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Review: Factoring Trinomials
Texas Algebra I Review: Factoring Trinomials
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Lesson Objectives The student will be able to:
Write a given trinomial as a product of its factors
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Trinomials Factor by finding GCF.
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Trinomials Factor. factors 56 1 56 2 28 4 14 7 8
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Trinomials Factor. Which pair’s sum is middle term? 1 56 2 28 4 14 7 8
factors 56 1 56 2 28 4 14 7 8 Which pair’s sum is middle term?
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Trinomials Factor. Which pair’s sum is middle term? 1 56 2 28 4 14 7 8
factors 56 1 56 2 28 4 14 7 8 Which pair’s sum is middle term?
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Trinomials Factor. Which pair’s sum is middle term? 1 56 2 28 4 14 7 8
factors 56 1 56 2 28 4 14 7 8 Which pair’s sum is middle term?
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Trinomials Factor by grouping.
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Trinomials Factor by grouping. Break up center term:
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Trinomials Factor by grouping. Group the first pair of terms and last pair.
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Trinomials Factor by grouping. Factor out the GCF from the front and back set.
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Trinomials Factor by grouping. Notice that the binomial term is the same.
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Trinomials Factor by grouping. That means we can factor it out!
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Trinomials Factor by grouping. The second set of parenthesis is what’s left.
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Trinomials This is a binomial, but we need to mention it here. This is a special case called the difference of squares. “difference” Perfect squares
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Trinomials This is a binomial, but we need to mention it here. This is a special case called the difference of squares. “difference” Perfect squares
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Trinomials There are also special trinomials that are perfect squares.
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Trinomials There are also special trinomials that are perfect squares.
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Trinomials There are also special trinomials that are perfect squares.
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Trinomials This is also a perfect square. 2 x 5 Perfect squares
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Lesson Objectives The student will be able to:
Write a given trinomial as a product of its factors
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