Chemistry 2012 Student Edition (hard Cover) Grade 11
Chemistry 2012 Student Edition (hard Cover) Grade 11
12th Edition
ISBN: 9780132525763
Author: Prentice Hall
Publisher: Prentice Hall
Question
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Chapter 11, Problem 54A

(a)

Interpretation Introduction

Interpretation:

The balanced equation needs to be determined for the complete combustion of compound octane C8H18 assuming that the products are carbon dioxide and water.

Concept Introduction:

A hydrocarbon undergoes combustion in the presence of oxygen to produce carbon dioxide and water.

(a)

Expert Solution
Check Mark

Answer to Problem 54A

The balanced equation is C8H18+12.5O28CO2+9H2O .

Explanation of Solution

Step 1:

It is known that when reactants are hydrocarbons in a combustion reaction, the products will be water and carbon dioxide. Thus, the equation becomes as C8H18+O2CO2+H2O .

Further, according to the law of conservation of mass, the mass of the product must be equal to the mass of reactants. So, on the right side of the equation C8H18+O2CO2+H2O , there is 1 C and on the left side, there are 8 C so one must put a coefficient of 8 in front of CO2 .

Thus, the equation becomes:

  C8H18+O28CO2+H2O

Step 2:

Now, further on the left side of the equation C8H18+O28CO2+H2O , there are 18 H and on the right side, there are 2 H. So, one must put a coefficient of 9 in front of H2O and 12.5 in front of O2 for making the balanced equation.

Thus, the equation becomes now as:

  C8H18+12.5O28CO2+9H2O

Hence, the balanced chemical equation is:

  C8H18+12.5O28CO2+9H2O

Or,

  2C8H18+25O216CO2+18H2O

(b)

Interpretation Introduction

Interpretation:

The balanced equation needs to be determined for the complete combustion of compound glucose C6H12O6 assuming that the products are carbon dioxide and water.

Concept Introduction:

Combustion of a compound takes place in the presence of oxygen gas to produce carbon dioxide and water.

(b)

Expert Solution
Check Mark

Answer to Problem 54A

The balanced equation is C6H12O6+6O26CO2+6H2O .

Explanation of Solution

Step 1:

The given reaction is as follows:

  C6H12O6+O2CO2+H2O .

Further according to the law of conservation of mass, the mass of the product must be equal to the mass of reactants. So, on the right side of the equation C6H12O6+O2CO2+H2O , there is 1 C and on the left side, there are 6 C so one must put a coefficient of 6 in front of CO2 .

Thus, the equation becomes:

  C6H12O6+O26CO2+H2O

Step 2:

Now, further on the left side of the equation C6H12O6+O26CO2+H2O , there are 12 H and on the right side, there are 2 H. So, one must put a coefficient of 6 in front of H2O and 6 in front of O2 for making the balanced equation.

Thus, the equation becomes:

  C6H12O6+6O26CO2+6H2O

Hence, the balanced chemical equation is C6H12O6+6O26CO2+6H2O .

(c)

Interpretation Introduction

Interpretation:

The balanced equation needs to be determined for the complete combustion of the compound ethanoic acid HC2H3O2 assuming that the products are carbon dioxide and water.

Concept Introduction:

Combustion of a compound takes place in the presence of oxygen gas to produce carbon dioxide and water.

(c)

Expert Solution
Check Mark

Answer to Problem 54A

The balanced equation is HC2H3O2+2O22CO2+2H2O .

Explanation of Solution

Step 1:

The given reaction can be represented as follows:

  HC2H3O2+O2CO2+H2O .

Further according to the law of conservation of mass, the mass of the product must be equal to the mass of reactants. So, on the right side of the equation HC2H3O2+O2CO2+H2O , there are 4 H and on the left side, there are 2 H. So, one must put a coefficient of 2 in front of H2O .

Thus, the equation becomes:

  HC2H3O2+O2CO2+2H2O

Step 2:

Now, further on the left side of the equation HC2H3O2+O2CO2+2H2O , there are 2 C and on the right side, there is 1 C. So, one must put a coefficient of 2 in front of CO2 and 2 in front of O2 for making the balanced equation.

Thus, the equation becomes:

  HC2H3O2+2O22CO2+2H2O

Hence, the balanced chemical equation is HC2H3O2+2O22CO2+2H2O .

Chapter 11 Solutions

Chemistry 2012 Student Edition (hard Cover) Grade 11

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