How do you evaluate ${log}_{3} 3$ $log_3 3$ ?

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How do you evaluate ${log}_{3} 3$ $log_3 3$ ?

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Answer 1 · 2018-05-30T15:27:26

$1$ $1$

Explanation:

We have
${log}_{3} 3 = x$ $log_3 3=x$

so

$3^{x} = 3$ $3^x=3$
and we get
$x = 1$ $x=1$

Answer 2 · 2018-05-30T15:46:42

${log}_{3} 3 = 1$ $log_3 3=1$

Explanation:

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

$∙ x {log}_{b} b = 1$ $•color(white)(x)log_b b=1$

$thus {log}_{3} 3 = 1$ $"thus "log_3 3=1$

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How do you evaluate ${log}_{3} 3$ $log_3 3$ ?

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How do you evaluate ${log}_{3} 3$ $log_3 3$ ?