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FInding GCF/ Reducing Fraction

This document provides instructions and examples for finding the greatest common factor (GCF) of numbers and reducing fractions to their simplest form. It lists 5 examples of finding the GCF of pairs of numbers, and 5 examples of reducing fractions to their lowest terms by dividing the numerator and denominator by their GCF.

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FINDING THE GCF AND REDUCING FRACTIONS INTO SIMPLEST FORM.
FIND THE GCF OF THE FOLLOWING NUMBERS. 1. 4= 6= GCF 2. 12 = 18 = GCF 3. 7= 21 = GCF
FIND THE GCF OF THE FOLLOWING NUMBERS. 4. 15 = 35 = GCF 5. 24= 8= GCF
REDUCE THE FOLLOWING FRACTIONS INTO LOWEST FORM. 6. 1 of 18 = 3 7. 1 of 27 = 9 8. 2 of 35 = 7 9. 1 of 15= 5 10. 3 of 24= 8

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FInding GCF/ Reducing Fraction

  • 1.
    FINDING THE GCF ANDREDUCING FRACTIONS INTO SIMPLEST FORM.
  • 2.
    FIND THE GCFOF THE FOLLOWING NUMBERS. 1. 4= 6= GCF 2. 12 = 18 = GCF 3. 7= 21 = GCF
  • 3.
    FIND THE GCFOF THE FOLLOWING NUMBERS. 4. 15 = 35 = GCF 5. 24= 8= GCF
  • 4.
    REDUCE THE FOLLOWINGFRACTIONS INTO LOWEST FORM. 6. 1 of 18 = 3 7. 1 of 27 = 9 8. 2 of 35 = 7 9. 1 of 15= 5 10. 3 of 24= 8