**Title: ICE Table for Reaction A + 2B ⇌ 3C****Description:**This educational guide provides a detailed walkthrough of filling an ICE (Initial, Change, Equilibrium) table for the reaction \( \text{A} + 2\text{B} \rightleftharpoons 3\text{C} \), given the initial concentrations of the reactants and products.**Initial Conditions:**- Initial concentration of A (\(\text{A}_\text{initial}\)) = 2.0 M- Initial concentration of B (\(\text{B}_\text{initial}\)) = 1.0 M**ICE Table:**| | A | 2B | 3C ||----------|------------|-------------------|--------------------|| **I** | 2.0 M | 1.0 M | 0 M || **C** | -x | -2x | +3x || **E** | 2.0 - x | 1.0 - 2x | +3x |**Explanation:**1. **Initial Concentrations (I):** - For A, the initial concentration is 2.0 M. - For B, the initial concentration is 1.0 M. - For C, the initial concentration starts at 0 M since it is a product not initially present.2. **Change (C):** - For every x M decrease in A, there is a 2x M decrease in B due to the stoichiometric coefficient of 2. - For every x M decrease in A, there is a 3x M increase in C due to the stoichiometric coefficient of 3.3. **Equilibrium (E):** - The equilibrium concentration of A will be reduced by x M, thus 2.0 - x M. - The equilibrium concentration of B will be reduced by 2x M, thus 1.0 - 2x M. - The concentration of C will increase by 3x M.The dropdown box in the image suggests that various values for equilibrium concentrations and changes are being selected or considered, reflecting options as:- \( 2.0 - x \)- \( 1.0 - 2x \)

ICE table describes the change in concentration of reactants and products. "I" means initial…

A reaction A + 2B = 3C initially has 2.0 M A and 1.0 M B. Fill in the ICE table for the appropriate initial concentrations, change, and equilibrium concentration expression for each reactant and product. A 2B = 30 2.0 -x 2.0 +x 2.0 - 2x 2.0 + 2x 1.0 - x 1.0 - 2x 1.0 + x 1.0 + 2x +X + 3x -x-

A reaction A + 2B = 3C initially has 2.0 M A and 1.0 M B. Fill in the ICE table for the appropriate initial concentrations, change, and equilibrium concentration expression for each reactant and product. A 2B = 30 2.0 -x 2.0 +x 2.0 - 2x 2.0 + 2x 1.0 - x 1.0 - 2x 1.0 + x 1.0 + 2x +X + 3x -x-

Chemistry

10th Edition

ISBN:9781305957404

Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

Chapter1: Chemical Foundations

Section: Chapter Questions

Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...

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Question

**Title: ICE Table for Reaction A + 2B ⇌ 3C**

**Description:**
This educational guide provides a detailed walkthrough of filling an ICE (Initial, Change, Equilibrium) table for the reaction \( \text{A} + 2\text{B} \rightleftharpoons 3\text{C} \), given the initial concentrations of the reactants and products.

**Initial Conditions:**
- Initial concentration of A (\(\text{A}_\text{initial}\)) = 2.0 M
- Initial concentration of B (\(\text{B}_\text{initial}\)) = 1.0 M

**ICE Table:**

| | A | 2B | 3C |
|----------|------------|-------------------|--------------------|
| **I** | 2.0 M | 1.0 M | 0 M |
| **C** | -x | -2x | +3x |
| **E** | 2.0 - x | 1.0 - 2x | +3x |

**Explanation:**
1. **Initial Concentrations (I):**
- For A, the initial concentration is 2.0 M.
- For B, the initial concentration is 1.0 M.
- For C, the initial concentration starts at 0 M since it is a product not initially present.

2. **Change (C):**
- For every x M decrease in A, there is a 2x M decrease in B due to the stoichiometric coefficient of 2.
- For every x M decrease in A, there is a 3x M increase in C due to the stoichiometric coefficient of 3.

3. **Equilibrium (E):**
- The equilibrium concentration of A will be reduced by x M, thus 2.0 - x M.
- The equilibrium concentration of B will be reduced by 2x M, thus 1.0 - 2x M.
- The concentration of C will increase by 3x M.

The dropdown box in the image suggests that various values for equilibrium concentrations and changes are being selected or considered, reflecting options as:

- \( 2.0 - x \)
- \( 1.0 - 2x \)

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