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Recall: By the distributive property, we have x ( x + 2 ) = x² + 2x Now we’re given a polynomial expression and we want to perform the “opposite” of the.

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Presentation on theme: "Recall: By the distributive property, we have x ( x + 2 ) = x² + 2x Now we’re given a polynomial expression and we want to perform the “opposite” of the."— Presentation transcript:

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2 Recall: By the distributive property, we have x ( x + 2 ) = x² + 2x Now we’re given a polynomial expression and we want to perform the “opposite” of the distributive property which we call “factoring”. Factoring means writing a sum or difference as a product. Factoring out the GCF (Greatest Common Factor)

3 Examples

4 Factor each of the polynomials Examples

5 1.Group terms. 2.Factor GCF out of each grouped binomial. 3.Now factor out GCF (a binomial) from the two factors found in step two. Factoring by grouping

6 Factor each of the polynomials completely Examples


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