faktorisieren 216w^4-125w

Lösung

faktorisieren

216 w^{4} - 125 w

w (6 w - 5) (36 w^{2} + 30 w + 25)

Schritte zur Lösung

216 w^{4} - 125 w

Klammere gleiche Terme aus

w : w (216 w^{3} - 125)

= w (216 w^{3} - 125)

Faktorisiere

216 w^{3} - 125 : (6 w - 5) (6^{2} w^{2} + 5 \cdot 6 w + 5^{2})

= w (6 w - 5) (6^{2} w^{2} + 5 \cdot 6 w + 5^{2})

Vereinfache

w (6 w - 5) (6^{2} w^{2} + 5 \cdot 6 w + 5^{2}) : w (6 w - 5) (36 w^{2} + 30 w + 25)

= w (6 w - 5) (36 w^{2} + 30 w + 25)

f a c t or 5 - 45 x^{5}

1 > \frac{y}{2} - 1

x + 5 = 8

5 x^{2} - 30 x + 6 = 0

4 x - 8 x^{2} = 0