How do you solve ${log}_{10} x = 6$ $log_10x=6$ ?

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Answer 1 · 2016-12-29T15:50:24

$x = 10^{6} = 1, 000, 000$ $x=10^6=1,000,000$

From the definition of logarithm, ${log}_{a} b = m$ $log_a b=m$ in logarithmic form is equivalent to $a^{m} = b$ $a^m=b$ in exponential form.

Hence ${log}_{10} x = 6$ $log_10 x=6$

$\Leftrightarrow x = 10^{6} = 1, 000, 000$ $hArrx=10^6=1,000,000$

How do you solve log10x=6log_10x=6?