(x-2)y^'=y

Lösung

(x - 2) y^{^{'}} = y

y = e^{c_{1}} x - 2 e^{c_{1}}

Schritte zur Lösung

(x - 2) y^{'} (x) = y

Solve separable ODE:

y = e^{c_{1}} x - 2 e^{c_{1}}

y = e^{c_{1}} x - 2 e^{c_{1}}

\frac{d S}{d t} = 0.04 - \frac{1}{600} S

\frac{d y}{d t} + \frac{t}{y ( t ^{2} - 1 )} = 0

x \frac{d x}{d y} = 4 y

\frac{d y}{y} = \frac{d x}{( 1 + x )}

d y - (y - 1)^{2} \cdot d x = 0