What is the factor theorem of polynomials.
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Something from the pile of my notes:
Have fun
The factor theorem describes the relationship between the root of a polynomial and a factor of the polynomial. If the polynomial \(p(x)\) is divided by \(cx - d\) and the remainder, given by \(p \left( \frac{d}{c} \right),\) is equal to zero, then \(cx - d\) is a factor of \(p(x)\).
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Step-by-step explanation:
The point of the Factor Theorem is the reverse of the Remainder Theorem: If you synthetic-divide a polynomial by x = a and get a zero remainder, then, not only is x = a a zero of the polynomial (courtesy of the Remainder Theorem), but x – a is also a factor of the polynomial (courtesy of the Factor Theorem).
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