The reaction D + E = 2F has Ko and [E] = 5 M. What is the equilibrium [F]? (1.99x10^1) and is started with [D] = 5 M

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Chapter1: Chemical Foundations
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The reaction \( \text{D} + \text{E} \rightleftharpoons 2\text{F} \) has \( K_c = (1.99 \times 10^1) \) and is started with [D] = 5 M and [E] = 5 M. What is the equilibrium [F]?

### Instructions:

- **Enter your answer in scientific notation with 3 significant figures. Do not include any units in your answer.**
  
- **Do not round any intermediate calculations.**

- **Note:** Your answer is assumed to be reduced to the highest power possible.

### Your Answer:

[  ] x10 [  ]  
\(5\)
Transcribed Image Text:The reaction \( \text{D} + \text{E} \rightleftharpoons 2\text{F} \) has \( K_c = (1.99 \times 10^1) \) and is started with [D] = 5 M and [E] = 5 M. What is the equilibrium [F]? ### Instructions: - **Enter your answer in scientific notation with 3 significant figures. Do not include any units in your answer.** - **Do not round any intermediate calculations.** - **Note:** Your answer is assumed to be reduced to the highest power possible. ### Your Answer: [ ] x10 [ ] \(5\)
**Problem Statement:**

What is the pH at 90.00 mL of titrant in the titration of 50.00 mL of 0.400 M B (a generic base with \( K_b = (4.45 \times 10^{-10}) \)) with 0.200 M HNO₃?

**Instructions:**

- Enter your answer in scientific notation with 3 significant figures. Do not include any units in your answer.
- Do not round any intermediate calculations.

**Note:**

Your answer is assumed to be reduced to the highest power possible.

**Input Field:**

Your Answer:  
[Textbox] x10 [Textbox]

Answer
Transcribed Image Text:**Problem Statement:** What is the pH at 90.00 mL of titrant in the titration of 50.00 mL of 0.400 M B (a generic base with \( K_b = (4.45 \times 10^{-10}) \)) with 0.200 M HNO₃? **Instructions:** - Enter your answer in scientific notation with 3 significant figures. Do not include any units in your answer. - Do not round any intermediate calculations. **Note:** Your answer is assumed to be reduced to the highest power possible. **Input Field:** Your Answer: [Textbox] x10 [Textbox] Answer
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