(y^4-x^2)*(dy)/(dx)=-xy

Lösung

(y^{4} - x^{2}) \cdot \frac{d y}{d x} = - x y

y = c_{1} + - x^{2} + c_{1}^{2}, y = - c_{1} + - x^{2} + c_{1}^{2}, y = c_{1} - - x^{2} + c_{1}^{2}, y = - c_{1} - - x^{2} + c_{1}^{2}

Schritte zur Lösung

(y^{4} - x^{2}) \cdot \frac{d y}{d x} = - x y

Solve exact ODE:

y = c_{1} + - x^{2} + c_{1}^{2}, y = - c_{1} + - x^{2} + c_{1}^{2}, y = c_{1} - - x^{2} + c_{1}^{2}, y = - c_{1} - - x^{2} + c_{1}^{2}

y = c_{1} + - x^{2} + c_{1}^{2}, y = - c_{1} + - x^{2} + c_{1}^{2}, y = c_{1} - - x^{2} + c_{1}^{2}, y = - c_{1} - - x^{2} + c_{1}^{2}

\int (x - 1)^{5} d x

l a pl a ce t r an s f or m e^{- t} cos (2 t)

\frac{\partial}{\partial x} (x^{\frac{1}{2}} y^{\frac{1}{2}} z)

\int_{0}^{6} 1 + x d x

x \to 3 + lim (\frac{x + 9}{x - 3})