\"\"

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The equation is \"\".

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\"\"      (Subtract 25 from each side)

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\"\"                (Apply additive inverse property: \"\")

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\"\".                                  (Subtract: \"\")\"\"

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In this trinomial, \"\".Either m or p is negative, but not both.

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Since b is positive, the factor with the greater absolute value is also positive.

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List the factors of \"\", where one factor of each pair is negative.

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Look for the

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\"\"

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\"\"

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Apply the pattern: \"\".

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\"\"          (Substitute \"\")

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\"\"      (Apply distributive property: \"\")

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\"\"   (Apply distributive property: \"\")

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\"\"            (Apply distributive property: \"\")\"\"

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Use the principle of zeroproducts, which says, if ab=0, either a , b or both must be equal to zero.

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\"\"

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\"\"            (Add 1 to each side)

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\"\"                  (Apply additive inverse property: \"\")

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\"\"                        (Apply additive identity property: \"\")

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\"\".                                       (Apply additive identity property: \"\")\"\"

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\"\"

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\"\"           (Subtract 9 from each side)

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\"\"                 (Apply additive inverse property: \"\")

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\"\"                        (Apply additive identity property: \"\")

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\"\".                                 (Subtract: \"\")\"\"

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The roots are \"\".