Question

Simplify the expression. 3 log 3 (6x – 4)

Answer 1

6x-4, I think.
3log3=1 (3 to what power equals 3)
distribute the 1, and you lose the parenthesis
can't do much more than that, unless u want to factor out a 2, which doesn't change anything

Answer 2

it probably means write as
\[\log_3((6x-4)^3)\] but there is nothing "simpler" about either one

Answer 3

3log3(6x-4)
3log18x-3log4
when you subtract logs means you are dividing
3log18x=3log12
X=3log12/log18
=12/18 =2/3

Answer 4

what the heck????

Answer 5

forget mine... I did it wrong.

Answer 6

first answer is wrong. for example
\[3\log_3(10)=\log_3(10^3)\] which sure as hell is not 10

Answer 7

second answer makes no sense at all. you cannot distribute the base. nor can you break apart the log as
\[log(x-y)=log(x)-log(y)\]

Answer 8

3log3(10)=log3(10^3) this true