Select the best answer.

The objective of this exercise is to identify a function among $4$ different functions $a(n),b(n),c(n),$ and

$d(n)$ using the growth of rate.

$a(n)={1\mathrm{.}1}^n,b(n)=1,000,000ln(ln(n)),c(n)=ln(n),d(n)=0\mathrm{.}001n^3$

The graph below is a hint about two functions $f_1(n)$ and $f_2(n).$ We do not know the range or the $x-$axis

values. If $f_1(n)=c(n)$ then name $1$