Question

Log(x-2)= (log3)^2, solve for x.

Answer 1

Answer:

log (x-2) = (log 3)²

log (x-2)= log 9

x-2=9

x=9+2

x=11

Answer 2

Answer:

The value for x will be:

$x=e^{log(3)^2}+2\\x=e^{2\ log3}+2$

Step-by-step explanation:

The function has been given is:

$log(x-2)=(log3)^2$

Hence we may write as:

$log(x-2)=log(3)^2$

Therefore:

$x-2=e^{log(3)^2}\\x=e^{log(3)^2}+2\\x=e^{2\ log3}+2$