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The image asks to calculate the expression \( 1.47 + \frac{9}{32} \) and round the result to match the number of decimal digits in \( 1.47 \).

Let's solve this step by step.

1. First, convert \( \frac{9}{32} \) to its decimal form:
   \[
   \frac{9}{32} = 0.28125
   \]

2. Now, add this to \( 1.47 \):
   \[
   1.47 + 0.28125 = 1.75125
   \]

3. Since \( 1.47 \) has two decimal places, we will round the result to two decimal places:
   \[
   1.75125 \approx 1.75
   \]

The final answer is \( 1.75 \).

Would you like further details or have any other questions?

Here are 5 related questions to expand on this concept:
1. How do you convert a fraction into its decimal form?
2. What is the process for rounding numbers to a specified number of decimal places?
3. Why is it important to maintain the same number of decimal places in certain calculations?
4. What is the general rule for adding and subtracting decimals?
5. How can fractions be approximated if the decimal equivalent is repeating?

**Tip:** When rounding, if the digit after the place you're rounding to is 5 or more, round up the last kept digit.

Calculate in decimal form: 1.47 + (9 / 32). Round to agree with the number of decimal digits in the decimal number.

Learn how to add decimals and fractions with the example 1.47 + (9/32). This problem demonstrates how to convert a fraction to its decimal form and round the final result to two decimal places.

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