CHAPTER 3.

Slides:



Advertisements
Similar presentations
Chem 1A Chapter 3 Lecture Outlines
Advertisements

STOICHIOMETRY Study of the amount of substances consumed and produced in a chemical reaction.
CH 3: Stoichiometry Moles.
Stoichiometry A measure of the quantities consumed and produced in chemical reactions.
Copyright©2000 by Houghton Mifflin Company. All rights reserved. 1 Chemical Stoichiometry Stoichiometry - The study of quantities of materials consumed.
Chapter 3.  Reactants are left of the arrow  Products are right of the arrow  The symbol  is placed above the arrow to indicate that the rxn is being.
Chapter Three: Stoichiometry Nick Tang 2 nd Period Ms. Ricks.
Stoichiometry Chapter 3. Atomic Mass Atoms are so small, it is difficult to weigh in grams (Use atomic mass units) Atomic mass is a weighted average of.
Copyright©2000 by Houghton Mifflin Company. All rights reserved. 1 Chemical Stoichiometry Stoichiometry - The study of quantities of materials consumed.
CHAPTER 3b Stoichiometry.
CHAPTER 3. STOICHIOMETRY Determination of quantities of materials consumed and produced in a chemical reaction.
Chapter 3 Stoichiometry: Calculations with Chemical Formulas and Equations.
Chapter 3. Atomic Mass  amu = Average Atomic Mass Unit  Based on 12 C as the standard.  12 C = exactly 12 amu  The average atomic mass (weight) of.
Stoichiometry © 2009, Prentice-Hall, Inc. Chapter 3 Stoichiometry Definition: Mathematical calculations for chemical formulas & equations. Mrs. Deborah.
The Mole & Stoichiometry
Choose Your Category The MoleAverage Atomic Mass and Molar Mass FormulasPercentage Composition Limiting Reactants Percentage Yield and Error Vocab 100.
Stoichiometry Atomic Mass Atomic Mass Molar Mass of an Element Molar Mass of an Element Molecular Mass Molecular Mass Percent Composition Percent Composition.
Stoichiometry © 2009, Prentice-Hall, Inc. Chapter 3 Stoichiometry: Calculations with Chemical Formulas and Equations.
Chapter 3 Stoichiometry. Atomic Mass Carbon-12 is assigned a mass of exactly atomic mass units (amu) Masses of other elements are compared to Carbon-12.
A.P. Ch. 3 Review Work Stoichiometry. Atomic Mass Average of isotope masses based on their abundance Ex. Carbon has atomic mass of amu 12 C has.
CHAP 3 Stoichiometry. Key terms Atomic mass – average mass of the atoms of an element. (aka average atomic mass) based on the standard mass of Carbon-12.
Empirical Formula vs. Molecular Formula
Stoichiometry (part II) Stoichiometry (part II). 1 mole of anything = x units of that thing (Avogadro’s number) = molar mass of that thing.
Stoichiometry (part II)
Stoichiometry. Information Given by the Chemical Equation  The coefficients in the balanced chemical equation show the molecules and mole ratio of the.
(Campbell / Callis C142B) Chapter #3 : Stoichiometry -Mole - Mass Relationships in Chemical Systems 3.1: The Mole 3.2: Determining the Formula of an Unknown.
Balancing Equations and Stoichiometry. Chemical Equations Terms: (s) = solid (l) = liquid (g) = gas  = heat (aq) = aqueous solution.
Unit – The Mole Formula Mass – The total mass of the formula for a compound. - To calculate formula mass, multiply the number of atoms of each element.
Mass Relationships in Chemical Reactions Chang, Chapter 3 Bylinkin et al, Chapter 1 & 2.
The Mole, part II Glencoe, Chapter 11 Sections 11.3 & 11.4.
C HAPTER 3 - S TOICHIOMETRY. 3.1 – A TOMIC M ASSES Carbon-12, the relative standard C-12 is assigned a mass of exactly 12 atomic mass units (amu) Masses.
Stoichiometry: Ratios of Combination
RR: Write generic equations to convert: mass  moles, particles  moles, & mass  particles.
Strategies in Solving Chemistry Problems Problem solving Step 1: Analyze the problem: Read the problem carefully. Write down the givens and what it is.
Mass Relationships in Chemical Reactions Chapter 3.
Mass Relationships in Chemical Reactions
Preliminary Chemistry Course
Chapter 3 Chemical Reactions and Reaction Stoichiometry
Mass Relationships in Chemical Reactions
Stoichiometry Chapter 3
Mass Relationships in Chemical Reactions
Chem 1A Chapter 3 Lecture Outlines
Chapter 3 Calculations with Chemical Formulas and Equations
A.P. Ch. 3 Review Work Stoichiometry.
Mass Relationships in Chemical Reactions
Mass Relationships in Chemical Reactions
Chapter 3 The Mole The Mole:
Law of Conservation of Mass
EMPIRICAL FORMULA VS. MOLECULAR FORMULA .
Chapter 3 Stoichiometry.
Atomic Mass Unit: amu (atomic mass unit) amu is defined as a mass exactly equal to on-twelfth the mass of Carbon-12 atom amu = 1/12 of carbon-12 Hydrogen.
A sample problem 3.43) Allicin is the compound responsible for the characteristic smell of garlic. An analysis of the compound gives the following percent.
Mass Relationships in Chemical Reactions
Mass Relationships in Chemical Reactions
Chapter 3 Composition of Substances and Solutions
Chapter 3 Stoichiometry.
Mass Relationships in Chemical Reactions
Percent Composition Empirical Formula Molecular Formula
Mass Relationships in Chemical Reactions
The Mole through Percent Yield
Mass Relationships in Chemical Reactions
Unit 3: Stoichiometry The Mole, Molar Mass, % Composition, Balancing Chemical Equations, Limiting Reagent, Percent Yield.
Empirical Formulas Unit 5.
Mass Relationships in Chemical Reactions
Empirical and Molecular Formulas
Chapter 11: More on the Mole
Stoichiometry Presentation
Mass Relationships in Chemical Reactions
Mass Relationships in Chemical Reactions
Presentation transcript:

