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Chapter 5Chemical Reactions
A physical change alters the physical state of a substance without changing its composition◦ Examples
Boiling melting Freezing Vaporization Condensation Sublimation Breaking a bottle Crushing a can
Chemical vs physical changes
A chemical change (a chemical reaction) converts one substance into another◦ Breaking bonds in the reactants (starting
materials)◦ Forming new bonds in the products
Chemical change
Chemical reactions
aA (physical state) + bB (state) cC (state) + dD (state)
A, B = reactants C, D = products
a, b, c, d = coefficients to indicate molar ratios of reactants and products
Chemical reactions
CH4 and O2 CO2 and H2O
CH4 (g) + 2O2 (g) CO2 (g) + 2H2O (g)
Balancing chemical reactions
2 molecules of C4H10 13 molecules of O2
10 molecules of C4H108 molecules of
CO2
Balancing Chemical Equations:Unbalanced equation:
C4H10 + O2 CO2 + H2O
Balanced equation:
2C4H10 + 13O2 8CO2 + 10H2O
H2 + O2 → H20
Reactants are on the left ◦ Things that are used◦ H2 + O2
Product(s) are on the right◦ Things that are made◦ H20
This equation is not yet balanced
Parts of an Equation
Do the number of atoms of each element on either side of the arrow balance?◦ Compounds consist of more than one element◦ Examples: NaCl, H2SO4, H20◦ Look at numbers of each atoms within the
compounds
Evaluating the Equation
Correct any imbalances with a coefficient◦ Coefficient = the large number to the left of a substance in the equation
◦Don’t change subscripts This will change what the molecule is
Changing the Equation
Example: to balance an equation you need two atoms of oxygen from water (H2O)◦ If you change the subscript you change the
compound
◦H2O2 does provide two atoms of oxygen but
H2O (water) ≠ H2O2 (hydrogen peroxide)
◦2 H2O provides 2 atoms of oxygen and keeps the compound as water
◦ It also gives you 4 atoms of hydrogen that you should then make sure is balanced
Changing the Equation
Relax and calmly go through what is on either side of the equation
There are many different ways to start balancing the equation
Once you start the remaining coefficients should fall into place
Where to start?◦ Compounds (NaCl, H2SO4, H20)
See what elements they have in common
◦ Molecular elements (O2, H2) More than one atom present
◦ Monoatomic elements (Ca, Cl) Only one atom present
Tips
Example: Formation of Water
H2 + O2 → H20
List out what is on each side Oxygen does not balance
Left Right
2 hydrogen 2 hydrogen
2 oxygen 1 oxygen
Example: Formation of Water
H2 + O2 → 2H20
Multiply right side by 2 to balance oxygen Now hydrogen does not balance
Left Right
2 hydrogen 4 hydrogen
2 oxygen 2 oxygen
Example: Formation of Water
2H2 + O2 → 2H20
Multiply hydrogen by 2 to balance hydrogen Equation is now balanced
Left Right
4 hydrogen 4 hydrogen
2 oxygen 2 oxygen
List out what is on each side Carbon does not balance
Example: Formation of Water
C6H12O6 + O2 → CO2 + H2O Left Right
6 carbon 1 carbon
12 hydrogen 2 hydrogen
8 oxygen 3 oxygen
Look at compounds first Multiply CO2 on right by 6 to balance C Hydrogen does not balance
Example: Formation of Water
C6H12O6 + O2 → 6CO2 + H2O Left Right
6 carbon 6 carbon
12 hydrogen 2 hydrogen
8 oxygen 13 oxygen
Multiply water on right side by 6 to balance hydrogen
