Question

explain how to evaluate log^6 64

Answer 1

\( \color{Black}{\Rightarrow \log_6 64}\)?

Answer 2

yes

Answer 3

That wouldn't be a whole number, so I am thinking at the moment.

Answer 4

\( \color{Black}{\Rightarrow \Large {\log64 \over \log6} }\)

And now you use a calculator.

Answer 5

You can simplify log 64 if you want as 2 log 8

Answer 6

Yep.
Let me explain how you get \(2 \log8\).

\( \color{Black}{\Rightarrow \log(8)^2 }\)

You bring 2 to the left according to a property.

\( \color{Black}{\Rightarrow 2 \log 8}\)

Answer 7

Two steps heh

Answer 8

\[\large{\log(k^2)=2\log{(k)}}\]

Answer 9

okay can yu guys help me on my second problem now

Answer 10

\(\log_ab^c = c \log_ab\)
Better :)

Answer 11

*best*