Question: Complexity Ordering Order, starting with 1, the following algorithm complexities from fastest to slowest based on their Big O assignment by putting their Rank in
Complexity Ordering
Order, starting with 1, the following algorithm complexities from fastest to slowest based on their Big O assignment by putting their Rank in the Rank. Assume n is the size of the data. E.g., O(n) would be faster than O(n100). So, O(n) would be 1 and O(n100) would be 2. Assume log is log base 2 and that e is the base of the natural logarithms. If one or more are equivalent, give them the same rank.
| Complexity: O( ) | Rank |
| n3 |
|
| n2 log(n) |
|
| n |
|
| n! |
|
| log(n) |
|
| nn |
|
| en |
|
| ne |
|
| elog(n) |
|
| log(n)log(n) |
|
| e |
|
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