Question

Which of the following is identically equal to $\log_3(9/x^3)$? $2 + 3 \cdot \log_3(x)$ $3 + 2 \cdot \log_3(x)$ $\frac{3}{2 \log_3(x)}$ $2 - 3 \cdot \log_3(x)$ $3 - 2 \cdot \log_3(x)$ $\frac{2}{3 \log_3(x)}$

          Which of the following is identically equal to $\log_3(9/x^3)$?
$2 + 3 \cdot \log_3(x)$
$3 + 2 \cdot \log_3(x)$
$\frac{3}{2 \log_3(x)}$
$2 - 3 \cdot \log_3(x)$
$3 - 2 \cdot \log_3(x)$
$\frac{2}{3 \log_3(x)}$

Which of the following is identically equal to log3(9/x^3)?
2 + 3 ·log3(x)
3 + 2 ·log3(x)
(3)/(2 log3(x))
2 - 3 ·log3(x)
3 - 2 ·log3(x)
(2)/(3 log3(x))

Added by Catherine B.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Ahmet Yavas

05/10/2022

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Which of the following is identically equal to log3 (9/3)? 2+310g3 3+21og 3 2log O2-3.1og3 3-2log3x 3log

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Question

Which of the following is identically equal to $\log_3(9/x^3)$? $2 + 3 \cdot \log_3(x)$ $3 + 2 \cdot \log_3(x)$ $\frac{3}{2 \log_3(x)}$ $2 - 3 \cdot \log_3(x)$ $3 - 2 \cdot \log_3(x)$ $\frac{2}{3 \log_3(x)}$

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