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Berechne n:
$$\sqrt{ 196 x^{8} y^{4}} = n $$
Rechne aus:
$$ 4\sqrt{12} – 5\sqrt{3} = n$$
n ist ?
$$\sqrt{\sqrt[3]{\sqrt[4]{x^{12}}}} = n $$
Schätze die Wurzel ab:
$$ \sqrt{12} \approx n$$
Berechne n:
$$ \sqrt{80} \cdot \sqrt{40} = n $$
Berechne folgendes:
$$ \frac{81^{0.5}}{\frac{9}{\sqrt{3}}} = n $$
Berechne folgendes:
$$ \frac{\sqrt{25} \sqrt{125}}{ \sqrt{625}} = n $$
Vereinfache das:
$$ \sqrt{\frac{x^{5}y^{6}}{b}} : \sqrt{\frac{x^{2} y }{b^{2}}} x^{4} \sqrt{x^2} = n$$
Schätze diese Wurzel ab:
$$ \sqrt[3]{26} \approx n$$
Es sieht schwerer aus, als es ist:
$$ 2 \cdot (5^8/125)^{0.5} = n $$