Question

ln e^(3-4x) hellppppp

Answer 1

same idea as last time

ln(e^x) = x

so...

ln(e^(3-4x)) = 3 - 4x

Answer 2

okay, now i see lol i didnt recognize it was the same problem..

Answer 3

yeah just keep in mind or write it down that

e^(ln(x)) = x

and

ln(e^x) = x

Answer 4

\[3^{x+4}=7^{x-1}\]

Answer 5

i have a lot of problem to solve like this i just needed help figuring out how to solve them

Answer 6

you take the natural log of both sides, then you use the rule: ln(x^y) = y*ln(x)


\[\large 3^{x+4}=7^{x-1}\]


\[\large \ln\left(3^{x+4}\right)=\ln\left(7^{x-1}\right)\]


\[\large (x+4)\ln\left(3\right)=(x-1)\ln\left(7\right)\]