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  1. For polynomials in one variable, finding the factors is equivalent to finding the roots: x = a is a root of a polynomial p(x) if and only if (x − a) is a factor of p(x). A polynomial p(x) of degree n has at most n roots, and so at most n factors.
    www.math.toronto.edu/preparing-for-calculus/5_pol…
    This is useful to know: When a polynomial is factored like this: f (x) = (x−a) (x−b) (x−c)... Then a, b, c, etc are the roots! So Linear Factors and Roots are related, know one and we can find the other. (Read The Factor Theorem for more details.) Example: f (x) = (x 3 +2x 2) (x−3)
    www.mathsisfun.com/algebra/polynomials-solving.…

    Relationship Between the Zeros (Roots) and Factors of Polynomials

    • Linear Factors Factors of the form $\,ax + b\,$ are called linear factors. Here, $\,a\,$ and $\,b\,$ are real numbers, with $\,a\ne 0\,.$ ...
    www.onemathematicalcat.org/Math/Precalculus_ob…
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    Factors. We can take a polynomial, such as: f (x) = ax n + bx n-1 + cx n-2 + ... + z. And then factor it like this: f (x) = a (x−p) (x−q) (x−r)... Then p, q, r, etc are the roots (where the polynomial equals zero) Quadratic. Let's try this with a …