To help you rewrite fractions with a power of 10 in the denominator as decimals, let's first fill out each column step by step based on the structure you've provided:
Place Value:
-
Tenths:
- Example Fraction: \( \frac{3}{10} \)
- How many zeros are in the denominator? 1
- Decimal: 0.3
- How many digits are after the decimal point? 1
-
Hundredths:
- Example Fraction: \( \frac{25}{100} \)
- How many zeros are in the denominator? 2
- Decimal: 0.25
- How many digits are after the decimal point? 2
-
Thousandths:
- Example Fraction: \( \frac{456}{1000} \)
- How many zeros are in the denominator? 3
- Decimal: 0.456
- How many digits are after the decimal point? 3
Example Responses:
Tenths:
- Example: \( \frac{3}{10} = 0.3 \) (1 digit after decimal)
Hundredths:
- Example: \( \frac{25}{100} = 0.25 \) (2 digits after decimal)
Thousandths:
- Example: \( \frac{456}{1000} = 0.456 \) (3 digits after decimal)
Summary:
- For tenths, there is 1 zero, resulting in 1 digit after the decimal.
- For hundredths, there are 2 zeros, resulting in 2 digits after the decimal.
- For thousandths, there are 3 zeros, resulting in 3 digits after the decimal.
Feel free to use similar fractions and examples based on this structure for filling out your question blanks!
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