What is 5/9 as a decimal?

Understand the Problem

The question is asking to convert the fraction 5/9 into its decimal form, which involves performing the division of the numerator by the denominator.

Answer

$0.\overline{5}$
Answer for screen readers

The final answer is $0.\overline{5}$

Steps to Solve

  1. Set up the division problem

    To convert the fraction $\frac{5}{9}$ to a decimal, we need to divide 5 by 9.

  2. Perform the division

    Divide 5 by 9. Since 5 is less than 9, the result will be a decimal less than 1.0. You can perform long division to find the decimal.

    Set up 5 divided by 9:

    $5 \div 9 = 0.5555...$

    The digits 5 repeat infinitely, so the decimal representation is $0.\overline{5}$.

  3. Write the result in decimal form

    The decimal form of $\frac{5}{9}$ is $0.\overline{5}$, indicating that the digit 5 repeats indefinitely.

The final answer is $0.\overline{5}$

More Information

Repeating decimal fractions often appear when dividing numbers that do not evenly divide into each other.

Tips

A common mistake is to round the decimal too soon or not recognizing that the decimal repeats indefinitely.

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