Oxygen does not balance
Example: Formation of Water
C6H12O6 + O2 → 6CO2 + 6H2O Left Right
6 carbon 6 carbon
12 hydrogen 12 hydrogen
8 oxygen 18 oxygen
Multiply oxygen on left side by 6 to balance oxygen
Equation is now balanced
Example: Formation of Water
C6H12O6 + 6O2 → 6CO2 + 6H2O Left Right
3 carbon 6 carbon
8 hydrogen 12 hydrogen
2 oxygen 18 oxygen
Propane + oxygen → carbon dioxide + water
C3H8 + O2 → CO2 + H2O
Example: Combustion of Propane
List out what is on each side Carbon does not balance
Left Right
3 carbon 1 carbon
8 hydrogen 2 hydrogen
2 oxygen 3 oxygen
Propane + oxygen → carbon dioxide + water
C3H8 + O2 → 3CO2 + H2O
Example: Combustion of Propane
Look at compounds first Multiply CO2 on right side by 3 to balance carbon Hydrogen does not balance
Left Right
3 carbon 3 carbon
8 hydrogen 2 hydrogen
2 oxygen 7 oxygen
Propane + oxygen → carbon dioxide + water
C3H8 + O2 → 3CO2 + 4H2O
Example: Combustion of Propane
Multiply water on right side by 4 to balance hydrogen
Oxygen does not balance
Left Right
3 carbon 3 carbon
8 hydrogen 8 hydrogen
2 oxygen 10 oxygen
Propane + oxygen → carbon dioxide + water
C3H8 + 5O2 → 3CO2 + 4H2O
Example: Combustion of Propane
Multiply oxygen on left side by 5 to balance oxygen
Equation is now balanced
Left Right
3 carbon 3 carbon
8 hydrogen 8 hydrogen
10 oxygen 10 oxygen
Sodium azide → Sodium + nitrogen
NaN3 → Na + N2
Example: Air Bag Inflation
Identify what you have Nitrogen does not balance How do we balance nitrogen when left side has 3 and the
right has 2?o find the lowest common multiple for botho In this case 6o Multiply each side to make 6 atoms
Left Right
1 sodium 1 sodium
3 nitrogen 2 nitrogen
Sodium azide → Sodium + nitrogen
2NaN3 → Na + N2
Example: Air Bag Inflation
Multiply sodium azide on left side by 2 to get 6 nitrogen atoms
Still need to make 6 atoms of nitrogen on right side
Left Right
2 sodium 1 sodium
6 nitrogen 2 nitrogen
Sodium azide → Sodium + nitrogen
2NaN3 → Na + 3N2
Example: Air Bag Inflation
Multiply nitrogen by 3 on left side to get 6 nitrogen atoms
Sodium is not balanced
Left Right
2 sodium 1 sodium
6 nitrogen 6 nitrogen
Sodium azide → Sodium + nitrogen
2NaN3 → 2Na + 3N2
Example: Air Bag Inflation
Multiply sodium on right side by 2 to balance sodium
Equation is now balanced
Left Right
2 sodium 2 sodium
6 nitrogen 6 nitrogen
A mole is a quantity that contains 6.02 X 1023 items (usu. atoms, molecules or ions)◦ An amount of a substance whose weight, in grams
is numerically equal to what its molecular weight was in amu
◦ Just like a dozen is a quantity that contains 12 items◦ 1 mole of C atoms = 6.02 x 1023 C atoms◦ 1 mole of CO2 molecules = 6.02 x 1023 CO2
molecules◦ 1 mole of H2O molecules = 6.02 x 1023 H2O
molecules The number 6.02 X 1023 is Avogadro’s number
Avogadro’s Number and the Mole
1 mol6.02 x 1023 atoms
1 mol6.02 x 1023 molecules
How many molecules are in 2.5 moles of penicillin
2.5 moles penicillin X 6.02 x 1023 molecules = 1 mole
1.5 X 1024 molecules
Example
The formula weight is the sum of the atomic weights of all the atoms in a compound, reported in atomic mass units
The molar mass is the mass of one mole of any substance, reported in grams◦ The value of the molar mass of a compound in
grams equals the value of its formula weight in amu.
