Question

3log3 6 = 6... how is this?

Answer 1

\[3\log_{3} 6=6\] ?? how do they get 6?

Answer 2

3log36 can be written as log36^3
log3216

Answer 3

You are right it doesn't make sense

Answer 4

wait..

Answer 5

\[3^\log_{3} 6 = 6\]

Answer 6

it is wrong that is why

Answer 7

maybe
\[3^{\log_3(6)}=6\] that is true

Answer 8

yes

Answer 9

i cant get my equation to do that. how do u arrive at 6 please?

Answer 10

true because
\[\log_3(6)\] is an exponent. it is what you would raise 3 to in order to get 6
so when you raise 3 to that power, you get 6 by definition

Answer 11

also true because as function
\[3^x\] and
\[\log_3(x)\] are inverses so when you compose them you get x back

Answer 12

hmm so \[\log_{3} 6 \neq 2\]

Answer 13

3* 2 =6 , thats why its 2

Answer 14

so is this a logarithmic identity? \[a ^{\log_ax} = x\] ??