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Arrange the following functions in their increasing order of growth. In options $\log ^{2} n$ means $(\log n)^{2}$

  1. $\log (n !),  \log ^{2} n, (\lg n) !,  e^{n}$
  2. $\log (n !),  \log ^{2} n,  e^{n}, (\lg n) !$
  3. $\log ^{2} n,  \log (n !), (\lg n) !,  e^{n}$
  4. $\log ^{2} n, (\lg n) !,  \log (n !),  e^{n}$
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@GO Classes How to compare log(n!) and (logn)! without using numerically large n like $2^{100}$?

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