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The formula represents the surface area S of a cube with side lengths of X

S=6x^2

Respuesta :

[tex]S=6x^2 \\ \text{first, cancel the 6 by division:} \\ \\ \frac{S}{6}=\frac{6x^2}{6} \\ \frac{S}{6}=x^2 \\ \\ \text{next, cancel the exponent by taking the square root:} \\ \\ \sqrt{\frac{S}{6}}=\sqrt{x^2} \\ \frac{\sqrt{S}}{\sqrt{6}}=x \\[/tex]
Rationalize the denominator by multiplying by the square root of 6:
[tex]\frac{\sqrt{S}*\sqrt{6}}{\sqrt{6}*\sqrt{6}}=x \\ \\ \frac{\sqrt{S*6}}{\sqrt{6*6}}=x \\ \\ \frac{\sqrt{6S}}{6}=x[/tex]
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