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Glencoe Algebra 1 Factor Perfect Square Trinomials The patterns shown below can be used to factor perfect square trinomials Study Guide and Intervention
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Factor by grouping = 4x[(x - 1)(x + 1)(x + 2)] Factor the difference of squares Exercises Factor each polynomial 1 x2 - 81 2 m2 - 100 3 16n2 - 25 (x + 9)(x - 9)
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Squares of Sums and Differences Some pairs of binomials have products that follow specific patterns One such pattern is called the square of a sum Another is
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Study Guide and Intervention Solving ax2 + bx + c = 0 Factor ax2 + bx + c To factor a trinomial of the form ax2 + bx + c, find two integers, m and p whose product
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Factor by grouping = 4x(x – 1)(x + 1)(x + 2) Factor the difference of squares
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Chapter 8 58 Glencoe Algebra 1 Study Guide and Intervention (continued) Perfect Squares Solve Equations with Perfect Squares Factoring and the
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19 nov 2020 · Wallenberg's Math Site 8-5 Study Guide and Guide And Intervention Factoring Trinomials c = 0 Factor x2 + bx + c To factor a trinomial of
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Study Guide and Intervention Workbook add these pages to their mathematics study factoring factoring by grouping FOIL method perfect square trinomial
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14 avr 2020 · 8-4 Study Guide and Intervention Special Products (Due Date: Sunday, April 12th midnight) Squares of Sums and Differences Some pairs of
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Chapter 8 44 Glencoe Algebra 1 8-7 Study Guide and Intervention (continued) Solving ax2 + bx + c = 0 Solve Equations by Factoring Factoring and the Zero Product Property can be used to solve some equations of the form a 2 + bx + c = 0 Example: Solve 12???? + 3x = 2 –2x Check your solutions 12 2 + 3x = 2 – 2x Original equation
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Factoring Special Products Factor Differences of Squares The binomial expression 2 – 2 is called the difference of two squares The following pattern shows how to factor the difference of squares Difference of Squares 2 2 = (a – b)(a + b) = (a + b)(a – b) Example 1: Factor each polynomial – 64 2 – 64 Example 2: Factor each polynomial a
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Study Guide and Intervention Special Products Squares of Sums and Differences Some pairs of binomials have products that follow specific patterns One such pattern is called the square of a sum Another is called the square of a difference Square of a sum(a+b)2= (a+b)(a+b) =a2+ 2ab+b2
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