mdn+n^2dm=0

Lösung

m d n + n^{2} d m = 0

m (n) = e^{c_{1} + \frac{1}{n}}

Schritte zur Lösung

m (n) d n + n^{2} d m (n) = 0

Solve separable ODE:

m (n) = e^{c_{1} + \frac{1}{n}}

m (n) = e^{c_{1} + \frac{1}{n}}

3 x + 20 y y^{^{'}} = 0, y (2) = 5

(ln (y))^{3} \frac{d y}{d x} = x^{3} y

d y + (x^{2} y - x^{2}) d x = 0

\frac{d y}{d x} = \frac{y}{x ^{2} + 1}

e^{2 x} y^{^{'}} = y - y e^{3 x}