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zF!JCHY1}UU_=`U_v2j*LJT)U5ZGoe&rotxOENJJpoH(0KavN~ z8tYP^zpFfDi_eDk#TK7Y7xh|xAaRfRjb(7upKEr2#QJlfbdQnW#}mek{2STe+CP0L zJDbWVY2WBDMOfmq|2(T5w#|}2M##*PNc$EaHU$c>OqP_ksh57IT&-H^9H?K-R(W93 z83C)z`CDW9y6Vrbfa$FIZ?4l7f=&kcijCVl9BAC z-x%e~alCkC4zYMmL8u~2rI(zMvWI9_LxJ8mu}@>`^}U{#F`8_2s5x&<^H*95ruM`l zzn3?rZmeOfp+Y0b-fbF5HIQvXAiTpL$Ev&Ajq7mhum igM(%#@a*5%dA{|qPhWc=qrm4E5#+~XVp7yn!uwywc^JL` diff --git a/Mathe_13_1.tex b/Mathe_13_1.tex index a8b58dc..5644597 100644 --- a/Mathe_13_1.tex +++ b/Mathe_13_1.tex @@ -1688,3 +1688,9 @@ \subsection{Nullstellen von Zähler- bzw. Nennerpolynom} \end{tikzpicture} \end{gather*} \end{exercise} +\section{Andere Funktionstypen} +\subsection{Wurzelfunktionen} +\begin{gather*} + f(x) = \sqrt{x^2 - 4} \qquad D = \{x \in \mathbb{R} \colon x \leq -2 \vee x \geq 2\} \\ + g(x) = \sqrt{4 - x^2} \qquad D = [-2; 2] +\end{gather*}