Simplify \({9}^{2}\) to \(81\).
\[\frac{{3}^{2}}{\frac{{4}^{2}}{\frac{81}{\times 6}}}={6}^{2}\times {359}^{2}\]
Use this rule: \(\frac{a}{b} \times c=\frac{ac}{b}\).
\[\frac{{3}^{2}}{\frac{{4}^{2}}{81\times 6}}={6}^{2}\times {359}^{2}\]
Simplify \(81\times 6\) to \(486\).
\[\frac{{3}^{2}}{\frac{{4}^{2}}{486}}={6}^{2}\times {359}^{2}\]
Simplify \({4}^{2}\) to \(16\).
\[\frac{{3}^{2}}{\frac{16}{486}}={6}^{2}\times {359}^{2}\]
Simplify \(\frac{16}{486}\) to \(\frac{8}{243}\).
\[\frac{{3}^{2}}{\frac{8}{243}}={6}^{2}\times {359}^{2}\]
Simplify \({3}^{2}\) to \(9\).
\[\frac{9}{\frac{8}{243}}={6}^{2}\times {359}^{2}\]
Simplify \({6}^{2}\) to \(36\).
\[\frac{9}{\frac{8}{243}}=36\times {359}^{2}\]
Simplify \({359}^{2}\) to \(128881\).
\[\frac{9}{\frac{8}{243}}=36\times 128881\]
Invert and multiply.
\[9\times \frac{243}{8}=36\times 128881\]
Use this rule: \(a \times \frac{b}{c}=\frac{ab}{c}\).
\[\frac{9\times 243}{8}=36\times 128881\]
Simplify \(9\times 243\) to \(2187\).
\[\frac{2187}{8}=36\times 128881\]
Simplify \(36\times 128881\) to \(4639716\).
\[\frac{2187}{8}=4639716\]
Since \(\frac{2187}{8}=4639716\) is false, there is no solution.
[No Solution]
