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how do I write an equivalent exponential or logarithmic equation for the following: e^x=55 In44=3.78 e^-3=0.05?
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The natural log of a number means e to what power equals this number \[\ln(e^2) = 2\] This says e to what power is equal to e^2 which is obviously 2 \[e^a = b\]is the same thing as \[\ln(b) = a\]
\[\boxed{\log_bx=y\quad\iff\quad x=b^y}\]\[\boxed{\quad\ln x=y\quad\iff\quad x=e^y}\]
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