Replace the variables a and b with integers and solve for log a b = x by using the change of base formula. Show all work and use complete sentences to explain your steps in solving the logarithm you created.
use this relation http://upload.wikimedia.org/wikipedia/en/math/0/3/a/03a7c4f8461ee26493b9cf547a82e390.png
i need to explain it tho
you know the relation between log and exponential function?
what wuld this equalX= log10(10) ......-------- ......log10(30)
log10 (10) --------- log 10 (30)
Let this be your exponential equaition \[ b^{y} = x \] Then we have relation \[ \log_{b}{x} =y \]
how do i solve that
log is defined that way ---> inverse of a exponential relation
can you put up your problem more clearly??
thats what the teacher gave me
\[\frac{\log_{10}(10)}{\log_{10}(30)}=\log_{30}(10)\]
that solves it.
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