CHAPTER 3

STOICHIOMETRY Determination of quantities of materials consumed and produced in a chemical reaction.

CHEMICAL REACTION A + B Product Reactants

% Mass Determination Step I. Total % Masses of atoms = 100 %

% Mass Determination Step II. If formula is given, break the compound down and get total atomic masses of each element.

% Mass Determination Step III. Divide total atomic masses of each element by total molar mass to determine element contribution

% Mass Determination Step IV. Multiply by 100 to get percent

Sample Problem Find the % Mass of: - FeO (% Fe = ? and % O = ?) Fe2O3

Composition of Compounds How many grams of silicon are there in 217.00 grams of SiO2? [Hint: Determine % composition first.]

Composition of Compounds Bonus: How many grams of sulfur are there in 69.26 grams of SO3?

What does this mean? If a compound has a % Composition of : 55.3% K

Empirical Formula Only gives the types of elements in the compound and the simplest ratio of the elements in the formula

Empirical Formula Does not tell exactly how many of the elements are in the compound

Molecular Formula Gives the exact number of elements in the compound as it exists. Gives you the exact elemental composition of the compound Formula of the compound as it would actually exist.

EF vs. MF Sucrose or table sugar: Molecular Formula = C6H12O6 Empirical Formula = CH2O

Empirical Formula EF Determination when % Masses are given

Steps in Determining EF Step 1. Sum up all given percentages. If sum of percentages = 100 % or very close to it, proceed to Step 2. If sum is < 100 %, the missing percentage is often due to oxygen or the missing element present in the elemental analysis.

Step 2. Convert Mass % to grams. Step 3. Convert all grams to moles using the equation: mole = gram of element atomic mass of element Step 4. Divide all calculated moles by the smallest calculated mole to get a simplest ratio of 1.

Step 5. If the ratios are whole numbers, you now have the Empirical Formula. The ratios are the subscripts of the elements in the empirical formula. If the ratios are not whole numbers, follow the rule of rounding.

Rule of Rounding Molar Ratios Mole ratios can only be rounded to the nearest whole number if they are < 0.2 away from the nearest whole number. For ex: 1.95 = 2; 3.18 = 3 and 4. 13 = 4. If the mole ratio is > 0.2 away from the nearest whole number, multiply the mole ratio by a certain integer to get it close to the nearest whole number. For ex: 3.5 x “2” = 7; 6.33 x “3” = 18.99 = 19; 4.25 x “4” = 11.

