Question

2^(4/log_2(x)=1/256 solve for x

Answer 1

\[2^{4/l \log_{2}x}=1/256\]

Answer 2

1/256 = 2^(-8) equating powers

2^(-8) = 2^2/log(x)
Log(x) = 2^2/2^(-8)

log(x) = 2^(10)

then x = (2)^(2^10)

Answer 3

which is?

Answer 4

2^1024

Answer 5

it says to answer to 4 decimal places...