\definecolor{lightestgray}{rgb}{0.96, 0.96, 0.96}
\ANG{
Radiziere den Term vollständig, ohne einen Taschenrechner zu verwenden \newline
\renewcommand{\arraystretch}{1.6} 
\begin{tabular}[h]{lll}
(a) $\sqrt 8 \cdot \sqrt 2 \qquad$
& (b) $\D\frac {\sqrt 8}{\sqrt 2} \qquad$ 
& (c) $\sqrt 3 \cdot \sqrt{0,12} \qquad$ \\
(d) $\D\frac {\sqrt {72}} {\sqrt {\frac 1 2}} \qquad$ 
& (e) $\D\frac {\sqrt{50}}{\sqrt{20000}}\qquad$
& (f) $\sqrt{24} \cdot \sqrt{\D\frac 1 6} \qquad$
\end{tabular}
}
\LSG{ 
Radiziere den Term vollständig, ohne einen Taschenrechner zu verwenden \newline
\renewcommand{\arraystretch}{1.6} 
\begin{tabular}[h]{ll}
(a) $\sqrt 8 \cdot \sqrt 2 = \sqrt{16} = 4$
& (b) $\D\frac {\sqrt 8}{\sqrt 2} = \sqrt 4 = 2$ \\
(c) $\sqrt 3 \cdot \sqrt{0,12} = \sqrt{0,36} = 0,6$ 
& (d) $\D\frac {\sqrt {72}} {\sqrt {\frac 1 2}} = \sqrt{72 \cdot \frac 2 1} = \sqrt {144} = 12$  \\
(e) $\D\frac {\sqrt{50}}{\sqrt{20000}} = \sqrt{\frac{50}{20000}} = \sqrt{\frac 1 {400}} = \D\frac 1 {20}$
& (f) $\sqrt{24} \cdot \sqrt{\D\frac 1 6} = \sqrt{\frac {24} 6} = \sqrt 4 = 2$
\end{tabular}
}
