Question 9 of 11 Submit Using the following bond energy table, determine the approximate enthalpy change for the reaction: CH, (g) + l2 (g) → CH3I (g) + HI (g) Bond Energies (kJ/mol) Bond Bond Energy H-H 436 H-C 415 H-I 295 C-I 240 150 kJ 1 2 3 4 6 C 7 9 +/- x 100 LO

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### Determining Enthalpy Change Using Bond Energies

#### Problem Statement:
Using the following bond energy table, determine the approximate enthalpy change for the reaction:
\[ \text{CH}_4 \, (g) + \text{I}_2 \, (g) \rightarrow \text{CH}_3\text{I} \, (g) + \text{HI} \, (g) \]

#### Bond Energies (kJ/mol):
| Bond  | Bond Energy |
|-------|-------------|
| H–H   | 436         |
| H–C   | 415         |
| H–I   | 295         |
| C–I   | 240         |
| I–I   | 150         |

#### Diagram Explanation:
- **Table**: This table lists the bond energies for different chemical bonds, which are given in kilojoules per mole (kJ/mol).
- **Reaction**: The chemical reaction involves breaking and forming bonds, which involves both the consumption and release of energy.

#### Calculation Steps:
1. **Identify Bonds Broken**:
   - In the reactants, the bonds broken are those within CH₄ and I₂, specifically:
     - 1 C–H bond (in CH₄): 415 kJ/mol
     - 1 I–I bond (in I₂): 150 kJ/mol
   
2. **Identify Bonds Formed**:
   - In the products, the bonds formed are:
     - 1 C–I bond (in CH₃I): 240 kJ/mol
     - 1 H–I bond (in HI): 295 kJ/mol

3. **Calculate Total Energy Change**:
   - Total energy required to break bonds = 415 + 150 = 565 kJ/mol
   - Total energy released by forming bonds = 240 + 295 = 535 kJ/mol
   - Enthalpy change (\( \Delta H \)) = Energy of bonds broken - Energy of bonds formed
   - \( \Delta H \) = 565 - 535 = 30 kJ/mol

#### Conclusion:
The approximate enthalpy change for the reaction is 30 kJ/mol. This value indicates the difference between the energy required to break bonds in the reactants and the energy released when forming bonds in the products.
Transcribed Image Text:### Determining Enthalpy Change Using Bond Energies #### Problem Statement: Using the following bond energy table, determine the approximate enthalpy change for the reaction: \[ \text{CH}_4 \, (g) + \text{I}_2 \, (g) \rightarrow \text{CH}_3\text{I} \, (g) + \text{HI} \, (g) \] #### Bond Energies (kJ/mol): | Bond | Bond Energy | |-------|-------------| | H–H | 436 | | H–C | 415 | | H–I | 295 | | C–I | 240 | | I–I | 150 | #### Diagram Explanation: - **Table**: This table lists the bond energies for different chemical bonds, which are given in kilojoules per mole (kJ/mol). - **Reaction**: The chemical reaction involves breaking and forming bonds, which involves both the consumption and release of energy. #### Calculation Steps: 1. **Identify Bonds Broken**: - In the reactants, the bonds broken are those within CH₄ and I₂, specifically: - 1 C–H bond (in CH₄): 415 kJ/mol - 1 I–I bond (in I₂): 150 kJ/mol 2. **Identify Bonds Formed**: - In the products, the bonds formed are: - 1 C–I bond (in CH₃I): 240 kJ/mol - 1 H–I bond (in HI): 295 kJ/mol 3. **Calculate Total Energy Change**: - Total energy required to break bonds = 415 + 150 = 565 kJ/mol - Total energy released by forming bonds = 240 + 295 = 535 kJ/mol - Enthalpy change (\( \Delta H \)) = Energy of bonds broken - Energy of bonds formed - \( \Delta H \) = 565 - 535 = 30 kJ/mol #### Conclusion: The approximate enthalpy change for the reaction is 30 kJ/mol. This value indicates the difference between the energy required to break bonds in the reactants and the energy released when forming bonds in the products.
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