Write a balanced net ionic equation to show why the solubility of PbCO3(s) increases in the presence of a strong acid and calculate the equilibrium constant for the reaction of this sparingly soluble salt with acid. Consider only the FIRST STEP in the reaction with strong acid. Use the pull-down boxes to specify states such as (aq) or (s). A₂ A³ K= ? v A₂ A² A₂ A³ ? A₂ A³ ? A₂ A³ ?

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**Title: Understanding the Increased Solubility of PbCO₃(s) in the Presence of a Strong Acid**

**Introduction:**
In this lesson, we will explore why the solubility of lead carbonate (PbCO₃(s)) increases when a strong acid is present. We will also calculate the equilibrium constant for the reaction of this sparingly soluble salt with acid, considering only the first step of the reaction.

**Activity: Balanced Net Ionic Equation**

**Instructions:**
Create the balanced net ionic equation by filling in the blanks and selecting the correct states (aqueous, solid) using the provided pull-down boxes.

**Step-by-Step Process:**
1. Identify the components involved in the reaction.
2. Write down the balanced equation considering only the first step.
3. Ensure that all charges and mass are balanced.

Here's a visual aid to help you complete the equation:

**Equation Boxes:**
1. [Blank Box 1] (Choose from the dropdown: aqueous or solid)
2. "+" (add the next component)
3. [Blank Box 2] (Choose from the dropdown: aqueous or solid)
4. ↔ (indicating equilibrium)
5. [Blank Box 3] (Choose from the dropdown: aqueous or solid)
6. "+" (add the next component)
7. [Blank Box 4] (Choose from the dropdown: aqueous or solid)
8. "+" (add the next component)
9. [Blank Box 5] (Choose from the dropdown: aqueous or solid)

**Example Layout:**
- Initial Components
  - Reactant 1: [PbCO₃] (State dropdown)
  - Reactant 2: [H⁺ from acid] (State dropdown)

- Products (First Step of Reaction)
  - Product 1: [Pb²⁺] (State dropdown)
  - Product 2: [HCO₃⁻] (State dropdown)

**Final Task:**
Calculate the equilibrium constant, K, based on the completed equation.

```
K = [Input the calculated value]
```

**Conclusion:**
Understanding the increased solubility of PbCO₃(s) in the presence of a strong acid will enhance comprehension of chemical equilibria and solubility principles.
Transcribed Image Text:**Title: Understanding the Increased Solubility of PbCO₃(s) in the Presence of a Strong Acid** **Introduction:** In this lesson, we will explore why the solubility of lead carbonate (PbCO₃(s)) increases when a strong acid is present. We will also calculate the equilibrium constant for the reaction of this sparingly soluble salt with acid, considering only the first step of the reaction. **Activity: Balanced Net Ionic Equation** **Instructions:** Create the balanced net ionic equation by filling in the blanks and selecting the correct states (aqueous, solid) using the provided pull-down boxes. **Step-by-Step Process:** 1. Identify the components involved in the reaction. 2. Write down the balanced equation considering only the first step. 3. Ensure that all charges and mass are balanced. Here's a visual aid to help you complete the equation: **Equation Boxes:** 1. [Blank Box 1] (Choose from the dropdown: aqueous or solid) 2. "+" (add the next component) 3. [Blank Box 2] (Choose from the dropdown: aqueous or solid) 4. ↔ (indicating equilibrium) 5. [Blank Box 3] (Choose from the dropdown: aqueous or solid) 6. "+" (add the next component) 7. [Blank Box 4] (Choose from the dropdown: aqueous or solid) 8. "+" (add the next component) 9. [Blank Box 5] (Choose from the dropdown: aqueous or solid) **Example Layout:** - Initial Components - Reactant 1: [PbCO₃] (State dropdown) - Reactant 2: [H⁺ from acid] (State dropdown) - Products (First Step of Reaction) - Product 1: [Pb²⁺] (State dropdown) - Product 2: [HCO₃⁻] (State dropdown) **Final Task:** Calculate the equilibrium constant, K, based on the completed equation. ``` K = [Input the calculated value] ``` **Conclusion:** Understanding the increased solubility of PbCO₃(s) in the presence of a strong acid will enhance comprehension of chemical equilibria and solubility principles.
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