Which of the following is the correct order of growth from fastest to slowest?O(1), O(n), O(n log n), O(n^2)O(n^2), O(n log n), O(n), O(1)O(n log n), O(n), O(1), O(n^2)O(n), O(1), O(n^2), O(n log n)

Which of the following time complexities indicates the slowest growing function?O(n!)O(2^n)O(n^3)O(n log n)

If f(n) = O(g(n)), which of the following statements is true?g(n) grows faster than f(n) as n increasesf(n) grows faster than g(n) as n increasesf(n) and g(n) grow at the same rate as n increasesNone of the above

Consider the following functions.f1(n) = (log n)2023f2(n) = n2logn(nn)f3(n) = n3+ 7n2f4(n) = 2. 023nf5(n) = n log nf6(n) = n *3n2Now do the followings:a. Write a correct asymptotic upper bound for each of the above.b. Sort the functions in ascending order of their growth rate, assuming n is significantlylarge. Just write the sorted order, no need to show any simulation.

Which of the following time complexities indicates the slowest growing function?

Time complexities of three algorithms are given. Which should execute the slowest for largevalues of N?(A) O(N^0.5)#(B) O(n)(C) O(logN)(D) O(log2n)(E)O(NlogN