Molar mass
The sum of the atomic weights of all the atoms in a compound, reported in atomic mass units◦ This may be called molecular weight for covalent
compounds Example
◦ H2O Contains 2 Hydrogen atoms and 1 Oxygen atom Hydrogen weighs 1.01 amu (1.01 g H/mole) Oxygen weighs 16.0 amu (16.0 g O/mole) Formula/molecular weight = 2(1.01 amu) +16.0 amu =
18.0 amu Looking only at one molecule
Molar mass = 2(1.01 g/mol) +16.0 g/mol = 18.0 g/mol Looking at one mole of the substance
Formula weight
Stoichiometry is the study of the quantitative relationships that exist between substances involved in a chemical reaction
Mole ratios within molecules:
Stoichiometry: mole ratios
AxBy
Mole ratio of A:B = x:y
Example: H2O2 ⇒ H:O = 2:2 = 1:1
Mole ratios between molecules A balanced equation tells us the number of
moles of each reactant that combine and number of moles of each product formed
Stoichiometry
aA + bB cC + dD
Mole ratio of A:B:C:D = a:b:c:d
Example: 2H2 + O2 → 2H20
H2:O2:H20 = 2:1:2
The coefficients in the balanced chemical equation can represent the ratio of molecules of the substances that are consumed or produced
The coefficients in the balanced chemical equation can represent the ratio of moles of the substances that are consumed or produced
2H2 + O2 → 2H20
Stoichiometry
There are 4 basic types of stoichiometry problems: ◦ Moles to moles◦ Moles to grams◦ Grams to moles◦ Grams to grams
However, all stoichiometry problems are really very similar, and the same general approach can be used to solve any of them◦ So really only one type of problem
Stoichiometry
Grams to moles to moles to grams
How to visualize problems
mol mol
g g
N2 +3H2→2NH3
How many moles of H2 are required to produce 3.89 mol of NH3?
◦ Equation says H2:NH3 is 3:2
◦ 3.89 mol NH3 * 2 mol H2 = 5.84 moles H2
3 mol NH3
Moles to moles example
mol mol
g g
N2 +3H2→2NH3
How many grams of NH3 are produced from 3.44 mol of N2?◦ Use mole ratio between NH3 and N2
◦ Then use molar mass to convert moles to g
◦ 3.44 mol N2 * 2 mol NH3 * 17 g NH3 =117 g NH3
1 mol N2 1 mol NH3
Moles to grams
mol mol
g g
Grams to moles
N2 +3H2→2NH3
How many moles H2 react with 6.77 g of N2?
Convert grams to moles using molar mass Use molar ratio between N2 and H2
◦ 6.77 g N2 * 1 mol N2 * 3 mol H2 = 0.725 mol H2
28.0 g N2 1 mol N2
mol mol
g g
Grams to grams
N2 +3H2→2NH3
How many grams of NH3 are produced from 8.23 g of H2?
