Factorization of polynomials
Factoring polynomials is breaking them down to the products of other smaller polynomials. Identifying the greatest common divisor (GCF) is an important first step because it will reduce the number of factors in each term and thus make factoring easier. In addition to polynomials, it can be factored by decomposition of the intermediate term or by difference of squares. Then, the Zero Product Property can be applied to solve the equation.
x² + 10x + 16
Use the sum-product pattern.
x² + 8x + 2x + 16
Extract the common factors.
x (x + 8) + 2(x + 8)
Rewrite factored
( x + 2 ) ( x + 8 ) ===> Answer
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