Question

what is another way of writing a=logbase4 ^16

Answer 1

16^a=4

Answer 2

is that correct

Answer 3

\[a=\log_{4}16 \]\[a^4=16\]\[a=2^4\]

Answer 4

No. Base stays base.

Answer 5

\[4^{a}=16\]

Answer 6

I see log base 4 of 16 as asking the question... How many powers of 4 are in 16. It would be 4 squared is sixteen, so a is 2.

Answer 7

\[a=\log_{4} 16\]Take anti-log of both sides....

Answer 8

\[a^4=16\]\[2^4=16\]a-2

Answer 9

a=2*

Answer 10

It's a log base 4, you would exponentiate both sides to the base of 4. I'm not familiar with a log base 4 anti-log. They use these numbers because it calculates either way. They want you to know the rule.

Answer 11

\[\log_{b}x=y <=>b ^{y}=x \]