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Chemistry Lecture Notes (Chapter 3) by Dr. Joy Heising, Lecture notes of Stoichiometry

Lecture notes from Dr. Joy Heising's Chemistry 101 class during the Fall 2003 semester. The notes cover Chapter 3, which focuses on stoichiometry and balanced chemical equations. examples, hints, and problem-solving strategies.

What you will learn

  • How do we calculate the amount of a solute in a given volume of an aqueous solution with known concentration?
  • What is the difference between molarity and percent by mass concentration?
  • How can we determine the limiting reactant in a reaction?
  • What is the law of conservation of matter in chemistry?
  • How do we balance a chemical equation?

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CHEM 101 LECTURE NOTES Fall 2003 Dr. Joy Heising S 540-550
Chapter 3
1
Chapter 2:
Composition stoichiometry – the relative ratios of different
elements within one particular compound or molecule
Chapter 3:
Reaction stoichiometry – the relative ratios between different
substances as they react with each other
Reactants . products .
| | change | |
NaOH + HCl à NaCl + H2O
| not ? |
chemical equation
Law of conservation of matter a balanced chemical equation
must always include the same # of each kind of atom on both
sides of the equation.
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Chapter 3 Chapter 2 : Composition stoichiometry – the relative ratios of different elements within one particular compound or molecule Chapter 3 : Reaction stoichiometry – the relative ratios between different substances as they react with each other Reactants. products. | | change | | NaOH + HCl à NaCl + H 2 O | not? | chemical equation Law of conservation of matter – a balanced chemical equation must always include the same # of each kind of atom on both sides of the equation.

Chapter 3 Ex. 1 ) CH 4 + 2 O 2 à CO 2 + 2 H 2 O Ex. 2 ) The combustion of propane (‘burning’) C 3 H 8 + O 2 à CO 2 + H 2 O C 3 H 8 + 5 O 2 à 3 CO 2 + 4 H 2 O What if we write 2 C 3 H 8 + 10 O 2 à 6 CO 2 + 8 H 2 O

  • does this equation obey the law of conservation of matter? yes
  • is this a ‘correct’chemical equation for propane combustion? no

Chapter 3 Chemical equations are a powerful ‘planning’tool: If I want to make NaCl, I now have a recipe! NaOH + HCl à NaCl + H 2 O If I want to make 27 formula units of NaCl, how many units of the following ingredients do I need? NaOH 27 HCl 27 but chemists work with large amounts – use moles.

Chapter 3 Calculations involving balanced equations. Consider the following cooking analogy: chicken breasts + veggies + oil + rice à stir fry we can use the recipe to write a balanced equation: 4 chicken 8 cups 3 tbsp 4 cups 8 servings breasts + veggies + oil + rice à stir fry But what if we only have 4 dinner guests (+ yourself) and we want to cut back on the amount of food we make? How much chicken do we need? How many cups of vegetables? We set up a ratio that relates the ingredients to one another. 5 servings x 4 chicken breasts = 2. 5 chicken 8 servings breasts 5 servings x 8 cups veggies = 5 cups 8 servings veggies

Chapter 3 CaCl 2 + 2 AgNO 3 à Ca(NO 3 ) 2 + 2 AgCl

  1. 0 g CaCl 2 yields how many grams of AgCl? Strategy: see next slide Molar mass CaCl 2 = 40. 08 + 2 ( 35. 45 ) = 110. 98 g/mol Molar mass AgCl = 107. 9 + 35. 45 = 143. 4 g/mol
  2. 0 g CaCl 2 x 1 mol CaCl 2 x 2 mol AgCl x 143. 4 g AgCl = 25. 8 g AgCl
  3. 0 g CaCl 2 1 mol CaCl 2 1 mol AgCl

Chapter 3 Problem solving strategy:

  1. what do we want to know? # g AgCl
  2. what do we know? #g CaCl 2
  3. how can we get from # 1 to # 2? g CaCl 2 g AgCl ? How can you get AgCl from CaCl 2? Use the balanced equation to create a mole ratio mol à mol CaCl 2 AgCl ¦ how can I do this kind of problem when the quantities that are given and/or requested are in grams? Convert to moles! Calculate the molar masses of AgCl and CaCl 2 Why? to relate grams to moles
  4. 00 g à mol à mol à? g CaCl 2 molar mass CaCl 2 mole ratio AgCl molar mass AgCl

