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Day 147 β Factoring Trinomials
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Example 1 Factor each polynomial. a. 4 π₯ π₯ 2 β8π₯ b. 36 π 2 π 4 β18 π 3 π 3
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Answer Factor each polynomial. a. 4 π₯ π₯ 2 β8π₯ =2β2βπ₯βπ₯βπ₯+2β2β2β2βπ₯βπ₯β2β2β2βπ₯ =4π₯ π₯ 2 +4π₯ 4π₯ β4π₯ 2 The GCF is ππ =4π₯( π₯ 2 +4π₯β2) Distributive property
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Example 1 Factor each polynomial. b. 36 π 2 π 4 β18 π 3 π 3 =3β3β2β2βπβπβπβπββ3β3β2βπβπβπβπβπβπ =18 π 2 π 2 2 β18 π 2 π 2 (ππ) The GCF is 18 π 2 =18 π 2 π 2 (2βππ) Distributive property. To check that you factored correctly, multiply the factors. By removing the greatest common factor of a polynomial, you can present some geometric formulas in compact form.
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Difference of Two Squares
When two binomials have first terms that are equal and last terms that are opposites they are called conjugates. The product of conjugates is called the difference of two squares. π π β π π =(π+π)(πβπ)
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