\(f1(n) = 3n^2 + 2n\)
\(f2(n) = 3n+(\log{n})^2\)
\(f3(n) = \log({\log{n}}) +(\log{n})^2\)
\(f4(n) = 10\log{n}\)
\(f5(n) = 2^n\log{n}\)
Arrange the above functions in increasing order of asymptotic complexity.