Since \(3\times 3=9\), the square root of \(9\) is \(3\).
\[\frac{8+}{\sqrt{3\sqrt{6\times 3}}}\]
Simplify \(6\times 3\) to \(18\).
\[\frac{8+}{\sqrt{3\sqrt{18}}}\]
Simplify \(\sqrt{18}\) to \(3\sqrt{2}\).
\[\frac{8+}{\sqrt{3\times 3\sqrt{2}}}\]
Simplify \(3\times 3\sqrt{2}\) to \(9\sqrt{2}\).
\[\frac{8+}{\sqrt{9\sqrt{2}}}\]
Use this rule: \(\sqrt{ab}=\sqrt{a}\sqrt{b}\).
\[\frac{8+}{\sqrt{9}\sqrt{\sqrt{2}}}\]
Since \(3\times 3=9\), the square root of \(9\) is \(3\).
\[\frac{8+}{3\sqrt{\sqrt{2}}}\]
Use this rule: \({({x}^{a})}^{b}={x}^{ab}\).
\[\frac{8+}{3\times {2}^{\frac{1\times 1}{2\times 2}}}\]
Simplify \(1\times 1\) to \(1\).
\[\frac{8+}{3\sqrt[2\times 2]{2}}\]
Simplify \(2\times 2\) to \(4\).
\[\frac{8+}{3\sqrt[4]{2}}\]
(8+)/(3*2^(1/4))
