Question

in(x-6)=1
SHOW work !PLEASE !!!!

Answer 1

\[\ln(x-6)=1\] rewrite in exponential form as
\[e^{1}=x-6\] or
\[e=x-6\] and solve for \(x\)

Answer 2

\[\log_{10}(m) = n \Rightarrow m = (10)^n \]

Answer 3

you should be able to go from
\[b^x=y\] to \[\log_b(y)=x\] and back easily

Answer 4

\[(x-6) = (10)^1 \Rightarrow x = 10 + 6 = 16 \]

Answer 5

btw if you see \(\ln(x)\) you visualize it at \(\log_e(x)\)

Answer 6

So my answer would be : 16 ?

Answer 7

No...
follow up from sat...
e = x - 6
and solve for x.
Add 6 to both sides, and that should do it.

Answer 8

ln(x-6)=1
or we can write like this lnx/ln6=1
=>lnx=ln6
=>x=6