Convert between a sum of logarithms and a product Algebra I

\log_3\left(12\right)

\sqrt[3]{12}

\log_6\left(12\right)

\log_3{\left(8\right)}

1+ \log_2\left(7\right)

2\log_2\left(7\right)

2+\log_2\left(7\right)

\log_7\left(2\right)

1

1+\log_{18}\left(6\right)

1+\log_{18}\left(9\right)

\log_2\left(18\right)

\log_3\left(9+3\right)

3

-3

\log_3\left(9-3\right)

1+ \log_3\left(16\right)

1+\log_3\left(24\right)

\log_3\left(4\right) \times \log_3\left(12\right)

1+\log_3\left(12\right)

\log_9\left(40\right)

\log_9\left(13\right)

\log_3\left(40\right)

\log_3\left(13\right)

2 \log_5\left(6\right)

1+\log_5\left(6\right)

6\log_5\left(6\right)

\log_3\left(6\right) + \log\left(30\right)