Barnard'sStarisapproximately10000000000000000metresfromtheSun.Epsilon
Eridaniisabout100000000000000000metresfromtheSun.Writeeachdistanceasa
powerof10.

Let's convert the distances into powers of 10.

### Barnard's Star:
\( 10000000000000000 \) meters

This is \( 1 \times 10^{16} \) meters.

### Epsilon Eridani:
\( 100000000000000000 \) meters

This is \( 1 \times 10^{17} \) meters.

So:
- The distance of Barnard's Star from the Sun is \( 1 \times 10^{16} \) meters.
- The distance of Epsilon Eridani from the Sun is \( 1 \times 10^{17} \) meters.

Would you like more details on how powers of 10 work, or do you have any questions?

Here are five related questions:
1. How do you convert large numbers into scientific notation?
2. What are some other celestial objects measured in powers of 10?
3. How does the distance between stars compare to distances within our solar system?
4. What is the significance of Barnard's Star and Epsilon Eridani in astronomy?
5. How does scientific notation help in simplifying very large numbers?

**Tip:** When writing large numbers, scientific notation is useful to keep them concise and easier to read.

Barnard's Star is approximately 10000000000000000 meters from the Sun. Epsilon Eridani is about 100000000000000000 meters from the Sun. Write each distance as a power of 10.

Learn how to express the distances of Barnard's Star (1 × 10^16 meters) and Epsilon Eridani (1 × 10^17 meters) from the Sun in scientific notation. This problem focuses on the concepts of powers of 10 and scientific notation, suitable for students in Grades 6-8.

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