To three significant figures, the solution for \( x \) is:

\[
x \approx 0.688
\]

Would you like further clarification or additional details?

Here are 5 related questions:
1. How do you round a number to significant figures?
2. Can you solve \( \log(5x - 3) = -2.5 \) to 3 significant figures?
3. What are the steps to solving logarithmic equations with different bases?
4. How do significant figures affect precision in mathematical calculations?
5. Can you graph the function \( \log(3x - 2) \) and explain its behavior?

**Tip**: Always ensure to maintain consistent significant figures in intermediate steps to avoid rounding errors in the final answer.

Learn how to round numbers to three significant figures with a detailed explanation and examples. This problem focuses on significant figures in mathematics, covering rounding rules and precision in calculations. Suitable for high school students and beyond.

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