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The result of the division \( 0.092 \div 8.3 \) is approximately 0.011084337349397589.

Now, let's consider the correct number of significant figures. The original numbers 0.092 has 2 significant figures, and 8.3 has 2 significant figures as well. Therefore, the final answer should be reported with 2 significant figures.

So, rounding to 2 significant figures:  
\[
0.092 \div 8.3 = 0.011
\]

Would you like more details or have any questions?

Here are 5 related questions to explore further:
1. What are the rules for determining significant figures in multiplication and division?
2. How do significant figures differ in addition and subtraction operations?
3. Why is rounding important in scientific measurements?
4. How can you determine the number of significant figures in a decimal number?
5. What role do significant figures play in precision and accuracy?

**Tip:** When performing calculations, always look at the number with the least significant figures to determine the precision of the final answer.

Perform the following mathematical operation, and report the answer to the correct number of significant figures. 0.092 ÷ 8.3 = ?

Learn how to solve the division of 0.092 ÷ 8.3 while considering significant figures. This guide explains the rules of significant figures and rounding in division and provides a detailed solution. Perfect for students in Grades 8-10.

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