Complete the following table, which lists information about the measured acid dissociation constants of three unknown weak acids. Note: be sure each number you put in the table has the correct number of significant digits. acid A B C Ka 8 0 3.3 × 10 4 pK a 1.789 6.2 0 relative strength (Choose one) B (Choose one) 8 (Choose one) 8 X S

Organic Chemistry
8th Edition
ISBN:9781305580350
Author:William H. Brown, Brent L. Iverson, Eric Anslyn, Christopher S. Foote
Publisher:William H. Brown, Brent L. Iverson, Eric Anslyn, Christopher S. Foote
Chapter4: Acids And Bases
Section: Chapter Questions
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### Completing the Acid Dissociation Table for Weak Acids

The table below provides measured acid dissociation constants (\( K_a \)) and \( pK_a \) values of three unknown weak acids. This information is pivotal in understanding the strength of these acids. Remember to ensure each number entered has the correct number of significant digits.

**Table of Acid Dissociation Constants**

| Acid | \( K_a \)          | \( pK_a \) | Relative Strength    |
|------|--------------------|------------|----------------------|
| A    | (input required)   | 1.789      | (Choose one)         |
| B    | 6.2                | (input required) | (Choose one) |
| C    | 3.3 x 10^(-4)      | (input required) | (Choose one) |

### Instructions:

1. **Fill in the Missing Values**: Use the appropriate formulas and calculations to complete the \( K_a \) and \( pK_a \) values where indicated.
2. **Determine Relative Strength**: Use the provided \( K_a \) and \( pK_a \) values to ascertain the relative strength of each acid. Typically, stronger acids have higher \( K_a \) values and lower \( pK_a \) values.

### Explanation of the Symbols and Graph Elements

- **\( K_a \)**: Acid dissociation constant that quantifies the strength of an acid in a solution.
- **\( pK_a \)**: The logarithmic measure of the acid dissociation constant, calculated as \( pK_a = -\log(K_a) \).
  
The small in-text box on the right of the table component seems to be a digital input tool involving a checkbox option labeled "×10", a check button, and a reset circle arrow. This may assist users in inputting scientific notation correctly. 

### Calculation Examples:

If you need to calculate \( K_a \) or \( pK_a \):

- **\( pK_a \rightarrow K_a \)**:
  \[
  K_a = 10^{-pK_a}
  \]
  
- **\( K_a \rightarrow pK_a \)**:
  \[
  pK_a = -\log(K_a)
  \]

Using these calculations, you can derive the missing values for each acid based on the information provided. Complete the table accurately and ponder on how \( K_a
Transcribed Image Text:### Completing the Acid Dissociation Table for Weak Acids The table below provides measured acid dissociation constants (\( K_a \)) and \( pK_a \) values of three unknown weak acids. This information is pivotal in understanding the strength of these acids. Remember to ensure each number entered has the correct number of significant digits. **Table of Acid Dissociation Constants** | Acid | \( K_a \) | \( pK_a \) | Relative Strength | |------|--------------------|------------|----------------------| | A | (input required) | 1.789 | (Choose one) | | B | 6.2 | (input required) | (Choose one) | | C | 3.3 x 10^(-4) | (input required) | (Choose one) | ### Instructions: 1. **Fill in the Missing Values**: Use the appropriate formulas and calculations to complete the \( K_a \) and \( pK_a \) values where indicated. 2. **Determine Relative Strength**: Use the provided \( K_a \) and \( pK_a \) values to ascertain the relative strength of each acid. Typically, stronger acids have higher \( K_a \) values and lower \( pK_a \) values. ### Explanation of the Symbols and Graph Elements - **\( K_a \)**: Acid dissociation constant that quantifies the strength of an acid in a solution. - **\( pK_a \)**: The logarithmic measure of the acid dissociation constant, calculated as \( pK_a = -\log(K_a) \). The small in-text box on the right of the table component seems to be a digital input tool involving a checkbox option labeled "×10", a check button, and a reset circle arrow. This may assist users in inputting scientific notation correctly. ### Calculation Examples: If you need to calculate \( K_a \) or \( pK_a \): - **\( pK_a \rightarrow K_a \)**: \[ K_a = 10^{-pK_a} \] - **\( K_a \rightarrow pK_a \)**: \[ pK_a = -\log(K_a) \] Using these calculations, you can derive the missing values for each acid based on the information provided. Complete the table accurately and ponder on how \( K_a
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