Please Remember If you have to multiply a mole ratio by an integer to get close to a whole number, you MUST multiply ALL the other mole ratios by the same integer. “In short, what you do to one mole ratio, you MUST also do to the rest.” The ratios give you the subscripts in the EF.

Steps To Determine the Molecular Formula Step 1. Now that you have the empirical formula, get the ratio of the “given” molar mass to the empirical formula mass. Ratio = Given Molar Mass Empirical Formula Mass * Round ratio to the nearest whole number. Please note that the Empirical formula Mass is the sum of the atomic masses of all the elements in the Empirical Formula.

Step 2. Once the ratio has been determined, multiply all the subscripts in the empirical formula by the ratio. This gives you the Molecular Formula.

Problem A compound containing only sulfur and nitrogen is 69.9 % S by mass. The molar mass is 184 g/mol. Determine the empirical and molecular formulae of the compound.

Chemical Equations Terms: (s) = solid (l) = liquid (g) = gas D = heat (aq) = aqueous solution

Balancing Equations * Use coefficients to balance equations! Step 1: Balance metals first. Step 2: If possible, consider poly-atomic ions as a group. If “OH” is present on one side and H2O is present on the other side, break up water into H and OH.

Step 3: Balance other elements Balancing Equations Step 3: Balance other elements Step 4: Balance H’s and O’s last. Step 4: Double-check.

Sample Problem Cu + AgNO3 Ag + Cu(NO3)2 Balance the reaction: Ca(OH)2 + H3PO4 H2O + Ca3(PO4)2

Stoichiometric Calculations Given the reaction: C3H8 + 5O2 CO2 + 4H2O Info: molar ratios

Problem C3H8 + O2 CO2 + 4H2O If 25 grams of C3H8 is used, how much O2 is needed?

Solution 1. Get the molar masses of each cpd in the equation. 2. If grams are given, convert grams to moles using the equation: mole = gram/molar mass

Solution (cont.) 3. Balance equation. 4. Get molar ratios from balanced equation. 5. Find actual moles using given masses.

Solution (cont.) 5. Re-adjust moles. 6. Convert moles to grams if required and to check that work is correct. Mole of reactants = moles of products

Steps in Stoichiometry 1. Get the molar masses of each cpd in the equation. 2. If grams are given, convert grams to moles using the equation: mole = gram/molar mass 3. Balance the equation. 3.

4. If only 1 mass is given (Case I), there is no limiting reagent 4. If only 1 mass is given (Case I), there is no limiting reagent. Re-adjust each mole using the molar ratios from the balanced equation. (Fractions x given mole) 5. If more than 1 mass is given, there is a LIMITING REAGENT! Base all actual moles of needed reactant and desired product on the Limiting Reagent (not on the Excess)! (Case II)

6. Convert moles to grams, if needed. Gram = mole x molar mass 7. Calculate % Yield and % Error, if needed. % Yield = Given mass or mole x 100 Theoretical Mass or Mole

Limiting and Excess Reagents Limiting reagent = limits the amt. of product that can form Excess Reagent = reagent that is over and above what is needed

Case II Stoichiometry Has a limiting and excess reagent Case II applies when there are 2 or more given masses or moles

Determining the Limiting Reagent To determine the limiting reagent, divide all calculated moles by the coefficients in the balanced reaction. The smallest value is the Limiting Reagent. Please note: Do not use these values for the rest of your calculations. This is only for the IDENTIFICATION of the Limiting Reagent!

Yields Theoretical Yield the amount of product formed when the limiting reagent is totally consumed

Actual Yield - often given as percent yield % Yield = actual yield X 100 theoretical yield

Case II Stoichiometry 1. Find molar masses of each compound. 2. Convert both grams to moles. mole = g/molar mass Balance the reaction. To determine the limiting reagent, divide each calculated mole by the coefficient. The smaller value is the LR. This is for ID purposes only. Using the LR mole, re-adjust all molar ratios. Convert to moles to grams. Mass of Reactants = Mass of Products