How do you solve ${log}_{6} 216 = x$ $log_6 216 =x$ ?

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Answer 1 · 2016-10-28T15:01:55

$x = 3$ $x=3$

As $6^{3} = 216$ $6^3=216$ ,

we have ${log}_{6} 216 = 3$ $log_6 216=3$

Hence $x = 3$ $x=3$

Answer 2 · 2016-10-29T14:16:44

Answer is $x = 3$ $x=3$ .

${log}_{6} 216 = x$ $log_6 216=x$
$:. log_6 6^3=x$
$:. 3log_6 6=x$
$:. 3*log6/log6=x$
$:. x=3$ . (answer).

How do you solve log_6 216 =xlog6216=xlog_6 216 =x?