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Solve 7^x=124
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change to loga form
^that's my fun way of saying logarithmic form
\[\log base 7 of 124\]
\[b^x=A\iff x=\frac{\ln(A)}{\ln(b)}\] in your case \[b=7, A=124\]
So 124/7: x= 17.71?
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@satellite73
i look like @satellite73 anyway... it's not 124/7 it's log 124/log 7
it is \[\frac{\ln(127)}{\ln(7)}\]
about 2.477 looks like http://www.wolframalpha.com/input/?i=ln%28124%29%2Fln%287%29
also as lgbasalotte said you can use \(\frac{\log(124)}{\log(7)}\) as well
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Thank you!! =)
yw
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