Question

.444444=.666667^x
Solve for x.

Answer 1

I know it is 2 but wolfram makes you pay to see steps now!

Answer 2

Ya ik they implemented that a year ago :(

Answer 3

Are you familiar with log

Answer 4

Yes. Would I take the log of both sides?

Answer 5

Yes
\[\log(.444444)=\log(.666667^x)\]
\\[log(.444444)=x\log(.666667)\]
\[\frac{\log (.444444)}{\log (.666667)}=x\]

Answer 6

Thank you so much!