Highest Common Factor

Beschreibung

Maths (Number) Mindmap am Highest Common Factor, erstellt von abbylebus am 12/05/2013.
abbylebus
Mindmap von abbylebus, aktualisiert more than 1 year ago
abbylebus
Erstellt von abbylebus vor etwa 11 Jahre
185
0

Zusammenfassung der Ressource

Highest Common Factor
  1. The highest FACTOR that 2 numbers have in common is called the highest common factor (HCF)
    1. e.g find the HCF of 60 and 84:
      1. 60
        1. 2
          1. 30
            1. 2
              1. 15
                1. 3
                  1. THESE ARE PRIME NUMBERS.
                  2. 5
              2. 84
                1. 2
                  1. 42
                    1. 2
                      1. 21
                        1. 3
                          1. 7
                            1. THESE ARE PRIME NUMBERS.
                      2. 60=2x2x3x5
                        1. Now circle the common factors. These are: 2x2x3=12
                          1. The HCF of 60 and 84=12
                        2. 84=2x2x3x7
                        Zusammenfassung anzeigen Zusammenfassung ausblenden

                        ähnlicher Inhalt

                        maths notes
                        grace tassell
                        Mathematics
                        kristycook
                        DECIMALS FOR SCHOOL
                        TYLER MORASSE
                        GCSE Maths: Algebra & Number Quiz
                        Andrea Leyden
                        Fractions and percentages
                        Bob Read
                        GCSE Maths Symbols, Equations & Formulae
                        Andrea Leyden
                        FREQUENCY TABLES: MODE, MEDIAN AND MEAN
                        Elliot O'Leary
                        HISTOGRAMS
                        Elliot O'Leary
                        CUMULATIVE FREQUENCY DIAGRAMS
                        Elliot O'Leary
                        GCSE Maths: Geometry & Measures
                        Andrea Leyden
                        GCSE Maths: Understanding Pythagoras' Theorem
                        Micheal Heffernan