(\partial}{\partial s}(\frac{s-3r)/t)

Lösung

\frac{\partial}{\partial s} (\frac{s - 3 r}{t})

\frac{1}{t}

Schritte zur Lösung

\frac{\partial}{\partial s} (\frac{s - 3 r}{t})

Behandle

r, t

als Konstanten

Entferne die Konstante:

(a \cdot f)^{'} = a \cdot f^{'}

= \frac{1}{t} \frac{\partial}{\partial s} (s - 3 r)

Wende die Summen-/Differenzregel an:

(f \pm g)^{'} = f^{'} \pm g^{'}

= \frac{1}{t} (\frac{\partial}{\partial s} (s) - \frac{\partial}{\partial s} (3 r))

\frac{\partial}{\partial s} (s) = 1

\frac{\partial}{\partial s} (3 r) = 0

= \frac{1}{t} (1 - 0)

Vereinfache

= \frac{1}{t}

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

x \to 2 + lim (9 - x^{2})

\int_{1}^{2} ln (3) x^{2} d x

\frac{d y}{d x} = \frac{x - 4}{y + 3}

\int \frac{x}{( x ^{2} + x + 1 )} d x