Question

can someone simplify log2^12 - log2^6 ???

Answer 1

apply quotient law
log 2^12/6
log 2^2=
1

Answer 2

yes the difference of two logs with the same base can be regrouped into a single log of a quotient

Answer 3

\[\log(2^{12})-\log(2^6) \rightarrow \log \frac{2^{12}}{2^6}\]

Answer 4

well the answer is 1

Answer 5

because u arrive at log2^2, and the inverse property loga^a^x suggests that the answer is 1

Answer 6

I confused \[\log(2^{12})-\log(2^6) <> 1\] it equals 1.806!

Answer 7

the answer should be \[\log(2^6)=1.806\]