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\frac{-18\sqrt{5}}{\left(\sqrt{5}\right)^{2}}-\frac{20\times 2}{\sqrt{5}}
Rationalize the denominator of \frac{-18}{\sqrt{5}} by multiplying numerator and denominator by \sqrt{5}.
\frac{-18\sqrt{5}}{5}-\frac{20\times 2}{\sqrt{5}}
The square of \sqrt{5} is 5.
\frac{-18\sqrt{5}}{5}-\frac{40}{\sqrt{5}}
Multiply 20 and 2 to get 40.
\frac{-18\sqrt{5}}{5}-\frac{40\sqrt{5}}{\left(\sqrt{5}\right)^{2}}
Rationalize the denominator of \frac{40}{\sqrt{5}} by multiplying numerator and denominator by \sqrt{5}.
\frac{-18\sqrt{5}}{5}-\frac{40\sqrt{5}}{5}
The square of \sqrt{5} is 5.
\frac{-18\sqrt{5}}{5}-8\sqrt{5}
Divide 40\sqrt{5} by 5 to get 8\sqrt{5}.
-\frac{58}{5}\sqrt{5}
Combine \frac{-18\sqrt{5}}{5} and -8\sqrt{5} to get -\frac{58}{5}\sqrt{5}.