How would I solve for x? 9^x-1=27
\[9^{x-1} = 27\]
Get common bases: \[3^{2(x-1)}=3^3\] \[2x-2=3\] Finish it
Oh okay thank you!
Yup!
I would use that same method with 3^2x+2= 8 right? @Luigi0210
You might have to use logs, or just graph them.
How would I use logs on this?
\[3^{2x}=6\] equals: \[\log_{3} 6=2x\]
where did the 6 come from
i thought it would be 4
on the 3^2x+2=8 right? just subtract 2
\[3^{2x+2}=8\] i thought you would divide it but i guess i'm not sure
Oh the numbers are all exponents? You should of mentioned that in the beginning :P That as a log would look like this: \[\log_{3} 8=2x+2\]
oh okay thanks and then how would i take the log of that? I'm new to logs so I'm really not sure what I'm doing
Then just subtract 2 and divide, make sure to not convert the log just yet because accuracy counts: \[\frac{\log_{3} 8-2}{2}=x\]
okay
log38-1=x?
\[\log _{3}8-1=x\]
No, you have to do it all in one calculation..
how
You know, it might easier to graph this one for you ^_^' The points of intersection are where your answer is at
thank you ! if i plugged in the equation in my calculator would it give me the same results?
It should
Join our real-time social learning platform and learn together with your friends!