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==In factores resolutio polynomiorum==
[[Polynomium]] omne potest in factoribus resolvi (super [[Corpus (mathematica)|corporem]] [[numerus complexus|numerorum complexorum]]). In casu polynomii unius variabilis, pergimus in factores lineares; hoc est [[theorema fundamentale algebrae]]. Exempli gratia:
<math> x^3 + 4x^2 - 52x + 80 = (x + 10) \cdot (x - 2) \cdot (x - 4) </math>
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