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Solve the equation by finding the exact solution. ln x − ln 6 = 16
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three useful rules: \[\ln(a) - \ln(b) = \ln(a/b)\]\[\ln(a) + \ln(b) = \ln(ab)\]\[\ln(a^b) = b*\ln(a)\]
right
and, if:\[c = \ln(d)\]\[d = e^c\]
kinda lost me their
notice the 1st rule listed by Euler271 ... that one will come very handy right off
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it would become ln(x/6)=16 correct?
which will be x/6=e^16?
it's just what ln(x) is: the inverse operation of e^x. solution: \[\ln(x) - \ln (16 )= 16\]\[\ln \left( \frac{ x }{ 6 } \right) = 16\]\[\frac{ x }{ 6 } = e^{16}\]
yes :)
x = 6e^(16)
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sweet! thanks so much
glad i could help:)
your the best
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