How do you solve ${log}_{3} (27)$ $log_3(27)$ ?

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How do you solve ${log}_{3} (27)$ $log_3(27)$ ?

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Answer 1 · 2015-11-29T01:03:57

${log}_{3} (27) = 3$ $log_3(27) = 3$

Explanation:

Finding the value $x = {log}_{3} (27)$ $x= log_3(27)$
is equivalent to finding $x$ $x$ such that $3^{x} = 27$ $3^x=27$
(this is basic to the definition of $log$ $log$ )

$3^{1} = 3$ $3^1=3$
$3^{2} = 9$ $3^2=9$
$3^{3} = 27$ $3^3=27$

$x = 3$ $x=3$

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How do you solve ${log}_{3} (27)$ $log_3(27)$ ?

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