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Notes 8.7 – FACTORING SPECIAL CASES
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I. Perfect Square Trinomials
Recall: The Square of a Binomial The of a binomial is the SQUARE of the FIRST term plus the PRODUCT of the terms plus the SQUARE of the LAST term. Therefore something like , can be factored to be SQUARE TWICE
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FIRST LAST SECOND SQUARE How to recognize perfect square trinomials:
1.) The and terms are perfect squares! SECOND SQUARE 2.) The term is twice the product of their roots. Example: What is the factored form of
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Example: What is the factored form of
Since b is negative, we need to use the negative square root of c.
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Example: What is the factored form of
Since b is negative, we need to use the negative square root of c.
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II. The Difference of Two Squares
Recall: Product of a Sum and Difference The of a pair of binomials that is a SUM and a DIFFERENCE of the same two terms is the of their . Therefore something like , can be factored to be PRODUCT DIFFERENCE SQUARES
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Example: What is the factored form of
THERE IS NO SUM OF SQUARES!!!!
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Homework : Tonight: Section pages #’s even
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