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1 Introduction to Chemical Reactions A chemical change—a chemical reaction—converts one substance into another. Chemical reactions involve: breaking bonds in the reactants (starting materi forming new bonds in the products. CH 4 and O 2 CO 2 and H 2 O

1 Introduction to Chemical Reactions A chemical change—a chemical reaction—converts one substance into another. Chemical reactions involve: breaking bonds

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1

Introduction to Chemical Reactions

A chemical change—a chemical reaction—converts one substance into another.

Chemical reactions involve:

• breaking bonds in the reactants (starting materials)

• forming new bonds in the products.

CH4 and O2 CO2 and H2O

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Introduction to Chemical Reactions

A chemical equation is an expression that useschemical formulas and other symbols to illustratewhat reactants constitute the starting materials in a reaction and what products are formed.

• The reactants are written on the left.

• The products are written on the right.

• Coefficients show the number of molecules of a given element or compound that react or are formed.

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Introduction to Chemical Reactions

• The law of conservation of mass states that atoms cannot be created or destroyed in a chemical reaction.

• Coefficients are used to balance an equation.

• A balanced equation has the same number of atoms of each element on both sides of the equation.

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Introduction to Chemical Reactions

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Balancing Chemical EquationsHOW TO Balance a Chemical

EquationExampl

e Write a balanced chemical equation for the reaction of propane (C3H8) with oxygen (O2) to form carbon dioxide (CO2) and water (H2O).

Step [1]

Write the equation with the correct formulas.

C3H8 + O2 CO2 + H2O

• The subscripts in a formula can never be changed to balance an equation, because changing a subscript changes the identity of a compound.

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Balancing Chemical Equations

Step [2]

HOW TO Balance a Chemical Equation

Balance the equation with coefficients oneelement at a time.

• Balance the C’s first:

• Balance the H’s next:

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Balancing Chemical Equations

Step [2]

HOW TO Balance a Chemical Equation

Balance the equation with coefficients oneelement at a time.

• Finally, balance the O’s:

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Balancing Chemical Equations

Step [3]

Check to make sure that the smallest setof whole numbers is used.

HOW TO Balance a Chemical Equation

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Chemistry of an Automobile Airbag

• A severe car crash triggers the ignition of sodium azide (NaN3) converting it to sodium (Na) and nitrogen gas (N2).

• The nitrogen gas causes the bag to inflate fully in 40 milliseconds, protecting passengers from injury.

2 NaN3 2 Na + 3 N2

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The Mole and Avogadro’s Number

A mole is a quantity that contains 6.02 x 1023 items.

• 1 mole of C atoms = 6.02 x 1023 C atoms

• 1 mole of H2O molecules = 6.02 x 1023 H2O molecules

The number 6.02 x 1023 is Avogadro’s number.

It can be used as a conversion factor to relate thenumber of moles of a substance to the number ofatoms or molecules:

1 mol6.02 x 1023 atoms

or 6.02 x 1023 atoms1 mol

• 1 mole of vitamin C molecules = 6.02 x 1023 vitamin C molecules

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The Mole and Avogadro’s Number

Sample Problem 5.6

How many molecules are contained in 5.0 moles of carbon dioxide (CO2)?

Step [1]

Identify the original quantity and the desired quantity.

5.0 mol of CO2

original quantity

? number of molecules of CO2

desired quantity

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The Mole and Avogadro’s Number

Step [3]

Set up and solve the problem.

5.0 mol x 6.02 x 1023 molecules1 mol

=

3.0 x 1024 molecules CO2

Unwanted unit cancels.

Step [2]

Write out the conversion factors.

1 mol6.02 x 1023 molecules

or 6.02 x 1023 molecules1 mol

Choose this one to cancel mol.

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Mass to Mole Conversions• The formula weight/ molecular mass is the sum of the atomic weights of all the atoms in a compound, reported in atomic mass units (amu).

What is the formula weight of nicotine (C10H14N2)?

Determine the number of atoms of each element from the subscripts in the chemical formula.

• C10H14N2 contains 10 C atoms, 14 H atoms, and 2 N atoms.

Sample Problem 5.8

Step [1]

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Mass to Mole Conversions

Step [2]

Multiply the number of atoms of each element by the atomic weight and addthe results.

10 C atoms x 12.01 amu = 120.1 amu

14 H atoms x 1.08 amu = 14.11 amu

2 N atoms x 14.01 amu = 28.02 amu

Formula weight of C10H14N2 = 162.23 amu

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Mass to Mole ConversionsMolar Mass

• 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.

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Mass to Mole ConversionsRelating Grams to Moles

• The molar mass relates the number of moles to the number of grams of a substance.• In this way, molar mass can be used as a conversion factor.Sample Problem

5.10How many moles are present in 100. g of aspirin (C9H8O4, molar mass 180.2 g/mol)?

Step [1]

Identify the original quantity and thedesired quantity.

100. g of aspirinoriginal quantity

? mol of aspirindesired quantity

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Mass to Mole ConversionsRelating Grams to Moles

Step [2]

Write out the conversion factors.

