Respuesta :

The given expression is

[tex]\frac{9\cdot39^{18}\cdot\sqrt{130}}{5\cdot71^{18}}[/tex]

First, we solve the powers and the root

[tex]\frac{9\cdot4.3\times10^{10}\cdot11.4}{5\cdot2.1\times10^{33}}[/tex]

We solve the products on each side of the fraction

[tex]\frac{441.18\times10^{10}}{10.5\times10^{33}}[/tex]

Now, we divide whole numbers each other and powers each other

[tex]\begin{gathered} 42\times10^{10-33} \\ 42\times10^{-23} \end{gathered}[/tex]

Therefore, the answer is 42x10 to the -23th power, approximately.

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