Use molar mass to convert g to moles Use molar ratio to convert between moles Use molar mass to convert moles to g
8.23 g H2 * 1 mol H2 * 2 mol NH3 * 17.0 g NH3= 46.2 g NH3
2.02 g H2 3 mol H2 mol NH3
mol mol
g g
Once you have converted things into moles you can use molar ratios in balanced equations to convert between different elements, compounds, and molecules
Problems may ask for g, molecules, atoms, or many other units
For most problems
mol mol
unit given unit requested
If I gave you a value in g how would you convert it to mol?◦ Use formula weight (mass)
Calculate using the periodic table
◦ Example: 53.21 g C6H12O6
Formula weight/molecular mass:
6*(12.01 g/mol) + 12*(1.01 g/mol) +6*(16.00 g/mol) = 180.18 g/mol
◦ Use value to calculate moles (may have to invert value)
53.21 g C6H12O6 * 1 mol C6H12O6 = 0.2953 mol C6H12O6
180.18 g C6H12O6
Stoichiometry
If I give you a value in mol how would you compare it to mol of another substance?◦ Use a balanced equation
Example 5 mol CO2 to mol O2
◦ 6CO2 + 6H2O C6H12O6 + 6O2
◦ Use the stoichiometric coefficients to convert between any of the substances in this equation
6CO2 6CO2 6CO2
6H2O C6H12O6 6O2
◦ In our case only interested in the relationship with O2
5 mol CO2 * 6CO2 = 5 mol O2
6O2
Stoichiometry
All questions will build on the examples on the previous two slides◦ May ask you to go g mol mol g◦ May ask you to convert mol to number of atoms
or number of molecules Use Avagadro’s number 6.02 X 1023
◦ May ask you to use some other value in the future, but it will be something that you can relate to g or to mol
Stoichiometry
INGREDIENTS:◦ 3 cups all-purpose flour◦ 1 teaspoon salt◦ 1 cup shortening◦ 1/2 cup cold water◦ 2 cups pumpkin◦ 2 eggs, beaten◦ 3/4 cup packed brown sugar◦ 2 teaspoon spices
If you want to make multiple pies - the amount of pie that you can bake depends on which of the ingredients you have the “least” of – what will you run out of first?
Limiting ingredient
Ingredient Recipe In pantry # of recipes it can make
flour 3 cups 14 cups 4.67 x
salt 1 tsp 20 tsp 20 x
shortening 1 cup 7 cup 7 x
water ½ cup ∞∞ ∞
pumpkin 2 cups 19 cups 9.5 x
eggs 2 18 9x
sugar ¾ cup 3 cups 4X
spice 2 tsp 21 tsp 10.5 x
Limiting ingredient
Limitingingredient
N2 +3H2→2NH3
You have 4 moles N2 and 9 moles H2
How many moles of NH3 could be produced?
H2 is the limiting reactant and limits how much NH3 can be made
9 moles H2 * 2 mol NH3 = 6 mol NH3
3 mol H2
Limiting reactant
Actual Required Rx
N2 4 1 4
H2 9 3 3
Compare the actual amount of each reactant to the amount required in the balanced equation to determine how many times the “reaction can be run”
Use the amount of the limiting reactant to calculate how much product can be produced
Limiting reactants
How many g of S can be produced if we attempt to react 9.00g of Bi2S3
with 16.00g of HNO3?
9.00 g Bi2S3 * 1 mol Bi2S3 = 0.0175 mol Bi2S3
514.3 g Bi2S3
0.0175 mol Bi2S3 * 1 Rx = 0.0175 allows Rx to run 0.0175 times
1 mol Bi2S3
16.00 g HNO3 * 1 mol HNO3 = 0.254 mol HNO3
63.0 g HNO3
0.254 mol HNO3 * 1 Rx = 0.3175 allows Rx to run 0.0318 times
8 mol HNO3
Therefore Bi2S3 is the limiting reactant
Bi2S3 +8 HNO3 2Bi(NO3)2 +2NO +3S +4H2O
Use Bi2S3 - the limiting reactant to calculate S◦ How many g of S can be produced if we attempt to react 9.00
g of Bi2S3 with 16.00 g of HNO3?
To see how much S can be produced this is gram to mole to mole to gram problem
9.00 g Bi2S3 * 1 mol Bi2S3 = 0.0175 mol Bi2S3
514.3 g Bi2S3
0.0175 mol Bi2S3 * 3 mol S * 32.1 g S = 1.69 g S
mol Bi2S3 mol S
Bi2S3 +8 HNO3 2Bi(NO3)2 +2NO +3S +4H2O
If 3.00 mol H2 reacts with 2.00 mol O2 how many moles of H2O will form?
