I'm going to give you an operation. Perform it, and report the answer using the fewest number of significant figures baseed on the value


45.2 * 0.035

To perform the operation:

\[ 45.2 \times 0.035 = 1.582 \]

Now, let's determine the number of significant figures:

- The number **45.2** has **3 significant figures**.
- The number **0.035** has **2 significant figures**.

The final answer should be reported with the fewest number of significant figures, which is **2**.

So, the result rounded to 2 significant figures is:

\[ \textbf{1.6} \]

Would you like further details, or do you have any questions?

Here are 5 related questions:

1. How do you determine the number of significant figures in a number?
2. What are the rules for rounding numbers to a specific number of significant figures?
3. How do significant figures affect multiplication and division operations?
4. Can you explain the difference between significant figures and decimal places?
5. How would the significant figures rule apply to addition and subtraction?

**Tip:** Always remember that in multiplication and division, the number of significant figures in the result should match the number with the fewest significant figures in the input values.

I'm going to give you an operation. Perform it, and report the answer using the fewest number of significant figures based on the value 45.2 * 0.035

Perform the multiplication of 45.2 and 0.035, and learn how to round the result to the correct number of significant figures. This math problem covers important concepts like multiplication and significant figures, making it suitable for Grades 9-12.

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