molecules CO 2 = ?? mole x formula units Cl 2 = ?? L g AgNO 3 = ?? Formula units x atoms, molecules, or formula units 1 mole gram formula mass (P.table) 22.4 L(dm 3 ) For a gas at STP

(c) 2006, Mark Rosengarten Grams Moles How many grams will 3.00 moles of NaOH (40.0 g/mol) weigh? 3.00 moles X 40.0 g/mol = 120. g How many moles of NaOH (40.0 g/mol) are represented by 10.0 grams? (10.0 g) / (40.0 g/mol) = mol

Percent composition Gives the percent by mass of each element in the compound. % Element = Mass element X 100 Mass compound What is the percent composition of (NH 4 ) 2 CO 3 ?

Empirical Formulas The formula with the simplest ratio of atoms in a compound. NaCl C 6 H 12 O 6 K 2 SO 4 H 2 O 2 The chemical formula for most ionic compounds is usually the empirical formula. This is not always the case with covalent compounds.

Molecular formulas are always a multiple of the empirical formula. Empirical Formula X 2X 6 CH C2H2C2H2 C6H6C6H6

What is the molecular formula of a compound that has an empirical formula of CH 2 and a molecular mass of 84 g/mol?

What is the empirical formula of a compound that is % Na, % Al, and % F?

The coefficients of a balance equation tell you the ratio in which the substances react. C 3 H 8 + 5O 2  3CO 2 + 4H 2 O The coefficients also give the MOLE ratio in which the substances react.

C 3 H 8 + 5O 2  3CO 2 + 4H 2 O How many moles of water would be produced if 2.34 mole of propane reacted completely? How many moles of oxygen would be needed to produce mole of carbon dioxide?

Mass – mass problems Always make sure your answer has the correct number of significant figures and units!

8KClO 3 + C 12 H 22 O 11  8KCl + 11H 2 O + 12CO 2 Example: What mass of sugar would react with g of potassium chlorate? What volume of carbon dioxide would be produced at STP if g of sucrose reacted with excess potassium chlorate?

Percent yield = Actual yield x 100 Theoretical yield The actual yield is the amount made in the lab. The theoretical yield is how much should have been made according to a mass-mass problem.

Zn(s) + 2HCl(aq)  H 2 (g) + ZnCl 2 (aq) What is the percent yield if a student made 4.7g of hydrogen when she mixed g of zinc with excess hydrochloric acid?

The limiting reactant is the reactant that is completely used up in the reaction. It limits the amount of product. Once a reactant is gone, no more product can be made. The other reactant is said to be “in excess”, or it is left over after the reaction is in excess.

(c) 2006, Mark Rosengarten Molarity What is the molarity of a mL solution of NaOH (FM = 40.0) with 60.0 g of NaOH (aq)? – Convert g to moles and mL to L first! – M = moles / L = 1.50 moles / L = 3.00 M How many grams of NaOH does it take to make 2.0 L of a M solution of NaOH (aq)? – Moles = M X L = M X 2.0 L = moles – Convert moles to grams: moles X 40.0 g/mol = 8.00 g

(c) 2006, Mark Rosengarten Percent by Mass A 50.0 gram sample of a solution is evaporated and found to contain grams of sodium chloride. What is the percent by mass of sodium chloride in the solution? % Comp = (0.100 g) / (50.0 g) X 100 = 0.200%

Gas Laws The volume of a sample of gas is affected by pressure, temperature and the amount of gas in the sample. There are laws that define each of these relationships.

Boyles Law: The volume of a sample of gas is inversely proportional to the pressure at constant temperature. Relates pressure and volume at constant temperature. That is as pressure increases the volume decreases. EQUATION:Graph: P 1 V 1 =P 2 V 2

Charles Law: The volume of a sample of gas at constant pressure is directly proportional to the thermodynamic temperature. Relates volume and the KELVIN temperature at constant pressure. As temperature increases, the volume increases. ALL gas laws must use the KELVIN temperature scale. K = C EQUATIONGraph: V 1 = V 2 T 1 T 2

Combined Gas Law: Combines Boyles and Charles Laws. P 1 V 1 = P 2 V 2 Don’t forget to use Kelvin! T 1 T 2

Avogadro’s Law: For a sample of gas at constant temperature and pressure, the volume is directly proportional to the number of moles of gas (n). As the amount of gas increases the volume of the gas increases. Coefficients of the balanced equation give the volume ratio in which the substances react.

Ideal Gas Law: An ideal gas is a gas that follows the assumptions of KMT exactly. Ideal gases do not exist. The gas molecules do have some volume and some intermolecular attractions. However, real gases behave IDEALLY at low pressures and high temperatures, and we can use the ideal gas law. The ideal gas law relates T, P, V, and n. PV = nRT R is the universal gas constant. R = 8.31 L kPa/mol K or R = L atm/mol K The units for T, P, V and n must match the unit of R.

Dalton’s Law of Partial Pressures: For a mixture of gasses in a container, the total pressure exerted is the sum of the partial pressures of the gases present. The partial pressure is the pressure that each gas would exert if it were alone in the container. Basically each gas behaves as if it were alone in the mixture, but the total pressure of the mixture depends on all the collisions of all the gas molecules. P total = P 1 + P 2 + P 3 … The partial pressure of each gas depends on the moles of that gas. P 1 = n 1 Ptotal n total

(c) 2006, Mark Rosengarten Gas Laws Make a data table to put the numbers so you can eliminate the words. Make sure that any Celsius temperatures are converted to Kelvin (add 273). Rearrange the equation before substituting in numbers. If you are trying to solve for T 2, get it out of the denominator first by cross-multiplying. If one of the variables is constant, then eliminate it. Try these problems!

(c) 2006, Mark Rosengarten Gas Law Problem 1 A 2.00 L sample of N 2 gas at STP is compressed to 4.00 atm at constant temp- erature. What is the new volume of the gas? V 2 = P 1 V 1 / P 2 = (1.00 atm)(2.00 L) / (4.00 atm) = L

(c) 2006, Mark Rosengarten Gas Law Problem 2 To what temperature must a L sample of O 2 gas at K be heated to raise the volume to L? T 2 = V 2 T 1 /V 1 = (10.00 L)(300.0 K) / (3.000 L) = K

(c) 2006, Mark Rosengarten Gas Law Problem 3 A 3.00 L sample of NH 3 gas at kPa is cooled from K to K and its pressure is reduced to 80.0 kPa. What is the new volume of the gas? V2 = P 1 V 1 T 2 / P 2 T 1 = (100.0 kPa)(3.00 L)(300. K) / (80.0 kPa)(500. K) = 2.25 L