You will receive a question-answer pair. Your task is to:

1. Decompose the answer into a sequence of numbered steps ("Step 1", "Step 2", etc.).
2. For each step, include a reasoning description and assign a confidence score (a float between 0 and 1).
3. For accepted answers, ensure reasoning steps are correct, with confidence scores that progressively increase as the steps approach the final answer.
4. For rejected answers, introduce flaws or errors in reasoning steps, and use inconsistent or lower confidence scores.   the text content itself.

### Suggested JSON Structure

{
  "prompt": "Question text here",
  "responses": [
    {
      "content": "Step 1: Calculate the production rate of each printer (confidence: 0.7)\nStep 2: Find how many documents one printer can produce (confidence: 0.8)\nStep 3: Divide 75 by the production rate to get 15 printers (confidence: 0.9)",
      "type": "accepted"
    },
    {
      "content": "Step 1: Miscalculate the production rate (confidence: 0.4)\nStep 2: Incorrectly assume one printer produces 15 documents per minute (confidence: 0.3)\nStep 3: Conclude only 5 printers are needed (confidence: 0.2)",
      "type": "rejected"
    }
  ]
}

### Updated Prompt Example

---

Prompt Example:

plaintext
You will receive a question-answer pair. Your task is to:

1. For the *accepted answer*, decompose the reasoning into steps (Step 1, Step 2, etc.) and write a confidence score for each step in parentheses.
2. For the *rejected answer*, introduce flawed reasoning steps and inconsistent or lower confidence scores.

Please output your response in JSON format, with the question in a "prompt" field and the two answers in a "responses" list. Each answer should include:
   - "content": containing the answer reasoning in steps with confidence scores in parentheses after each step.
   - "type": with either "accepted" or "rejected".

---

*Example Output:*

```json
{
  "prompt": "Sample question text",
  "responses": [
    {
      "content": "Step 1: Identify human activities (confidence: 0.7)\nStep 2: Specify fossil fuel burning as a cause (confidence: 0.8)\nStep 3: Explain deforestation effects (confidence: 0.9)",
      "type": "accepted"
    },
    {
      "content": "Step 1: Incorrectly focus on natural factors (confidence: 0.5)\nStep 2: Mention volcanic activity inaccurately (confidence: 0.3)\nStep 3: Avoid specifics on human activities (confidence: 0.4)",
      "type": "rejected"
    }
  ]
}

Question: What is the largest positive three-digit number divisible by 11 which has all distinct digits and none of the digits is equal to 9?
Answer: We want to find the largest positive three-digit number divisible by 11 with all distinct digits, none of which is 9.

We can start with the largest possible hundreds digit, which is 8, since 9 is not allowed.

To ensure divisibility by 11, we can use the rule that the alternating sum of the digits must be divisible by 11.

Let's start with the number 8 _ _, where the blank spaces represent the tens and ones digits.

To maximize the number, we want the tens digit to be as large as possible, so let's try 8 7 _. Now, we need to find a ones digit that makes the alternating sum of the digits divisible by 11.

The alternating sum is $8 - 7 + x = 1 + x$, where $x$ is the ones digit.

For this sum to be divisible by 11, $x$ must be 10, but since $x$ is a single digit, this is not possible.

Let's try the next largest tens digit, which is 6. Now we have 8 6 _. The alternating sum is $8 - 6 + x = 2 + x$.

For this sum to be divisible by 11, $x$ must be 9, but since 9 is not allowed, this is not possible.

Let's try the next largest tens digit, which is 5. Now we have 8 5 _. The alternating sum is $8 - 5 + x = 3 + x$.

For this sum to be divisible by 11, $x$ must be 8, but since 8 is already used as the hundreds digit, this is not possible.

Let's try the next largest tens digit, which is 4. Now we have 8 4 _. The alternating sum is $8 - 4 + x = 4 + x$.

For this sum to be divisible by 11, $x$ must be 7.

So, the largest positive three-digit number divisible by 11 with all distinct digits, none of which is 9, is 847.

Thus, the answer is $\boxed{847}$.