Question: 6n log n 23n 11 = 2(n?) Select one: True False 6n log n 23n - 11 = S2(n) Select one: True False f(n) =

 6n log n 23n 11 = 2(n?) Select one: True False
6n log n 23n - 11 = S2(n) Select one: True False
f(n) = 4n2 + 5n + 6. Which choices for c and
no are sufficient to prove that f is O(n?)? Select one: a.

6n log n 23n 11 = 2(n?) Select one: True False 6n log n 23n - 11 = S2(n) Select one: True False f(n) = 4n2 + 5n + 6. Which choices for c and no are sufficient to prove that f is O(n?)? Select one: a. c = 9 and no = 1 O b. c = 3 and no = 2 c. c = 15 and no = 1 O d.c= 5 and no 3 Select the function that is not 2(n?). Select one: n! n log n + 3n2 onlog n + log log n 02

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