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Recurring decimals
Grade 9
By Mr Tono
Converting recurring decimals to
fractions
 Converting recurring decimals to fractions is representing a recurring decimal as a
fraction without changing its value.
 A recurring decimal is a decimal number that has a digit (or group of digits) that
repeats forever. The part that repeats can also be shown by placing dots over the first
and last digits of the repeating pattern.
 E.g.
are all recurring decimals
How to convert recurring decimals to fractions
Example 1
 Convert 0. 1 to a fraction
0. 1 = 𝑥 Equation 1
Because 0. 1 = 𝑥 has one repeating digit, we will multiply by 10
0. 1 × 10 = 1. 1
Remember because you are multiplying the whole of Equation 1 you also need to
multiply the variable 𝑥 by 10 (see below)
0. 1 = 𝑥 Equation 1
0. 1 × 10 = 𝑥 × 10
1. 1 = 10𝑥 Equation 2
1. 1 = 10𝑥 Equation 2
0. 1 = 𝑥 Equation 1
1 = 9𝑥
1 = 9𝑥
1
9
= 𝑥
Recurring decimals.pptx
Recurring decimals.pptx

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Recurring decimals.pptx

  • 2. Converting recurring decimals to fractions  Converting recurring decimals to fractions is representing a recurring decimal as a fraction without changing its value.  A recurring decimal is a decimal number that has a digit (or group of digits) that repeats forever. The part that repeats can also be shown by placing dots over the first and last digits of the repeating pattern.
  • 3.  E.g. are all recurring decimals
  • 4. How to convert recurring decimals to fractions
  • 5. Example 1  Convert 0. 1 to a fraction
  • 6. 0. 1 = 𝑥 Equation 1 Because 0. 1 = 𝑥 has one repeating digit, we will multiply by 10 0. 1 × 10 = 1. 1 Remember because you are multiplying the whole of Equation 1 you also need to multiply the variable 𝑥 by 10 (see below) 0. 1 = 𝑥 Equation 1 0. 1 × 10 = 𝑥 × 10 1. 1 = 10𝑥 Equation 2
  • 7. 1. 1 = 10𝑥 Equation 2 0. 1 = 𝑥 Equation 1 1 = 9𝑥 1 = 9𝑥 1 9 = 𝑥