How do you solve ${log}_{3} x = 3$ $Log_3 x = 3$ ?

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How do you solve ${log}_{3} x = 3$ $Log_3 x = 3$ ?

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Answer 1 · 2016-02-23T20:41:26

x = 27

Explanation:

Using the $law of logarithms$ $color(blue) " law of logarithms "$

${log}_{b} x = n \Leftrightarrow x = b^{n}$ $log_b x = n hArr x = b^n$

here : ${log}_{3} x = 3 \Rightarrow x = 3^{3} = 27$ $log_3 x = 3 rArr x = 3^3 = 27$

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How do you solve ${log}_{3} x = 3$ $Log_3 x = 3$ ?

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