Esercizio
$\frac{\left(x^6+x^3-6\right)}{x+1}$
Soluzione passo-passo
1
Dividere $x^6+x^3-6$ per $x+1$
$\begin{array}{l}\phantom{\phantom{;}x\phantom{;}+1;}{\phantom{;}x^{5}-x^{4}+x^{3}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}}\\\phantom{;}x\phantom{;}+1\overline{\smash{)}\phantom{;}x^{6}\phantom{-;x^n}\phantom{-;x^n}+x^{3}\phantom{-;x^n}\phantom{-;x^n}-6\phantom{;}\phantom{;}}\\\phantom{\phantom{;}x\phantom{;}+1;}\underline{-x^{6}-x^{5}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}}\\\phantom{-x^{6}-x^{5};}-x^{5}\phantom{-;x^n}+x^{3}\phantom{-;x^n}\phantom{-;x^n}-6\phantom{;}\phantom{;}\\\phantom{\phantom{;}x\phantom{;}+1-;x^n;}\underline{\phantom{;}x^{5}+x^{4}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}}\\\phantom{;\phantom{;}x^{5}+x^{4}-;x^n;}\phantom{;}x^{4}+x^{3}\phantom{-;x^n}\phantom{-;x^n}-6\phantom{;}\phantom{;}\\\phantom{\phantom{;}x\phantom{;}+1-;x^n-;x^n;}\underline{-x^{4}-x^{3}\phantom{-;x^n}\phantom{-;x^n}\phantom{-;x^n}}\\\phantom{;;-x^{4}-x^{3}-;x^n-;x^n;}-6\phantom{;}\phantom{;}\\\end{array}$
$x^{5}-x^{4}+x^{3}+\frac{-6}{x+1}$
Risposta finale al problema
$x^{5}-x^{4}+x^{3}+\frac{-6}{x+1}$