\(2x^3*n*n=54\)
\(\ Use \ Product \ Rule\) \(x^ax^b=x^a^+^b\)
\(2x^3n^2=54\)
\(x^3n^2= \dfrac{54}{2}\) \(\ Divide \ both \ sides \ by \ 2\)
\(x^3n^2=27\)
\(n^2= \dfrac{27}{x^3}\) \(\ Divide \ both \ sides \ by \ x^3\)
\(n=+ \sqrt{ \dfrac{27}{x^3}}\) \(\ Take \ the \ square \ root \ of \ both \ sides\)
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\(If \ you \ mean \ 2x*3xnxn=54 . \ Lets \ Solve \ for \ n\)
\(2x*3xnxn=54\)
\(6x^3n^2=54\)
\(x^3n^2= \dfrac{54}{6}\) \(\ Divide \ both \ sides \ by \ 6\)
\(x^3n^2=9\)
\(n^2= \dfrac{9}{x^3}\) \(\ Divide \ both \ sides \ by \ x^3\)
\(n=+ \sqrt{ \dfrac{9}{x^3} }\) \(\ Take \ the \ square \ root \ of \ both \ sides\)
