Question: Problem 4. (20 points) Sort the functions by order of growth from slowest to fastest. State the final ordering and for each pair of adjacent

 Problem 4. (20 points) Sort the functions by order of growth
from slowest to fastest. State the final ordering and for each pair

Problem 4. (20 points) Sort the functions by order of growth from slowest to fastest. State the final ordering and for each pair of adjacent functions in your ordering, explain briefly. Note: You have strictly derived some big-O bounds in the previous two questions. Now, this question is to help you develop more intuition to complexity questions. You don't need to find the constants or strictly prove the big-O complexity. Unless specified otherwise, assume all logarithms are base e. 1. 182n 2. 1n2 3. (n+2) ! 4. elog(logn) 5. n+(logn)5 6. log(logn)logn 7. 7log7n 8. 5n/2 9. n2(logn)4+4n3 10. log((logn)182)

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