The expression you provided is \( 1.59 \times 10 \). However, this isn't clear whether you're multiplying \( 1.59 \) by \( 10 \), or if this is part of a scientific notation format (like \( 1.59 \times 10^n \)). 

Assuming you mean \( 1.59 \times 10 \), the solution is:

\[
1.59 \times 10 = 15.9
\]

Would you like more details, or did you mean something else? Let me know if you'd like to clarify!

### Follow-up questions:
1. How does multiplying by powers of 10 work in scientific notation?
2. What is the result of multiplying \( 1.59 \times 100 \)?
3. How does multiplying decimals by whole numbers affect the decimal place?
4. Can you solve \( 1.59 \times 10^3 \) and explain its significance?
5. What are the common mistakes made when multiplying decimals by powers of 10?

**Tip**: Multiplying by \( 10 \) shifts the decimal point one place to the right!

Find out how to multiply 1.59 by 10 and understand the concept of shifting decimals when multiplying by powers of 10. This explanation is perfect for students in Grades 5-7, covering key arithmetic concepts and the rules of scientific notation.

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