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Mapa mental

fractions, decimals, percentages, and recurring decimals

lizabeth rawson Maths GCSE Inglês

Conteúdo do mapa

fractions, decimals, percentages, and recurring decimals

  1. multiplication

    • to multiply fractions, multiply the top and bottom separately
      • EXAMPLE:
        • what is 2/3 x 1/3?
          • 2 x 1 = 2
            • 3 x 3 = 9
            • the answer is 2 / 9
  2. division

    • you flip one of them, and the multiply
      • EXAMPLE:
        • what is 4/3 / 2/5?
          • same as 3/4 x 2/5
            • 3 x 2 = 6
              • 4 x 5 = 20
              • the answer is 6 / 20
  3. addition and subtraction

    • first, make the denominators the same, and the add or subtract the numerators
      • EXAMPLE - SUBTRACTION:
        • 1/3 - 2/7
          • 7/21 - 6/21
            • 1/21
      • EXAMPLE - ADDITION:
        • 4/5 + 1/2
          • 8/10 + 5/10
            • 13/10
  4. recognising recurring + terminating decimals

    • all fractions where the denominator has prime factors of only 2 or 5, it will have terminating decimals (they come to an end). all others will give recurring decimals.
  5. how to convert to and from recurring decimals

    • turning a recurring decimal into a fraction when the first recurring number is after the decimal point
      • let r = your recurring decimal eg r = 0. ´2 3 ´4
        • 1000 r = 234. ´2 3 ´4
          • 1000 r - r = 234
            • 999r = 234
              • r = 234/999
    • turning recurring decimal to fraction when the first recurring number isn't right after the decimal point
      • so let r = your decimal, eg r = 0.1 ´6
        • multiply r by a power of 10, to move the recurring number to the decimal point, so 10r = 1. ´6
          • now multiply agian, to move the recurring point pass the decimal point, 100r = 16. ´6
            • 100r - 10r = 15
              • 90r = 15
                • r = 15 / 90 = 1/6
    • fractions into recurring decimals
      • eg, write 8/33 as a recurring decimal
        • find an equivalent with all 9s as the denominator, so 24/99
          • this tells you the recurring part, so 24/99 = 0. ´2´4
            • if you have a calculator, you can just do bus stop method and do the division to find out

Informações

Descrição
GCSE Maths (Number) Mapa Mental sobre fractions, decimals, percentages, and recurring decimals, criado por lizabeth rawson em 21-02-2020.
Criado por
lizabeth rawson
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