======derivace======
  * [[cs>Derivace]]
  * [[wa>taylor series sin x]]

======součtu======
linearita derivace \( (af + bg)' = af' + bg' \)
======součinu======
\( (f g)' = f'g + fg' \)
======podílu======
\( (\frac{f}{g})' = \frac{f'g - fg'}{g^2} \)

======primitivních funkcí======
\( (\log_a x)' = \frac{1}{x \ln a} \)

\( (\ln x)' = \frac{1}{x} \)

[[wa> derivative a^x ]] \( a^x \ln a \)

\( (\sin x )' = \cos x, (\cos x)' = - \sin x \)

[[wa>csc x, sin x]], [[cs>Kosekans]]
[[wa>sec x, cos x]]

\( (\tan x)' = \frac{1}{cos^2 x} \)
\( (\cot x)' = \frac{-1}{sin^2 x} \)

\( \int \tan x dx = \ln \sin x \) [[wa>integrate tan x]]
[[wa> d/dx tan(x) ]]
[[wa> solve y'(x) = tan(x) ]]
[[wa> series of int tan(x) dx ]]

\( (a^x)' = a^x \ln a \), speciálně \( (e^x)' = e^x \)

======arcsin======
\( ( \arcsin x )' =  \frac{1}{\sqrt{1 - x^2}} \) [[wa> derivative sin^-1 x]]

\( ( \arccos x )' = -\frac{1}{\sqrt{1 - x^2}} \) [[wa> derivative cos^-1 x]]

\( ( \arctan x )' =  \frac{1}{{1 + x^2}} \) [[wa> derivative tan^-1 x]] [[wa> derivative cot^-1 x]]
======sinh======
\( ( \sinh x )' =  \cosh x \), funkce vypadají takto: [[wa>plot sinh x, cosh x, 1/x]]