(\partial)/(\partial u)(u-v)

Lösung

\frac{\partial}{\partial u} (u - v)

1

Schritte zur Lösung

\frac{\partial}{\partial u} (u - v)

Behandle

v

als Konstante

Wende die Summen-/Differenzregel an:

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

= \frac{\partial}{\partial u} (u) - \frac{\partial}{\partial u} (v)

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

\frac{\partial}{\partial u} (v) = 0

= 1 - 0

Vereinfache

= 1

\int \frac{( 4 - x ^{2} ) ^{\frac{3}{2}}}{x ^{6}} d x

\int \frac{2}{x} y d x

d er i v a t i v e y = \frac{x ^{2} - 2 x + 5}{x ^{2} + 2 x - 3}

\int_{0}^{2} \frac{1}{3 x} d x

t an g e n t f (x) = 9 - 2 x^{2}, (2, 1)