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To solve this problem, we need to calculate the total distance the unicycle moves as its wheel makes 13 complete rotations.

### Key Idea:
The distance the unicycle moves in one complete rotation is equal to the **circumference** of the wheel. If we know the radius (or diameter) of the wheel, we can find the circumference using the formula:
\[
\text{Circumference} = \pi \times \text{Diameter}
\]
Then, multiplying this by 13 (since the wheel makes 13 rotations) will give us the total distance traveled.

### Steps:
1. **Determine the diameter of the wheel** (from the image or if given).
2. **Calculate the circumference of the wheel** using the formula above.
3. **Multiply the circumference by 13** to get the total distance traveled.
4. **Round the result to 1 decimal place**, as requested.

Could you provide the diameter of the unicycle wheel, or do you want me to make an estimation based on the image?

The wheel of this unicycle does exactly 13 complete rotations as it moves along a track. How far does the unicycle move? Give your answer in metres (m) to 1 d.p.

This problem involves calculating how far a unicycle moves after 13 complete rotations. The solution uses the formula for the circumference of a circle (π × Diameter) and requires rounding to 1 decimal place. This problem is suitable for Grades 6-8 and covers key geometry concepts like rotational motion.

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