Let $f(n)=10n^{2}log{n}^5+3n^4.$ Then $?),?),?)$

Replace question marks with the correct answer $($we look for the tightest bound once

possible$).$ Here are the following options

None of the cases are correct.

$f(n)=O(logn),f(n)=(logn),f(n)=(logn)$

$f(n)=O(n^2),f(n)=(n^2),f(n)=(n^2)$

$f(n)=O(log{n}^5),f(n)=(log{n}^5),f(n)=(log{n}^5)$

$f(n)=O(n^4),f(n)=(n^4),f(n)=(n^4)$

$f(n)=O(n^4),f(n)=(n^{2}log{n}^5),is$ not applicable

$f(n)=O(n^{2}logn),f(n)=(n^{2}logn),f(n)=(n^{2}logn)$

$f(n)=O(n^4),f(n)=(n^2),is$ not applicable

$f(n)=O(n^5),f(n)=(n^5),f(n)=(n^5)$