Solution 1:
◦ 3.00 mol H2 * 1 Rx = 1.50 Rx
2 mol H2
◦ 2.00 mol O2 * 1 Rx = 2.00 Rx
1 mol O2
◦ H2 is limiting reactant so use it to calculate mol of H2O
◦ 3.00 mol H2 * 2 mol H2O = 3.00 mol H2O
2 mol H2
H2 is the limiting reactant so 3.00 mol H2O will theoretically form
Example: 2H2 + O2 2 H2O
If 3.00 mol H2 reacts with 2.00 mol O2 how many moles of H2O will form?
Solution 2:
◦ 3.00 mol H2 * 2 mol H2O = 3.00 mol H2O
2 mol H2
◦ 2.00 mol O2 * 2 mol H2O = 4.00 mol H2O
1 mol O2
H2 is the limiting reactant so 3.00 mol H2O will theoretically form
Actual yield is determined experimentally, it is the mass of the product that is measured
Theoretical yield is the calculated mass of the products based on the initial mass or number of moles of the reactants
Percent yield
%100yield ltheoretica
yield actualyield percentage
If 3.00 mol H2 reacts with 2.00 mol O2 how many moles of H2O will form?
We just saw that H2 is the limiting reactant so 3.00 mol H2O will theoretically form
If we run this in the lab and end up producing 1.75 mol H2O what is the percent yield?
1.75 mol H2O * 100% = 58.3 %
3.00 mol H2O
Example: 2H2 + O2 2 H2O
Both processes occur together in a single reaction called an oxidation−reduction or redox reaction.
Thus, a redox reaction always has two components, one that is oxidized and one that is reduced
A redox reaction involves the transfer of electrons from one element to another.
Oxidation and reduction
Oxidation is the loss of electrons from an atom.◦ Reducing agents are oxidized
Reduction is the gain of electrons by an atom◦ Oxidizing agents are reduced.
Oxidation and reduction
LEO says GER
Oxidation and reduction reactions
Zn + Cu2+ Zn2+ + Cu
Zn loses 2 e–
•Zn loses 2 e− to form Zn2+, so Zn is oxidized.
•Cu2+ gains 2 e− to form Cu, so Cu2+ is reduced.
Cu2+ gains 2 e−
Oxidation and reduction reactions
Zn + Cu2+ Zn2+ + Cu
Zn loses 2 e–
Cu2+ gains 2 e−
Oxidation half reaction: Zn Zn2+ + 2 e−
Each of these processes can be written as an individual half reaction:
loss of e−
Reduction half reaction: Cu2+ + 2e− Cu
gain of e−
A compound that is oxidized while causing another compound to be reduced is called a reducing agent
Zn acts as a reducing agent because it causes Cu2+ to gain electrons and become reduced
58
Oxidation and Reduction
Zn + Cu2+ Zn2+ + Cu
oxidized reduced
A compound that is reduced while causing another compound to be oxidized is called an oxidizing agent
Cu2+ acts as an oxidizing agent because it causes Zn to lose electrons and become oxidized
59
Oxidation and Reduction
Zn + Cu2+ Zn2+ + Cu
oxidized reduced
60
Oxidation and Reduction
61
Oxidation and ReductionIron Rusting
4 Fe(s) + 3 O2(g) 2 Fe2O3(s)
Fe3+ O2–neutral Fe neutral O
Fe loses e– and is oxidized.
O gains e– and is reduced.
62
Oxidation and Reduction
Inside an Alkaline Battery
Zn + 2 MnO2 ZnO + Mn2O3
neutral Zn Mn4+ Zn2+ Mn3+
Zn loses e− and is oxidized.
Mn4+ gains e− and is reduced.
63
Oxidation and Reduction
Zn + 2 MnO2 ZnO + Mn2O3
64
Oxidation and Reduction
Oxidation results in the: Reduction results in the:
•Gain of oxygen atoms
•Loss of hydrogen atoms
•Loss of oxygen atoms
•Gain of hydrogen atoms