Question

log6^1296

Answer 1

\[log6^{1296}\]
Is that it?

Answer 2

=1296log6 (if the 6 is exponentiated)

Answer 3

the question could be
\(\Large \log_6 1296\)

Answer 4

\[ \log_6 1296 =x\]\[6^x = 1296\]\[6^x = 6^1 \cdot 6^1 \cdot 6^2\]\[6^x = 6^{1+1+2}\]\[6^x = 6^4\]Since the bases are constant, we can evaluate the powers.\[\color{green}6^x=\color{green}6^4\]\[x=4\]