Expansion of \[\mathbf{log}{{\mathbf{~}}_{\mathbf{3}}}\left( \frac{\mathbf{27}{{\mathbf{x}}^{\mathbf{3}}}}{\mathbf{5}} \right)\] equals to E, then \[\frac{\mathbf{E}}{\mathbf{3}}\] is ________

\[3+3\text{ }{{\log }_{3}}x+{{\log }_{3}}5\]

\[1+{{\log }_{3}}x-\frac{1}{3}{{\log }_{3}}5\]

\[1+\text{lo}{{\text{g}}_{3}}x+\text{lo}{{\text{g}}_{3}}5\]

\[{{\log }_{3}}x+\frac{1}{3}\text{lo}{{\text{g}}_{3}}5\]

Expansion of \[\mathbf{log}{{\mathbf{~}}_{\mathbf{3}}}\left( \frac{\ma

1.	Expansion of \[\mathbf{log}{{\mathbf{~}}_{\mathbf{3}}}\left( \frac{\mathbf{27}{{\mathbf{x}}^{\mathbf{3}}}}{\mathbf{5}} \right)\] equals to E, then \[\frac{\mathbf{E}}{\mathbf{3}}\] is ________
A.	\[1+{{\log }_{3}}x-\frac{1}{3}{{\log }_{3}}5\]
B.	\[3+3\text{ }{{\log }_{3}}x+{{\log }_{3}}5\]
C.	\[1+\text{lo}{{\text{g}}_{3}}x+\text{lo}{{\text{g}}_{3}}5\]
D.	\[{{\log }_{3}}x+\frac{1}{3}\text{lo}{{\text{g}}_{3}}5\]
E.	None of these
Answer» B. \[3+3\text{ }{{\log }_{3}}x+{{\log }_{3}}5\]

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Expansion of \[\mathbf{log}{{\mathbf{~}}_{\mathbf{3}}}\left( \frac{\mathbf{27}{{\mathbf{x}}^{\mathbf{3}}}}{\mathbf{5}} \right)\] equals to E, then \[\frac{\mathbf{E}}{\mathbf{3}}\] is ________

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