(2x^4+6)/(x^4)=0

Lösung

\frac{2 x ^{4} + 6}{x ^{4}} = 0

x = \frac{4 3}{2} + \frac{4 3}{2} i, x = - \frac{4 3}{2} - \frac{4 3}{2} i, x = \frac{4 3}{2} - \frac{4 3}{2} i, x = - \frac{4 3}{2} + \frac{4 3}{2} i

Schritte zur Lösung

\frac{2 x ^{4} + 6}{x ^{4}} = 0

\frac{f ( x )}{g ( x )} = 0 \Rightarrow f (x) = 0

2 x^{4} + 6 = 0

Löse

2 x^{4} + 6 = 0 : x = \frac{4 3}{2} + \frac{4 3}{2} i, x = - \frac{4 3}{2} - \frac{4 3}{2} i, x = \frac{4 3}{2} - \frac{4 3}{2} i, x = - \frac{4 3}{2} + \frac{4 3}{2} i

x = \frac{4 3}{2} + \frac{4 3}{2} i, x = - \frac{4 3}{2} - \frac{4 3}{2} i, x = \frac{4 3}{2} - \frac{4 3}{2} i, x = - \frac{4 3}{2} + \frac{4 3}{2} i

\frac{2 x}{5 - x} = \frac{15 - 2 x}{x}

\frac{x}{x - 4} - \frac{2 x}{x + 4} = 1

\frac{1}{4} + \frac{3}{x + 7} = 1

\frac{x}{x + 1} = 1

\frac{5}{2 x + 6} = \frac{x + 1}{x + 3}