180.2 g aspirin1 mol

1 mol180.2 g aspirin

or

Choose this one to cancel g.

• The conversion factor is the molar mass, and it can be written in two ways. • Choose the one that places the unwanted unit, grams, in the denominator so that the units cancel:

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Mass to Mole ConversionsRelating Grams to Moles

Step [3]

Set up and solve the problem.

100. g aspirin x 1 mol180.2 g aspirin

= 0.555 mol aspirin

Unwanted unit cancels.

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Mole Calculations in Chemical Equations

A balanced chemical equation also tells us:

• the number of moles of each reactant that combine

• the number of moles of each product formed.

1 N2(g) + 1 O2(g) 2 NO(g)

1 mole of N2

1 molecule N2

1 mole of O2

1 molecule O2

2 moles of NO2 molecules NO

(The coefficient “1” has been written for emphasis.)

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Mole Calculations in Chemical EquationsCoefficients are used to form mole ratios, which canserve as conversion factors.

N2(g) + O2(g) 2 NO(g)

Mole ratios:1 mol N2

1 mol O2

1 mol N2

2 mol NO1 mol O2

2 mol NO

Use the mole ratios from the coefficients in the balanced equation to convert moles of one compound (A) into moles of another compound (B).

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Mole Calculations in Chemical Equations

Sample Problem 5.11

Using the balanced chemical equation, how many moles of CO are produced from 3.5 molesof C2H6?

Step [1] Identify the original and desired quantities.

3.5 mol C2H6

original quantity? mol CO

desired quantity

2 C2H6(g) + 5 O2(g) 4 CO(g) + 6 H2O(g)

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Mole Calculations in Chemical Equations

Step [2] Write out the conversion factors.

2 mol C2H6

4 mol COor 4 mol CO

2 mol C2H6

Choose this one to cancel mol C2H6.

Step [3]

Set up and solve the problem.

3.5 mol C2H6 x 4 mol CO2 mol C2H6

= 7.0 mol CO

Unwanted unit cancels.

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Mass Calculations in Chemical EquationsHOW TO Convert Moles of Reactant to Grams of

Product

Example

Using the balanced equation, how manygrams of O3 are formed from 9.0 mol of O2?

3 O2(g) 2 O3(g)

Moles ofreactant

Moles ofreactant

Grams ofproduct

Grams ofproduct

mole–moleconversion

factor

mole–moleconversion

factor

molar massconversion

factor

molar massconversion

factor

Moles ofproduct

Moles ofproduct

[1] [2]

sunlight

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Mass Calculations in Chemical Equations

Step [1]

Convert the number of moles of reactantto the number of moles of product usinga mole–mole conversion factor.

HOW TO Convert Moles of Reactant to Grams of Product

3 mol O2

2 mol O3

or 2 mol O3

3 mol O2

Cancel mol O2

in step [1].

Step [2]

Convert the number of moles of productto the number of grams of product using the product’s molar mass.

1 mol O3

48.00 g O3

48.00 g O3

1 mol O3

or

Cancel mol O3

in step [2].

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Mass Calculations in Chemical EquationsHOW TO Convert Moles of Reactant to Grams of

Product

• Set up and solve the conversion.

9.0 mol O2x

2 mol O3

3 mol O2

Moles ofreactant

Moles ofreactant

Grams ofproduct

Grams ofproduct

x48.00 g O3

1 mol O3

= 290 g O3

mole–moleconversion

factor

mole–moleconversion

factor

molar massconversion

factor

molar massconversion

factor

Mol O2 cancel. Mol O3 cancel.

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Mass Calculations in Chemical EquationsHOW TO Convert Grams of Reactant to Grams of

ProductExampl

eEthanol (C2H6O, molar mass 46.07 g/mol) issynthesized by reacting ethylene (C2H4, molar mass 28.05 g/mol) with water.

How many grams of ethanol are formed from 14 g of ethylene?

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Mass Calculations in Chemical EquationsHOW TO Convert Grams of Reactant to Grams of

Product

Moles ofreactant

Moles ofreactant

Grams ofproduct

Grams ofproduct

mole–moleconversion

factor

mole–moleconversion

factor

molar massconversion

factor

molar massconversion

factor

Moles ofproduct

Moles ofproduct

Grams ofreactant

Grams ofreactant

molar massconversion

factor

molar massconversion

factor[1]

[2]

[3]

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Mass Calculations in Chemical EquationsHOW TO Convert Grams of Reactant to Grams of

Product

14 g C2H4 x1 mol C2H4

28.05 g C2H4

x1 mol C2H6O1 mol C2H4

x46.07 g C2H6O 1 mol C2H6O

Grams ofreactant

Grams ofreactant

molar massconversion

factor

molar massconversion

factor

mole–moleconversion

factor

mole–moleconversion

factor

molar massconversion

factor

molar massconversion

factor

= 23 g C2H6O Grams ofproduct

Grams ofproduct

Grams C2H4

cancel.Moles C2H4

cancel.Moles C2H6O

cancel.