Chapter 3 What is the maximum mass of sulfur dioxide which can be obtained from the reaction of 95. 6 g of carbon disulfide with

  1. g of oxygen? Strategy: see next slide Sulfur dioxide SO 2 Carbon disulfide CS 2 Oxygen O 2 Write equation: CS 2 + O 2 à SO 2 need one more product – CO 2 CS 2 + O 2 à SO 2 + CO 2 next balance CS 2 + 3 O 2 à 2 SO 2 + CO 2 Carbon disulfide CS 2 molar mass = 76. 14 g/mol Oxygen O 2 molar mass = 32. 00 g/mol
  2. g O 2 x 1 mol O 2 = 3. 4375 mol O 2
  3. 00 g O 2
    1. g CS 2 x 1 mol CS 2 = 1. 2556 mol CS 2
  4. 14 CS 2 3 O 2 = 3. 0 3. 4375 mol O 2 = 2. 74 limiting reactant is O 2 CS 2 1. 2556 mol CS 2 Sulfur dioxide SO 2 molar mass = 64. 07 g/mol
  5. g O 2 x 1 mol O 2 x 2 mol SO 2 x 64. 07 g SO 2 = 147 g SO 2
  6. 00 g O 2 3 mol O 2 1 mol SO 2 147 g is the maximum mass (there isn’t enough O 2 to make 161 g SO 2 ).

Chapter 3 Problem solving strategy:

  1. don’t panic.
  2. what do we want to know? ‘maximum mass’sulfur dioxide
  3. what do we know? (^) #g carbon disulfide, #g oxygen
  4. how can we get from # 1 to # 2?
  5. write the formulas for the names
  6. figure out if the compounds are reactants or products
  7. write an equation & balance it
  8. find the molar mass of CS 2 and O 2
  9. calculate the # moles of each
  10. write a reactant ratio of CS 2 and O 2 from the balanced equation
  11. calculate a ratio for the actual # moles of CS 2 and O 2
  12. compare the two ratios – if the ‘actual’ratio is bigger than the one from the equation, the limiting reactant is on the bottom (if smaller, the limiting reactant is the one on top)
  • limiting reactant is O 2 -
  1. calculate the molar mass of SO 2
  2. set up a calculation to go from
    1. g à mol à mol à? g oxygen oxygen sulf. diox. sulfur dioxide

Chapter 3 We have done a lot of calculations between moles and grams. However, a lot of reactions happen in water. Solution – a homogeneous mixture of two or more substances (ex. NaCl in H 2 O) Solute – a substance that is dissolved in another substance (NaCl) Solvent – the substance in which the other substance is dissolved (H 2 O, liquid) Aqueous solution – when solvent is H 2 O For a given quantity of a solution, how can we know:

  • amount of solute?
  • amount of solvent? Concentration – the amount of solute per solution

Chapter 3 Percent by mass: Percent solute = mass of solute x 100 mass of solution ex. if we have 20. 0 g NaOH dissolved in H 2 O to make 250. g of solution, what is the percent by mass of NaOH?

  1. 0 g NaOH = 8. 00 % NaOH ( 230 g H 2 O) 250 g solution ex. if we have 32. 0 g of an 8. 00 % aqueous solution of NaOH, how much NaOH do we have?
  2. 0 g solution x 0. 0800 = 2. 56 g NaOH However, we often measure volume when we are working with liquids, not weight.

Chapter 3 Molarity (another concentration) Figure 3. 2 Molarity = # moles solute.

Liters solution

ex. calculate the molarity of 40. 0 g NaOH in 0. 50 L of solution. Molar mass NaOH = 40. 00 g/mol

  1. 0 g NaOH x 1 mol NaOH x 1 = 2. 0 M solution
  2. 00 g NaOH 0. 50 L Note – not 0. 50 L of H 2 O.
  3. 50 L of H 2 O & NaOH combined What if we already have a solution, and we use it to make a less concentrated solution? (initial molarity/volume) M 1 V 1 = M 2 V 2 (final molarity/volume) Ex. What volume of 18. 0 M sulfuric acid is required to prepare
  4. 50 L of 2. 40 M H 2 SO 4 solution? We are solving for V 1. ( 18. 0 mol/L)x = ( 2. 40 mol/L)( 2. 50 L) x = ( 2. 40 mol/L)( 2. 50 L)/( 18. 0 mol/L)