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Factoring using GCF Algebra I.

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Presentation on theme: "Factoring using GCF Algebra I."— Presentation transcript:

1 Factoring using GCF Algebra I

2 Definitions Prime number – is a whole number whose only factors are itself and one (a number can’t be factored any more) Composite number – is an integer that can be factored Greatest Common Factor – of two monomials is the product of their common factors (largest number that will go into 2 numbers) Factored Form – A monomial is in factored form when it is expressed as the product of prime numbers and variables and NO variable has an exponent greater than 1.

3 Factor any problem into prime factors first
180 = 1) Factor 180 List them in numerical order Now list out All the Prime factors

4 2) Find the GCF of 54, 63, 180 Which factors 54 = 63 =
do each of these have in common? 54 = 63 = 180 = The GCF is Greatest Common Factor – of two monomials is the product of their common factors (largest number that will go into 2 numbers)

5 3) Find the GCF of 24, 64, 80 Which factors 24 = 64 = do each of these
have in common? 24 = 64 = 80 = The GCF is Greatest Common Factor – of two monomials is the product of their common factors (largest number that will go into 2 numbers)

6 4) Factor GCF of 10y2 + 15y Which factors 10y2 = 15y =
do each of these have in common? 10y2 = 15y = Use distributive property

7 5) Factor GCF of 21ab – 33a2bc You try it 21ab = 33a2bc = Use
Which factors do each of these have in common? Use distributive property

8 6) Factor GCF of 4x3 – 12x2 +20x 4x3 = 12x2 = 20x = Use distributive
Which factors do each of these have in common? 4x3 = 12x2 = 20x = Use distributive property

9 7) Factor GCF of 2x3 + 4x2 + 6x You try it 2x3 = 4x2 = 6x = Use
Which factors do each of these have in common? Use distributive property


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